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A. Aligia | Universidad Nacional de Cuyo - Academia.edu
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Aligia</h1><div class="affiliations-container fake-truncate js-profile-affiliations"><div><a class="u-tcGrayDarker" href="https://uncu.academia.edu/">Universidad Nacional de Cuyo</a>, <a class="u-tcGrayDarker" href="https://uncu.academia.edu/Departments/Instituto_Balseiro/Documents">Instituto Balseiro</a>, <span class="u-tcGrayDarker">Faculty Member</span></div></div></div></div><div class="sidebar-cta-container"><button class="ds2-5-button hidden profile-cta-button grow js-profile-follow-button" data-broccoli-component="user-info.follow-button" data-click-track="profile-user-info-follow-button" data-follow-user-fname="A." data-follow-user-id="32436904" data-follow-user-source="profile_button" data-has-google="false"><span class="material-symbols-outlined" style="font-size: 20px" translate="no">add</span>Follow</button><button class="ds2-5-button hidden profile-cta-button grow js-profile-unfollow-button" data-broccoli-component="user-info.unfollow-button" 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Ortolani</a></div></div><div class="suggested-user-card"><div class="suggested-user-card__avatar social-profile-avatar-container"><a href="https://independent.academia.edu/DaisyLuz"><img class="profile-avatar u-positionAbsolute" border="0" alt="" src="//a.academia-assets.com/images/s200_no_pic.png" /></a></div><div class="suggested-user-card__user-info"><a class="suggested-user-card__user-info__header ds2-5-body-sm-bold ds2-5-body-link" href="https://independent.academia.edu/DaisyLuz">Daisy Luz</a></div></div></ul></div><div class="ri-section"><div class="ri-section-header"><span>Interests</span></div><div class="ri-tags-container"><a data-click-track="profile-user-info-expand-research-interests" data-has-card-for-ri-list="32436904" href="https://www.academia.edu/Documents/in/Semiconductor_Nanostructures"><div id="js-react-on-rails-context" style="display:none" data-rails-context="{"inMailer":false,"i18nLocale":"en","i18nDefaultLocale":"en","href":"https://uncu.academia.edu/AAAligia","location":"/AAAligia","scheme":"https","host":"uncu.academia.edu","port":null,"pathname":"/AAAligia","search":null,"httpAcceptLanguage":null,"serverSide":false}"></div> <div class="js-react-on-rails-component" style="display:none" data-component-name="Pill" data-props="{"color":"gray","children":["Semiconductor Nanostructures"]}" data-trace="false" data-dom-id="Pill-react-component-547182e0-602c-4e78-b9d4-c7ee797dc4b7"></div> <div id="Pill-react-component-547182e0-602c-4e78-b9d4-c7ee797dc4b7"></div> </a><a data-click-track="profile-user-info-expand-research-interests" data-has-card-for-ri-list="32436904" href="https://www.academia.edu/Documents/in/Noise"><div class="js-react-on-rails-component" style="display:none" data-component-name="Pill" data-props="{"color":"gray","children":["Noise"]}" data-trace="false" data-dom-id="Pill-react-component-3e6e0b32-24ae-4426-8492-e26e125feae3"></div> <div id="Pill-react-component-3e6e0b32-24ae-4426-8492-e26e125feae3"></div> </a><a data-click-track="profile-user-info-expand-research-interests" data-has-card-for-ri-list="32436904" href="https://www.academia.edu/Documents/in/Nanoscale_heat_transfer"><div class="js-react-on-rails-component" style="display:none" data-component-name="Pill" data-props="{"color":"gray","children":["Nanoscale heat transfer"]}" data-trace="false" data-dom-id="Pill-react-component-9cb5c7df-90d8-4a4a-b137-ffec3a0980a5"></div> <div id="Pill-react-component-9cb5c7df-90d8-4a4a-b137-ffec3a0980a5"></div> </a><a data-click-track="profile-user-info-expand-research-interests" data-has-card-for-ri-list="32436904" href="https://www.academia.edu/Documents/in/Pumps"><div class="js-react-on-rails-component" style="display:none" data-component-name="Pill" data-props="{"color":"gray","children":["Pumps"]}" data-trace="false" data-dom-id="Pill-react-component-893d429b-6f0f-461d-8ff4-7bb2a8ccc448"></div> <div id="Pill-react-component-893d429b-6f0f-461d-8ff4-7bb2a8ccc448"></div> </a><a data-click-track="profile-user-info-expand-research-interests" data-has-card-for-ri-list="32436904" href="https://www.academia.edu/Documents/in/Dualism"><div class="js-react-on-rails-component" style="display:none" data-component-name="Pill" data-props="{"color":"gray","children":["Dualism"]}" data-trace="false" data-dom-id="Pill-react-component-4c5a99ad-f5e2-44a7-8ee2-6cad99db0dc8"></div> <div id="Pill-react-component-4c5a99ad-f5e2-44a7-8ee2-6cad99db0dc8"></div> </a></div></div></div></div><div class="right-panel-container"><div class="user-content-wrapper"><div class="uploads-container" id="social-redesign-work-container"><div class="upload-header"><h2 class="ds2-5-heading-sans-serif-xs">Uploads</h2></div><div class="documents-container backbone-social-profile-documents" style="width: 100%;"><div class="u-taCenter"></div><div class="profile--tab_content_container js-tab-pane tab-pane active" id="all"><div class="profile--tab_heading_container js-section-heading" data-section="Papers" id="Papers"><h3 class="profile--tab_heading_container">Papers by A. Aligia</h3></div><div class="js-work-strip profile--work_container" data-work-id="112234015"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/112234015/Superconductivity_in_a_generalized_Hubbard_model"><img alt="Research paper thumbnail of Superconductivity in a generalized Hubbard model" class="work-thumbnail" src="https://attachments.academia-assets.com/109526632/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/112234015/Superconductivity_in_a_generalized_Hubbard_model">Superconductivity in a generalized Hubbard model</a></div><div class="wp-workCard_item"><span>Physica C: Superconductivity</span><span>, 1997</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We consider a Hubbard model in the square lattice, with a generalized hopping between nearest-nei...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We consider a Hubbard model in the square lattice, with a generalized hopping between nearest-neighbor sites for spin up (down), which depends on the total occupation n b of spin down (up) electrons on both sites. We call the hopping parameters tAA, tAB, and tBB for n b = 0, 1 or 2 respectively. Using the Hartree-Fock and Bardeen-Cooper-Schrieffer mean-field approximations to decouple the two-body and three-body interactions, we find that the model exhibits extended s-wave superconductivity in the electron-hole symmetric case tAB > tAa = tBB for small values of the Coulomb repulsion U or small band fillings. For moderate values of U, the antiferromagnetic normal (AFN) state has lower energy. The translationally invariant d-wave superconducting state has always larger energy than the AFN state.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="f2da112af980514a7123ce225cef1fda" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":109526632,"asset_id":112234015,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/109526632/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="112234015"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="112234015"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 112234015; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=112234015]").text(description); $(".js-view-count[data-work-id=112234015]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 112234015; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='112234015']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "f2da112af980514a7123ce225cef1fda" } } $('.js-work-strip[data-work-id=112234015]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":112234015,"title":"Superconductivity in a generalized Hubbard model","internal_url":"https://www.academia.edu/112234015/Superconductivity_in_a_generalized_Hubbard_model","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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We consider a generalized Hubbard model with nearest-neighbor correlated hopping in a square lattice. Near half filling, the model exhibits a d-wave-Bardeen-Cooper-Schrieffer (BCS) solution in the paramagnetic state. The superconducting solution would be enhanced by the antiferromagnetic background if the contribution of triplet pairs with d-wave symmetry and total momentum (π, π) could be neglected. However, we find that due to their contribution, the coexistence of superconductivity and long-range antiferromagnetism is ruled out for large values of the Coulomb repulsion U. Spin-density wave fluctuations (SDWF) do not change this result.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="7876c352aeb596a41437f728905ec3f4" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":88936346,"asset_id":83666860,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/88936346/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="83666860"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="83666860"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 83666860; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=83666860]").text(description); $(".js-view-count[data-work-id=83666860]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 83666860; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='83666860']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "7876c352aeb596a41437f728905ec3f4" } } $('.js-work-strip[data-work-id=83666860]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":83666860,"title":"Does long-range antiferromagnetism help or inhibit superconductivity?","internal_url":"https://www.academia.edu/83666860/Does_long_range_antiferromagnetism_help_or_inhibit_superconductivity","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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Both JH and JK are assumed to depend on a composition parameter X, with a Gaussian distribution around a value X0 (near to the expectation value of X), related to the experimental composition parameter x of the alloy. When the concentration of the Kondo impurities is large, the specific heat C displays non-Fermi liquid behavior over a wide temperature range. The main qualitative features of C/T as a function of temperature T observed in several Ce alloys are reproduced using simple JH (X) and JK (X) dependences.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="296ec4f72ee1f1709e0a461c5fe948bc" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":85497299,"asset_id":78456456,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/85497299/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="78456456"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="78456456"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 78456456; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=78456456]").text(description); $(".js-view-count[data-work-id=78456456]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 78456456; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='78456456']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "296ec4f72ee1f1709e0a461c5fe948bc" } } $('.js-work-strip[data-work-id=78456456]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":78456456,"title":"Specific heat of magnetic Ce alloys within a two-component model","internal_url":"https://www.academia.edu/78456456/Specific_heat_of_magnetic_Ce_alloys_within_a_two_component_model","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":85497299,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/85497299/thumbnails/1.jpg","file_name":"epjb_2Fe2004-00319-220220504-1-1l55sl.pdf","download_url":"https://www.academia.edu/attachments/85497299/download_file","bulk_download_file_name":"Specific_heat_of_magnetic_Ce_alloys_with.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/85497299/epjb_2Fe2004-00319-220220504-1-1l55sl-libre.pdf?1651693956=\u0026response-content-disposition=attachment%3B+filename%3DSpecific_heat_of_magnetic_Ce_alloys_with.pdf\u0026Expires=1739834498\u0026Signature=RGv2AgJuOcQKST3bdGw9LGeNj~kaQjBj1ftrE322QZBLwlEnxGI-qFb4cVv4r8Y8kTeWTT7am2mtqLJnFMdL~K2LtwDAVFI-nmqPsinxZ-DGxMC0onbS7j2CMVDeEbEUjj1kvi5SuwQTjwSaNW0a9KP4pEOuE9U0d3mBK0mV3OK8hZzYiQ7LhohFmoyAe5hi2IXtOOzjCVt~C17UBAO0jS6O4JolYyjfWLIp7ORNfVByG7sEucIa98VOpVa1OzFibGbQIHf61wl2N1xjLm2yjrABdzQek1DxkRluJz-zoklmgJUMaPKTAPNAsH-bVk6CshE6-qDCRcSQ5IZyRHqUQg__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="77769708"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/77769708/Superconductivity_with_s_and_p_symmetries_in_an_extended_Hubbard_model_with_correlated_hopping"><img alt="Research paper thumbnail of Superconductivity with s and p symmetries in an extended Hubbard model with correlated hopping" class="work-thumbnail" src="https://attachments.academia-assets.com/85047097/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/77769708/Superconductivity_with_s_and_p_symmetries_in_an_extended_Hubbard_model_with_correlated_hopping">Superconductivity with s and p symmetries in an extended Hubbard model with correlated hopping</a></div><div class="wp-workCard_item"><span>The European Physical Journal B</span><span>, 1998</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We consider a generalized Hubbard model with on-site and nearest-neighbour repulsions U and V res...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We consider a generalized Hubbard model with on-site and nearest-neighbour repulsions U and V respectively, and nearest-neighbour hopping for spin up (down) which depends on the total occupation n b of spin down (up) electrons on both sites involved. The hopping parameters are tAA, tAB and tBB for n b = 0, 1, 2 respectively. We briefly summarize results which support that the model exhibits s-wave superconductivity for certain parameters and extend them by studying the Berry phases. Using a generalized Hartree-Fock(HF) BCS decoupling of the two and three-body terms, we obtain that at half filling, for tAB < tAA = tBB and sufficiently small U and V the model leads to triplet p-wave superconductivity for a simple cubic lattice in any dimension. In one dimension, the resulting phase diagram is compared with that obtained numerically using two quantized Berry phases (topological numbers) as order parameters. While this novel method supports the previous results, there are quantitative differences.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="2ca23bbd9f9d14d700ccc106062c0729" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":85047097,"asset_id":77769708,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/85047097/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="77769708"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="77769708"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 77769708; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=77769708]").text(description); $(".js-view-count[data-work-id=77769708]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 77769708; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='77769708']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "2ca23bbd9f9d14d700ccc106062c0729" } } $('.js-work-strip[data-work-id=77769708]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":77769708,"title":"Superconductivity with s and p symmetries in an extended Hubbard model with correlated hopping","internal_url":"https://www.academia.edu/77769708/Superconductivity_with_s_and_p_symmetries_in_an_extended_Hubbard_model_with_correlated_hopping","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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At zero temperature and half filling, the model exhibits a Mott transition at U = 4t. In the metallic phase and near half filling, superconducting states are part of the degenerate ground state and are favored for small U if the system is slightly perturbed.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="d67b29c1b861a17a3b14bd98603a73a9" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":84927596,"asset_id":76993036,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/84927596/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="76993036"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="76993036"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 76993036; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=76993036]").text(description); $(".js-view-count[data-work-id=76993036]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 76993036; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='76993036']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "d67b29c1b861a17a3b14bd98603a73a9" } } $('.js-work-strip[data-work-id=76993036]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":76993036,"title":"Exact Solution of a Hubbard Chain with Bond-Charge Interaction","internal_url":"https://www.academia.edu/76993036/Exact_Solution_of_a_Hubbard_Chain_with_Bond_Charge_Interaction","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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For large enough X < t the model shows three phases. For large U the system is in the spin-density wave phase as in the usual Hubbard model. As U decreases, there is first a spin transition to a spontaneously dimerized bond-ordered wave phase and then a charge transition to a novel phase in which the dominant correlations at large distances correspond to an incommensurate singlet superconductor.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="719be19e7c0050aa2836f7c1959ef58e" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":84631506,"asset_id":76993035,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/84631506/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="76993035"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="76993035"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 76993035; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=76993035]").text(description); $(".js-view-count[data-work-id=76993035]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 76993035; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='76993035']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "719be19e7c0050aa2836f7c1959ef58e" } } $('.js-work-strip[data-work-id=76993035]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":76993035,"title":"Incommmensurability and Unconventional Superconductor to Insulator Transition in the Hubbard Model with Bond-Charge Interaction","internal_url":"https://www.academia.edu/76993035/Incommmensurability_and_Unconventional_Superconductor_to_Insulator_Transition_in_the_Hubbard_Model_with_Bond_Charge_Interaction","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":84631506,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/84631506/thumbnails/1.jpg","file_name":"PRL_202007.pdf","download_url":"https://www.academia.edu/attachments/84631506/download_file","bulk_download_file_name":"Incommmensurability_and_Unconventional_S.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/84631506/PRL_202007-libre.pdf?1650563609=\u0026response-content-disposition=attachment%3B+filename%3DIncommmensurability_and_Unconventional_S.pdf\u0026Expires=1739834499\u0026Signature=bJbs8EjesVzVgqcqXvQS2obBwsx4jCa3a8-Q3xTUGBYxlNJQM4vMrGCdOQI4MiEcygoW2jbqFwE7Fdv6ckHtEJrekZl4AUVUTcQfEBTq9wtn6Z056yJwEiCH2z6qEVuh2aPT9QG5n8vNNxbjVkLUqrKEbgSEZUjyQJ6ulewsk~r90lK8V4jJuk~WBmM2tiuHCjqiXRXpMn9KKqM8fu7GJpglX204OvWDx6AC3vkLdFEUyjj928iha1QQYrD5lINDSeouXWpJ0i27SU3XwqJRcypeMfs30DhZf~~ypXRUM9~wITdkLGEg06YVVASNWkUzcTdAWs2NYpPQitONFCR-1Q__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="73094727"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" rel="nofollow" href="https://www.academia.edu/73094727/Pairing_Correlations_in_a_Generalized_Hubbard_Model_for_the_Cuprates"><img alt="Research paper thumbnail of Pairing Correlations in a Generalized Hubbard Model for the Cuprates" class="work-thumbnail" src="https://a.academia-assets.com/images/blank-paper.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" rel="nofollow" href="https://www.academia.edu/73094727/Pairing_Correlations_in_a_Generalized_Hubbard_Model_for_the_Cuprates">Pairing Correlations in a Generalized Hubbard Model for the Cuprates</a></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">Using numerical diagonalization of a 4x4 cluster, we calculate on-site s, extended s and d pairin...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">Using numerical diagonalization of a 4x4 cluster, we calculate on-site s, extended s and d pairing correlation functions (PCF) in an effective generalized Hubbard model for the cuprates, with nearest-neighbor correlated hopping and next nearest-neighbor hopping t&#39;. The vertex contributions (VC) to the PCF are significantly enhanced, relative to the t-t&#39;-U model. The behavior of the PCF and their VC, and signatures of anomalous flux quantization, indicate superconductivity in the d-wave channel for moderate doping and in the s-wave channel for high doping and small U.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="73094727"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="73094727"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 73094727; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=73094727]").text(description); $(".js-view-count[data-work-id=73094727]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 73094727; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='73094727']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (false){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "-1" } } $('.js-work-strip[data-work-id=73094727]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":73094727,"title":"Pairing Correlations in a Generalized Hubbard Model for the Cuprates","internal_url":"https://www.academia.edu/73094727/Pairing_Correlations_in_a_Generalized_Hubbard_Model_for_the_Cuprates","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="65463052"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/65463052/Pairing_correlations_in_a_generalized_Hubbard_model_for_the_cuprates"><img alt="Research paper thumbnail of Pairing correlations in a generalized Hubbard model for the cuprates" class="work-thumbnail" src="https://attachments.academia-assets.com/77048911/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/65463052/Pairing_correlations_in_a_generalized_Hubbard_model_for_the_cuprates">Pairing correlations in a generalized Hubbard model for the cuprates</a></div><div class="wp-workCard_item"><span>Physical Review B - PHYS REV B</span><span>, 2000</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">Using numerical diagonalization of a 4×4 cluster, we calculate on-site s, extended-s, and dx2-y2 ...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">Using numerical diagonalization of a 4×4 cluster, we calculate on-site s, extended-s, and dx2-y2 pairing correlation functions (PCF&#x27;s) in an effective generalized Hubbard model for the cuprates, with nearest-neighbor correlated hopping and next-nearest-neighbor hopping t&#x27;. The vertex contributions to the PCF&#x27;s are significantly enhanced, relative to the t-t&#x27;-U model. The behavior of the PCF&#x27;s and their vertex contributions, and signatures of anomalous flux quantization, indicate superconductivity in the d-wave channel for moderate doping and in the s-wave channel for high doping and small U.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="a4c44243253bd69714efa71a18bc11c1" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":77048911,"asset_id":65463052,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/77048911/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="65463052"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="65463052"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 65463052; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=65463052]").text(description); $(".js-view-count[data-work-id=65463052]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 65463052; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='65463052']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "a4c44243253bd69714efa71a18bc11c1" } } $('.js-work-strip[data-work-id=65463052]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":65463052,"title":"Pairing correlations in a generalized Hubbard model for the cuprates","internal_url":"https://www.academia.edu/65463052/Pairing_correlations_in_a_generalized_Hubbard_model_for_the_cuprates","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":77048911,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/77048911/thumbnails/1.jpg","file_name":"9910012.pdf","download_url":"https://www.academia.edu/attachments/77048911/download_file","bulk_download_file_name":"Pairing_correlations_in_a_generalized_Hu.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/77048911/9910012-libre.pdf?1640180348=\u0026response-content-disposition=attachment%3B+filename%3DPairing_correlations_in_a_generalized_Hu.pdf\u0026Expires=1739834499\u0026Signature=O-hPu6KgQxFAvpNQdYjwetQ8yk~~ZIaH~QuN6WJ3vk43myhs2-Yaaerp4LXjB5nacefpbv7PcRENeLfOYAyhZXKuqs1DwqAMlz3cxRRmLHmKGY1MstzWGZvFM5XUfkqEEattIt2k-KtcJqLhRddxJT3qczC6Ezy1b-g0M5JB77jLWBE2t5SRsUqWTjsJMKQ-nng4peI2kkowydvhXwacir3FWbNHZxFBNKx2pdeGzoKXL3RX-yNK3fhBLJy545O28ZTNlwzKvA1WLw8kbTWMWM1hLfI1m8axiqceRKds9Wzkez9ddXkNsneXv41XRnYEWNPKin167Z1ZSzh5jSl4xw__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813650"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/49813650/Exact_analytical_solution_of_a_time_reversal_invariant_topological_superconducting_wire"><img alt="Research paper thumbnail of Exact analytical solution of a time-reversal-invariant topological superconducting wire" class="work-thumbnail" src="https://attachments.academia-assets.com/68034569/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/49813650/Exact_analytical_solution_of_a_time_reversal_invariant_topological_superconducting_wire">Exact analytical solution of a time-reversal-invariant topological superconducting wire</a></div><div class="wp-workCard_item"><span>Physical Review B</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We consider a model proposed before for a time-reversal-invariant topological superconductor (TRI...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We consider a model proposed before for a time-reversal-invariant topological superconductor (TRITOPS) which contains a hopping term t, a chemical potential µ, an extended s-wave pairing ∆ and spin-orbit coupling λ. We show that for |∆| = |λ|, µ = t = 0, the model has an exact analytical solution defining new fermion operators involving nearest-neighbor sites. The many-body ground state is four-fold degenerate due to the existence of two zero-energy modes localized exactly at the first and the last site of the chain. These four states show entanglement in the sense that creating or annihilating a zero-energy mode at the first site is proportional to a similar operation at the last site. By continuity, this property should persist for general parameters. Using these results we discuss some statements related with the so called "time-reversal anomaly". Addition of a small hopping term t for a chain with an even number of sites breaks the degeneracy and the ground state becomes unique with an even number of particles. We also consider a small magnetic field B applied to one end of the chain. We compare the many-body excitation energies and spin projection along the spin-orbit direction for both ends of the chains obtained treating t and B as small perturabtions with numerical results in a short chain obtaining good agreement.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="741ddb30354f4c2d6abb94a59a84055c" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034569,"asset_id":49813650,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034569/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813650"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813650"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813650; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813650]").text(description); $(".js-view-count[data-work-id=49813650]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813650; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813650']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "741ddb30354f4c2d6abb94a59a84055c" } } $('.js-work-strip[data-work-id=49813650]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813650,"title":"Exact analytical solution of a time-reversal-invariant topological superconducting wire","internal_url":"https://www.academia.edu/49813650/Exact_analytical_solution_of_a_time_reversal_invariant_topological_superconducting_wire","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":68034569,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/68034569/thumbnails/1.jpg","file_name":"1905.pdf","download_url":"https://www.academia.edu/attachments/68034569/download_file","bulk_download_file_name":"Exact_analytical_solution_of_a_time_reve.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/68034569/1905-libre.pdf?1626111613=\u0026response-content-disposition=attachment%3B+filename%3DExact_analytical_solution_of_a_time_reve.pdf\u0026Expires=1739834499\u0026Signature=KYQG1HmN2o9cm7oU4KoUOzVhTqxR0u~VSJ7K7vq1ToPZtv6DyKABg2KQ~JcS2O~4vXNCez4axNO7TvFFwvJVw55rKAtP~Z3e7SGxMlPKN3snSznhhbzabBwfVqJzusIITmyGHnnqMhdvnq-ntFb2freR0135QZ1xKzBQQfRJKwp58SQ4d8ZdJPm-0JOu8YN7NBLDyJmJfnN8hIb7LviJJJE~cCAqPqytxawQYBUM-Nc0mshrf3g7OrW5qgheKYxTtyDQJ5MJPTWs4tIRZ32w2i7bJ0gM2wbV3vgg3yitOiykbLbxVn2sXDGdBcc53A-TX0ktHIf1iZzPq5l6WvhZdQ__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813649"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/49813649/Destructive_quantum_interference_in_transport_through_molecules_with_electron_electron_and_electron_vibration_interactions"><img alt="Research paper thumbnail of Destructive quantum interference in transport through molecules with electron-electron and electron-vibration interactions" class="work-thumbnail" src="https://attachments.academia-assets.com/68034579/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/49813649/Destructive_quantum_interference_in_transport_through_molecules_with_electron_electron_and_electron_vibration_interactions">Destructive quantum interference in transport through molecules with electron-electron and electron-vibration interactions</a></div><div class="wp-workCard_item"><span>Journal of Physics: Condensed Matter</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We study the transport through a molecular junction exhibiting interference effects. We show that...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We study the transport through a molecular junction exhibiting interference effects. We show that these effects can still be observed in the presence of molecular vibrations if Coulomb repulsion is taken into account. In the Kondo regime, the conductance of the junction can be changed by several orders of magnitude by tuning the levels of the molecule, or displacing a contact between two atoms, from nearly perfect destructive interference to values of the order of 2e 2 /h expected in Kondo systems. We also show that this large conductance change is robust for reasonable temperatures and voltages for symmetric and asymmetric tunnel couplings between the source-drain electrodes and the molecular orbitals. This is relevant for the development of quantum interference effect transistors based on molecular junctions.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="949dc90ed0f73c6342bec0ae2acfee24" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034579,"asset_id":49813649,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034579/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813649"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813649"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813649; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813649]").text(description); $(".js-view-count[data-work-id=49813649]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813649; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813649']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "949dc90ed0f73c6342bec0ae2acfee24" } } $('.js-work-strip[data-work-id=49813649]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813649,"title":"Destructive quantum interference in transport through molecules with electron-electron and electron-vibration interactions","internal_url":"https://www.academia.edu/49813649/Destructive_quantum_interference_in_transport_through_molecules_with_electron_electron_and_electron_vibration_interactions","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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The model consists of effective t2g orbitals of Cr in two square lattices, one above the other. The model is further reduced at low energies and two electrons per site, to an effective Kugel-Khomskii Hamiltonian that describes interacting spins 1 and pseudospins 1/2 at each site describing spin and orbitals degrees of freedom respectively. We solve this Hamiltonian at zero temperature using pseudospin bond operators and spin waves. Our results confirm a previous experimental and theoretical study that proposes spin ordering antiferromagnetic in the planes and ferromagnetic between planes, while pseudospins form vertical singlets, although the interplane separation is larger than the nearest-neighbor distance in the plane. We explain the physics behind this rather unexpected behavior.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="5f6b76946904f5f47c07bffc52efb2f8" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034567,"asset_id":49813648,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034567/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813648"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813648"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813648; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813648]").text(description); $(".js-view-count[data-work-id=49813648]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813648; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813648']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "5f6b76946904f5f47c07bffc52efb2f8" } } $('.js-work-strip[data-work-id=49813648]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813648,"title":"Spin and orbital ordering in bilayer Sr3Cr2O7","internal_url":"https://www.academia.edu/49813648/Spin_and_orbital_ordering_in_bilayer_Sr3Cr2O7","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":68034567,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/68034567/thumbnails/1.jpg","file_name":"1811.pdf","download_url":"https://www.academia.edu/attachments/68034567/download_file","bulk_download_file_name":"Spin_and_orbital_ordering_in_bilayer_Sr3.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/68034567/1811-libre.pdf?1626111616=\u0026response-content-disposition=attachment%3B+filename%3DSpin_and_orbital_ordering_in_bilayer_Sr3.pdf\u0026Expires=1739834499\u0026Signature=cU5~jt-0FGksXACRUzTKXwmLngmG1TNe0Lwb-7YM~70V~QGUTcrXSC0Cr5aZokCoeSJhooefyCj2HZ1UlBNDNSIoi~5SL4v2~k59INEpYvUFseqmZOGuEpv-iN5aOeyDiObHykel7wmid-JQUptK67d3tQds5piK32mrXmHhe12MyzElozmXdJMfmNO6X3mw-3fqjmityF22hCJNy0jLThdAJM4T4QN-gsKp6ugHxCQSWq6NKgTi0GNxuFKNmx-bSkgSVPB2r6a0NbD5LXVRP7GDSsOMHEx4iNEr7g5RsGNrZ8MRxt-sRvuHE-wI1DkTJJ9HfLj7aG1HtftadRt88Q__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813647"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/49813647/Catalog_of_Andreev_spectra_and_Josephson_effects_in_structures_with_time_reversal_invariant_topological_superconductor_wires"><img alt="Research paper thumbnail of Catalog of Andreev spectra and Josephson effects in structures with time-reversal-invariant topological superconductor wires" class="work-thumbnail" src="https://attachments.academia-assets.com/68034570/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/49813647/Catalog_of_Andreev_spectra_and_Josephson_effects_in_structures_with_time_reversal_invariant_topological_superconductor_wires">Catalog of Andreev spectra and Josephson effects in structures with time-reversal-invariant topological superconductor wires</a></div><div class="wp-workCard_item"><span>Physical Review B</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We study all the possible different two terminal configurations of Josephson junctions containing...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We study all the possible different two terminal configurations of Josephson junctions containing wires of time-reversal invariant topological superconductors (TRITOPS) and ordinary superconductors, including combinations with an interacting quantum dot between both wires in the junction. We introduce simple effective Hamiltonians which explain the different qualitative behaviors obtained. We analyze a wide range of phenomena, including occurrence and quenching of the so called 0 − π transition, anomalous periodicity and jumps of the Josephson current as a function of the phase difference, and finite Josephson current in the absence of magnetic flux.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="0d534c0b1957b284926918d2283ddf8a" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034570,"asset_id":49813647,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034570/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813647"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813647"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813647; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813647]").text(description); $(".js-view-count[data-work-id=49813647]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813647; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813647']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "0d534c0b1957b284926918d2283ddf8a" } } $('.js-work-strip[data-work-id=49813647]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813647,"title":"Catalog of Andreev spectra and Josephson effects in structures with time-reversal-invariant topological superconductor wires","internal_url":"https://www.academia.edu/49813647/Catalog_of_Andreev_spectra_and_Josephson_effects_in_structures_with_time_reversal_invariant_topological_superconductor_wires","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":68034570,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/68034570/thumbnails/1.jpg","file_name":"1812.pdf","download_url":"https://www.academia.edu/attachments/68034570/download_file","bulk_download_file_name":"Catalog_of_Andreev_spectra_and_Josephson.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/68034570/1812-libre.pdf?1626111612=\u0026response-content-disposition=attachment%3B+filename%3DCatalog_of_Andreev_spectra_and_Josephson.pdf\u0026Expires=1739834499\u0026Signature=QdJxhDu29NNxNNjG-PF10ZilMLFtAfabySHZkXBWevCTu~r-gxGv6uAKGNy5zm5hX9iK48BJoMdRsw~JQkmU0AqJjK027YC8Le5ZI4nUkZinMnzJJMMv1Pi-Nmi7PshBxpRL~7OgCslBHnxMMB6Lvn4qcg8Y5IHjaTW99tE2b2p7Gq2in5RZQn72p~~mFTYme2vA~mqsrPhgDaHnomrwSJNH-OJqBU3tivGWIJf-4uDpCRT4JVfV2ZiuTDYc04X2oHV6MymGm6q-Xo6u0DnAeLGm7y5EHn-MkzZ8KvRFEK2mRG2t72mOI4TzOwmoehLQZk~HioDjTR~hOSs1dN-ibA__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813646"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/49813646/Enhancing_the_nonlinear_thermoelectric_response_of_a_correlated_quantum_dot_in_the_Kondo_regime_by_asymmetrical_coupling_to_the_leads"><img alt="Research paper thumbnail of Enhancing the nonlinear thermoelectric response of a correlated quantum dot in the Kondo regime by asymmetrical coupling to the leads" class="work-thumbnail" src="https://attachments.academia-assets.com/68034577/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/49813646/Enhancing_the_nonlinear_thermoelectric_response_of_a_correlated_quantum_dot_in_the_Kondo_regime_by_asymmetrical_coupling_to_the_leads">Enhancing the nonlinear thermoelectric response of a correlated quantum dot in the Kondo regime by asymmetrical coupling to the leads</a></div><div class="wp-workCard_item"><span>Physical Review B</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We study the low-temperature properties of the differential response of the current to a temperat...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We study the low-temperature properties of the differential response of the current to a temperature gradient at finite voltage in a single-level quantum dot including electron-electron interaction, nonsymmetric couplings to the leads, and nonlinear effects. The calculated response is significantly enhanced in setups with large asymmetries between the tunnel couplings. In the investigated range of voltages and temperatures with corresponding energies up to several times the Kondo energy scale, the maximum response is enhanced nearly an order of magnitude with respect to symmetric coupling to the leads.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="cc6467f9ffea32afa6a03cacbdcbab26" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034577,"asset_id":49813646,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034577/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813646"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813646"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813646; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813646]").text(description); $(".js-view-count[data-work-id=49813646]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813646; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813646']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "cc6467f9ffea32afa6a03cacbdcbab26" } } $('.js-work-strip[data-work-id=49813646]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813646,"title":"Enhancing the nonlinear thermoelectric response of a correlated quantum dot in the Kondo regime by asymmetrical coupling to the leads","internal_url":"https://www.academia.edu/49813646/Enhancing_the_nonlinear_thermoelectric_response_of_a_correlated_quantum_dot_in_the_Kondo_regime_by_asymmetrical_coupling_to_the_leads","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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Phys.: Condens. Matter 30, 374003)" class="work-thumbnail" src="https://a.academia-assets.com/images/blank-paper.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" rel="nofollow" href="https://www.academia.edu/49813645/Corrigendum_Two_stage_three_channel_Kondo_physics_for_an_FePc_molecule_on_the_Au_111_surface_2018_J_Phys_Condens_Matter_30_374003_">Corrigendum: ”Two-stage three-channel Kondo physics for an FePc molecule on the Au(111) surface” (2018 J. Phys.: Condens. Matter 30, 374003)</a></div><div class="wp-workCard_item"><span>Journal of Physics: Condensed Matter</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813645"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813645"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813645; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813645]").text(description); $(".js-view-count[data-work-id=49813645]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813645; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813645']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (false){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "-1" } } $('.js-work-strip[data-work-id=49813645]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813645,"title":"Corrigendum: ”Two-stage three-channel Kondo physics for an FePc molecule on the Au(111) surface” (2018 J. Phys.: Condens. Matter 30, 374003)","internal_url":"https://www.academia.edu/49813645/Corrigendum_Two_stage_three_channel_Kondo_physics_for_an_FePc_molecule_on_the_Au_111_surface_2018_J_Phys_Condens_Matter_30_374003_","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813644"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/49813644/Entangled_end_states_with_fractionalized_spin_projection_in_a_time_reversal_invariant_topological_superconducting_wire"><img alt="Research paper thumbnail of Entangled end states with fractionalized spin projection in a time-reversal-invariant topological superconducting wire" class="work-thumbnail" src="https://attachments.academia-assets.com/68034572/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/49813644/Entangled_end_states_with_fractionalized_spin_projection_in_a_time_reversal_invariant_topological_superconducting_wire">Entangled end states with fractionalized spin projection in a time-reversal-invariant topological superconducting wire</a></div><div class="wp-workCard_item"><span>Physical Review B</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We study the ground state and low-energy subgap excitations of a finite wire of a time-reversalin...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We study the ground state and low-energy subgap excitations of a finite wire of a time-reversalinvariant topological superconductor (TRITOPS) with spin-orbit coupling. We solve the problem analytically for a long chain of a specific one-dimensional lattice model in the electron-hole symmetric configuration and numerically for other cases of the same model. We present results for the spin density of excitations in long chains with an odd number of particles. The total spin projection along the axis of the spin-orbit coupling Sz = ±1/2 is distributed with fractions ±1/4 localized at both ends, and shows even-odd alternation along the sites of the chain. We calculate the localization length of these excitations and find that it can be well approximated by a simple analytical expression. We show that the energy E of the lowest subgap excitations of the finite chain defines tunneling and entanglement between end states. We discuss the effect of a Zeeman coupling ∆Z on one of the ends of the chain only. For ∆Z < E, the energy difference of excitations with opposite spin orientation is ∆Z /2, consistent with a spin projection ±1/4. We argue that these physical features are not model dependent and can be experimentally observed in TRITOPS wires under appropriate conditions.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="083c8a0e4645314ff5e2e2bfbcce8065" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034572,"asset_id":49813644,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034572/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813644"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813644"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813644; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813644]").text(description); $(".js-view-count[data-work-id=49813644]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813644; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813644']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "083c8a0e4645314ff5e2e2bfbcce8065" } } $('.js-work-strip[data-work-id=49813644]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813644,"title":"Entangled end states with fractionalized spin projection in a time-reversal-invariant topological superconducting wire","internal_url":"https://www.academia.edu/49813644/Entangled_end_states_with_fractionalized_spin_projection_in_a_time_reversal_invariant_topological_superconducting_wire","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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We investigate how this fractional spin affects the Josephson current in a TRITOPS-quantum dot-TRITOPS Josephson junction, describing the wire in a model which can be tuned between a topological and a nontopological phase. We compute the equilibrium Josephson current of the full model by continuous-time Monte Carlo simulations and interpret the results within an effective low-energy theory. We show that in the topological phase, the 0-to-π transition is quenched via formation of a spin singlet from the quantum dot spin and the fractional spins associated with the two adjacent topological superconductors.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="9a795b85c953db1702b3a40af57a6fe0" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034574,"asset_id":49813643,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034574/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813643"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813643"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813643; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813643]").text(description); $(".js-view-count[data-work-id=49813643]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813643; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813643']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "9a795b85c953db1702b3a40af57a6fe0" } } $('.js-work-strip[data-work-id=49813643]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813643,"title":"Fractional Spin and Josephson Effect in Time-Reversal-Invariant Topological Superconductors","internal_url":"https://www.academia.edu/49813643/Fractional_Spin_and_Josephson_Effect_in_Time_Reversal_Invariant_Topological_Superconductors","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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We study within this framework the Anderson impurity model with a local ac gate voltage. We show that the exact adiabatic quantum dynamics of this system is fully determined by the behavior of the charge susceptibility of the frozen problem. At T = 0, we evaluate the dynamic response functions with the numerical renormalization group (NRG). The time-resolved heat production exhibits a pronounced feature described by an instantaneous Joule law characterized by a universal Büttiker resistance quantum R 0 = h/(2e 2) for each spin channel. We show that this law holds in the noninteracting as well as in the interacting system and also when the system is spin polarized. In addition, in the presence of a static magnetic field, the interplay between many-body interactions and spin polarization leads to a nontrivial energy exchange between electrons with different spin components.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="9699238d795568d6bef9f8a7c8f0e68b" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034576,"asset_id":49813642,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034576/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813642"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813642"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813642; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813642]").text(description); $(".js-view-count[data-work-id=49813642]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813642; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813642']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "9699238d795568d6bef9f8a7c8f0e68b" } } $('.js-work-strip[data-work-id=49813642]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813642,"title":"Nonlinear charge and energy dynamics of an adiabatically driven interacting quantum dot","internal_url":"https://www.academia.edu/49813642/Nonlinear_charge_and_energy_dynamics_of_an_adiabatically_driven_interacting_quantum_dot","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":68034576,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/68034576/thumbnails/1.jpg","file_name":"fulltext.pdf","download_url":"https://www.academia.edu/attachments/68034576/download_file","bulk_download_file_name":"Nonlinear_charge_and_energy_dynamics_of.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/68034576/fulltext-libre.pdf?1626111612=\u0026response-content-disposition=attachment%3B+filename%3DNonlinear_charge_and_energy_dynamics_of.pdf\u0026Expires=1739834499\u0026Signature=GUt0oj4oMzkFiKm2pfXzkcvJyWd1AI3SNH-oDZHEKzyiJqrDZKLkVEsS0KqLbj34guzI-Rl2K8qKCfLdxIG6igD~RHjMRpTm0XgH76FY0nR8cJXNDdLfbUOZ50Y22f~1Q8vA~kvne4Af78A9srjpqAkoEOb2Ukmx75Kl4OxTz0ygmIXYgj1W7ltAf-sb3Gicvi-W9o0KN6pAW-vwVJNOP41zML-0BpScquGNjcF8W9aoLIAc3ae2thnWu-EyNhHXBGaC1bflns6RqZIVZ3uo9~b-SaLcg-6UVM9Woi7acIO1xTtIsy55OjUa~Ernd7zFGceOks0kv9~4tcF8c7kQgg__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813641"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/49813641/Singlet_Orbital_Ordering_in_Bilayer_Sr_3_Cr_2_O_7_"><img alt="Research paper thumbnail of Singlet Orbital Ordering in Bilayer Sr_{3}Cr_{2}O_{7}" class="work-thumbnail" src="https://attachments.academia-assets.com/68034573/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/49813641/Singlet_Orbital_Ordering_in_Bilayer_Sr_3_Cr_2_O_7_">Singlet Orbital Ordering in Bilayer Sr_{3}Cr_{2}O_{7}</a></div><div class="wp-workCard_item"><span>Physical review letters</span><span>, Jan 19, 2017</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We perform an extensive study of Sr_{3}Cr_{2}O_{7}, the n=2 member of the Ruddlesden-Popper Sr_{n...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We perform an extensive study of Sr_{3}Cr_{2}O_{7}, the n=2 member of the Ruddlesden-Popper Sr_{n+1}Cr_{n}O_{3n+1} system. An antiferromagnetic ordering is clearly visible in the magnetization and the specific heat, which yields a huge transition entropy, Rln(6). By neutron diffraction as a function of temperature we have determined the antiferromagnetic structure that coincides with the one obtained from density functional theory calculations. It is accompanied by anomalous asymmetric distortions of the CrO_{6} octahedra. Strong coupling and Lanczos calculations on a derived Kugel-Khomskii Hamiltonian yield a simultaneous orbital and moment ordering. Our results favor an exotic ordered phase of orbital singlets not originated by frustration.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="692c6cd73b69e35ed4a1377d7775a498" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034573,"asset_id":49813641,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034573/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813641"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813641"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813641; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813641]").text(description); $(".js-view-count[data-work-id=49813641]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813641; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813641']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "692c6cd73b69e35ed4a1377d7775a498" } } $('.js-work-strip[data-work-id=49813641]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813641,"title":"Singlet Orbital Ordering in Bilayer Sr_{3}Cr_{2}O_{7}","internal_url":"https://www.academia.edu/49813641/Singlet_Orbital_Ordering_in_Bilayer_Sr_3_Cr_2_O_7_","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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Using perturbation theory in the hopping terms, we derive effective Hamiltonians to describe the RuO 2 planes of RuSr 2 ͑Eu, Gd͒Cu 2 O 8. For undoped planes (formal valence Ru +5), depending on the parameters we find three possible orderings of spin and orbitals, and construct a phase diagram. This allows us to put constraints on the parameters based on experimental data. When electron doping consistent with the hole doping of the superconducting RuO 2 planes is included, we obtain (for reasonable parameters) a double-exchange model with infinite antiferromagnetic coupling between itinerant electrons and localized spins. This model is equivalent to one used before [H. Aliaga and A. A. Aligia, Physica B 320, 34 (2002)], which consistently explains the seemingly contradictory magnetic properties of RuSr 2 ͑Eu, Gd͒Cu 2 O 8 .</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="620261f9aff92624ec8972525f76b586" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034538,"asset_id":49813640,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034538/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813640"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813640"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813640; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813640]").text(description); $(".js-view-count[data-work-id=49813640]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813640; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813640']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "620261f9aff92624ec8972525f76b586" } } $('.js-work-strip[data-work-id=49813640]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813640,"title":"Magnetic and orbital ordering of RuO/sub 2/ planes in RuSr/sub 2/ (Eu,Gd) Cu/sub 2/O/sub 8/","internal_url":"https://www.academia.edu/49813640/Magnetic_and_orbital_ordering_of_RuO_sub_2_planes_in_RuSr_sub_2_Eu_Gd_Cu_sub_2_O_sub_8_","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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$(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813639"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" rel="nofollow" href="https://www.academia.edu/49813639/Self_consistent_hybridization_expansions_for_static_properties_of_the_Anderson_impurity_model"><img alt="Research paper thumbnail of Self-consistent hybridization expansions for static properties of the Anderson impurity model" class="work-thumbnail" src="https://a.academia-assets.com/images/blank-paper.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" rel="nofollow" href="https://www.academia.edu/49813639/Self_consistent_hybridization_expansions_for_static_properties_of_the_Anderson_impurity_model">Self-consistent hybridization expansions for static properties of the Anderson impurity model</a></div><div class="wp-workCard_item"><span>physica status solidi (b)</span><span>, 2015</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813639"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813639"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813639; 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We call the hopping parameters tAA, tAB, and tBB for n b = 0, 1 or 2 respectively. Using the Hartree-Fock and Bardeen-Cooper-Schrieffer mean-field approximations to decouple the two-body and three-body interactions, we find that the model exhibits extended s-wave superconductivity in the electron-hole symmetric case tAB > tAa = tBB for small values of the Coulomb repulsion U or small band fillings. For moderate values of U, the antiferromagnetic normal (AFN) state has lower energy. The translationally invariant d-wave superconducting state has always larger energy than the AFN state.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="f2da112af980514a7123ce225cef1fda" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":109526632,"asset_id":112234015,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/109526632/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="112234015"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="112234015"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 112234015; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=112234015]").text(description); $(".js-view-count[data-work-id=112234015]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 112234015; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='112234015']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "f2da112af980514a7123ce225cef1fda" } } $('.js-work-strip[data-work-id=112234015]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":112234015,"title":"Superconductivity in a generalized Hubbard model","internal_url":"https://www.academia.edu/112234015/Superconductivity_in_a_generalized_Hubbard_model","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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We consider a generalized Hubbard model with nearest-neighbor correlated hopping in a square lattice. Near half filling, the model exhibits a d-wave-Bardeen-Cooper-Schrieffer (BCS) solution in the paramagnetic state. The superconducting solution would be enhanced by the antiferromagnetic background if the contribution of triplet pairs with d-wave symmetry and total momentum (π, π) could be neglected. However, we find that due to their contribution, the coexistence of superconductivity and long-range antiferromagnetism is ruled out for large values of the Coulomb repulsion U. Spin-density wave fluctuations (SDWF) do not change this result.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="7876c352aeb596a41437f728905ec3f4" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":88936346,"asset_id":83666860,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/88936346/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="83666860"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="83666860"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 83666860; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=83666860]").text(description); $(".js-view-count[data-work-id=83666860]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 83666860; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='83666860']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "7876c352aeb596a41437f728905ec3f4" } } $('.js-work-strip[data-work-id=83666860]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":83666860,"title":"Does long-range antiferromagnetism help or inhibit superconductivity?","internal_url":"https://www.academia.edu/83666860/Does_long_range_antiferromagnetism_help_or_inhibit_superconductivity","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":88936346,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/88936346/thumbnails/1.jpg","file_name":"9805198.pdf","download_url":"https://www.academia.edu/attachments/88936346/download_file","bulk_download_file_name":"Does_long_range_antiferromagnetism_help.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/88936346/9805198-libre.pdf?1658697718=\u0026response-content-disposition=attachment%3B+filename%3DDoes_long_range_antiferromagnetism_help.pdf\u0026Expires=1739834498\u0026Signature=N87eT3xNXnYpkZZIVgHy8jqcFx8oFOMT6EMZXOawKU9Lfdl-nSNDEGt0yuvTt2r-Zw87tEd9nEqx3souphva2tJMwr2nqUXyBlcPE5HiYTyFXFV2YKX7vlhiUaRVWVD4BNBOeZayDVBqLfFS9d9NiM8QICNNWQ1J4Ws7MSZXay1jtgaQ0Tl~eCbFSiuo6PO1FaOYj-hS19Fc~XxEjTArw1rkZqqiar14KW~9OPjVi1Gn8khRByu3qtXBJW7mpDnZFtG9o76thNinN05sHzLd1yaskGY6FKs0kun73rzGIRZdpA-QnZmWK2CqswDL1b5TdUTDi3U1EYAoZ5qYrIkelw__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="78456456"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/78456456/Specific_heat_of_magnetic_Ce_alloys_within_a_two_component_model"><img alt="Research paper thumbnail of Specific heat of magnetic Ce alloys within a two-component model" class="work-thumbnail" src="https://attachments.academia-assets.com/85497299/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/78456456/Specific_heat_of_magnetic_Ce_alloys_within_a_two_component_model">Specific heat of magnetic Ce alloys within a two-component model</a></div><div class="wp-workCard_item"><span>The European Physical Journal B</span><span>, 2004</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We propose a description of the electronic properties of Ce alloys as an inhomogeneous mixture of...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We propose a description of the electronic properties of Ce alloys as an inhomogeneous mixture of two components: one containing magnetic Ce ions with an RKKY interaction JH between them, and the other described as a collection of Kondo impurities with exchange interaction JK. Both JH and JK are assumed to depend on a composition parameter X, with a Gaussian distribution around a value X0 (near to the expectation value of X), related to the experimental composition parameter x of the alloy. When the concentration of the Kondo impurities is large, the specific heat C displays non-Fermi liquid behavior over a wide temperature range. The main qualitative features of C/T as a function of temperature T observed in several Ce alloys are reproduced using simple JH (X) and JK (X) dependences.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="296ec4f72ee1f1709e0a461c5fe948bc" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":85497299,"asset_id":78456456,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/85497299/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="78456456"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="78456456"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 78456456; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=78456456]").text(description); $(".js-view-count[data-work-id=78456456]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 78456456; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='78456456']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "296ec4f72ee1f1709e0a461c5fe948bc" } } $('.js-work-strip[data-work-id=78456456]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":78456456,"title":"Specific heat of magnetic Ce alloys within a two-component model","internal_url":"https://www.academia.edu/78456456/Specific_heat_of_magnetic_Ce_alloys_within_a_two_component_model","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":85497299,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/85497299/thumbnails/1.jpg","file_name":"epjb_2Fe2004-00319-220220504-1-1l55sl.pdf","download_url":"https://www.academia.edu/attachments/85497299/download_file","bulk_download_file_name":"Specific_heat_of_magnetic_Ce_alloys_with.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/85497299/epjb_2Fe2004-00319-220220504-1-1l55sl-libre.pdf?1651693956=\u0026response-content-disposition=attachment%3B+filename%3DSpecific_heat_of_magnetic_Ce_alloys_with.pdf\u0026Expires=1739834498\u0026Signature=RGv2AgJuOcQKST3bdGw9LGeNj~kaQjBj1ftrE322QZBLwlEnxGI-qFb4cVv4r8Y8kTeWTT7am2mtqLJnFMdL~K2LtwDAVFI-nmqPsinxZ-DGxMC0onbS7j2CMVDeEbEUjj1kvi5SuwQTjwSaNW0a9KP4pEOuE9U0d3mBK0mV3OK8hZzYiQ7LhohFmoyAe5hi2IXtOOzjCVt~C17UBAO0jS6O4JolYyjfWLIp7ORNfVByG7sEucIa98VOpVa1OzFibGbQIHf61wl2N1xjLm2yjrABdzQek1DxkRluJz-zoklmgJUMaPKTAPNAsH-bVk6CshE6-qDCRcSQ5IZyRHqUQg__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="77769708"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/77769708/Superconductivity_with_s_and_p_symmetries_in_an_extended_Hubbard_model_with_correlated_hopping"><img alt="Research paper thumbnail of Superconductivity with s and p symmetries in an extended Hubbard model with correlated hopping" class="work-thumbnail" src="https://attachments.academia-assets.com/85047097/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/77769708/Superconductivity_with_s_and_p_symmetries_in_an_extended_Hubbard_model_with_correlated_hopping">Superconductivity with s and p symmetries in an extended Hubbard model with correlated hopping</a></div><div class="wp-workCard_item"><span>The European Physical Journal B</span><span>, 1998</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We consider a generalized Hubbard model with on-site and nearest-neighbour repulsions U and V res...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We consider a generalized Hubbard model with on-site and nearest-neighbour repulsions U and V respectively, and nearest-neighbour hopping for spin up (down) which depends on the total occupation n b of spin down (up) electrons on both sites involved. The hopping parameters are tAA, tAB and tBB for n b = 0, 1, 2 respectively. We briefly summarize results which support that the model exhibits s-wave superconductivity for certain parameters and extend them by studying the Berry phases. Using a generalized Hartree-Fock(HF) BCS decoupling of the two and three-body terms, we obtain that at half filling, for tAB < tAA = tBB and sufficiently small U and V the model leads to triplet p-wave superconductivity for a simple cubic lattice in any dimension. In one dimension, the resulting phase diagram is compared with that obtained numerically using two quantized Berry phases (topological numbers) as order parameters. While this novel method supports the previous results, there are quantitative differences.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="2ca23bbd9f9d14d700ccc106062c0729" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":85047097,"asset_id":77769708,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/85047097/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="77769708"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="77769708"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 77769708; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=77769708]").text(description); $(".js-view-count[data-work-id=77769708]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 77769708; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='77769708']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "2ca23bbd9f9d14d700ccc106062c0729" } } $('.js-work-strip[data-work-id=77769708]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":77769708,"title":"Superconductivity with s and p symmetries in an extended Hubbard model with correlated hopping","internal_url":"https://www.academia.edu/77769708/Superconductivity_with_s_and_p_symmetries_in_an_extended_Hubbard_model_with_correlated_hopping","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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At zero temperature and half filling, the model exhibits a Mott transition at U = 4t. In the metallic phase and near half filling, superconducting states are part of the degenerate ground state and are favored for small U if the system is slightly perturbed.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="d67b29c1b861a17a3b14bd98603a73a9" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":84927596,"asset_id":76993036,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/84927596/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="76993036"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="76993036"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 76993036; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=76993036]").text(description); $(".js-view-count[data-work-id=76993036]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 76993036; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='76993036']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "d67b29c1b861a17a3b14bd98603a73a9" } } $('.js-work-strip[data-work-id=76993036]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":76993036,"title":"Exact Solution of a Hubbard Chain with Bond-Charge Interaction","internal_url":"https://www.academia.edu/76993036/Exact_Solution_of_a_Hubbard_Chain_with_Bond_Charge_Interaction","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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For large enough X < t the model shows three phases. For large U the system is in the spin-density wave phase as in the usual Hubbard model. As U decreases, there is first a spin transition to a spontaneously dimerized bond-ordered wave phase and then a charge transition to a novel phase in which the dominant correlations at large distances correspond to an incommensurate singlet superconductor.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="719be19e7c0050aa2836f7c1959ef58e" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":84631506,"asset_id":76993035,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/84631506/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="76993035"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="76993035"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 76993035; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=76993035]").text(description); $(".js-view-count[data-work-id=76993035]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 76993035; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='76993035']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "719be19e7c0050aa2836f7c1959ef58e" } } $('.js-work-strip[data-work-id=76993035]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":76993035,"title":"Incommmensurability and Unconventional Superconductor to Insulator Transition in the Hubbard Model with Bond-Charge Interaction","internal_url":"https://www.academia.edu/76993035/Incommmensurability_and_Unconventional_Superconductor_to_Insulator_Transition_in_the_Hubbard_Model_with_Bond_Charge_Interaction","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":84631506,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/84631506/thumbnails/1.jpg","file_name":"PRL_202007.pdf","download_url":"https://www.academia.edu/attachments/84631506/download_file","bulk_download_file_name":"Incommmensurability_and_Unconventional_S.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/84631506/PRL_202007-libre.pdf?1650563609=\u0026response-content-disposition=attachment%3B+filename%3DIncommmensurability_and_Unconventional_S.pdf\u0026Expires=1739834499\u0026Signature=bJbs8EjesVzVgqcqXvQS2obBwsx4jCa3a8-Q3xTUGBYxlNJQM4vMrGCdOQI4MiEcygoW2jbqFwE7Fdv6ckHtEJrekZl4AUVUTcQfEBTq9wtn6Z056yJwEiCH2z6qEVuh2aPT9QG5n8vNNxbjVkLUqrKEbgSEZUjyQJ6ulewsk~r90lK8V4jJuk~WBmM2tiuHCjqiXRXpMn9KKqM8fu7GJpglX204OvWDx6AC3vkLdFEUyjj928iha1QQYrD5lINDSeouXWpJ0i27SU3XwqJRcypeMfs30DhZf~~ypXRUM9~wITdkLGEg06YVVASNWkUzcTdAWs2NYpPQitONFCR-1Q__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="73094727"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" rel="nofollow" href="https://www.academia.edu/73094727/Pairing_Correlations_in_a_Generalized_Hubbard_Model_for_the_Cuprates"><img alt="Research paper thumbnail of Pairing Correlations in a Generalized Hubbard Model for the Cuprates" class="work-thumbnail" src="https://a.academia-assets.com/images/blank-paper.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" rel="nofollow" href="https://www.academia.edu/73094727/Pairing_Correlations_in_a_Generalized_Hubbard_Model_for_the_Cuprates">Pairing Correlations in a Generalized Hubbard Model for the Cuprates</a></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">Using numerical diagonalization of a 4x4 cluster, we calculate on-site s, extended s and d pairin...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">Using numerical diagonalization of a 4x4 cluster, we calculate on-site s, extended s and d pairing correlation functions (PCF) in an effective generalized Hubbard model for the cuprates, with nearest-neighbor correlated hopping and next nearest-neighbor hopping t&#39;. The vertex contributions (VC) to the PCF are significantly enhanced, relative to the t-t&#39;-U model. The behavior of the PCF and their VC, and signatures of anomalous flux quantization, indicate superconductivity in the d-wave channel for moderate doping and in the s-wave channel for high doping and small U.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="73094727"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="73094727"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 73094727; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=73094727]").text(description); $(".js-view-count[data-work-id=73094727]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 73094727; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='73094727']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (false){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "-1" } } $('.js-work-strip[data-work-id=73094727]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":73094727,"title":"Pairing Correlations in a Generalized Hubbard Model for the Cuprates","internal_url":"https://www.academia.edu/73094727/Pairing_Correlations_in_a_Generalized_Hubbard_Model_for_the_Cuprates","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="65463052"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/65463052/Pairing_correlations_in_a_generalized_Hubbard_model_for_the_cuprates"><img alt="Research paper thumbnail of Pairing correlations in a generalized Hubbard model for the cuprates" class="work-thumbnail" src="https://attachments.academia-assets.com/77048911/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/65463052/Pairing_correlations_in_a_generalized_Hubbard_model_for_the_cuprates">Pairing correlations in a generalized Hubbard model for the cuprates</a></div><div class="wp-workCard_item"><span>Physical Review B - PHYS REV B</span><span>, 2000</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">Using numerical diagonalization of a 4×4 cluster, we calculate on-site s, extended-s, and dx2-y2 ...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">Using numerical diagonalization of a 4×4 cluster, we calculate on-site s, extended-s, and dx2-y2 pairing correlation functions (PCF&#x27;s) in an effective generalized Hubbard model for the cuprates, with nearest-neighbor correlated hopping and next-nearest-neighbor hopping t&#x27;. The vertex contributions to the PCF&#x27;s are significantly enhanced, relative to the t-t&#x27;-U model. The behavior of the PCF&#x27;s and their vertex contributions, and signatures of anomalous flux quantization, indicate superconductivity in the d-wave channel for moderate doping and in the s-wave channel for high doping and small U.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="a4c44243253bd69714efa71a18bc11c1" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":77048911,"asset_id":65463052,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/77048911/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="65463052"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="65463052"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 65463052; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=65463052]").text(description); $(".js-view-count[data-work-id=65463052]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 65463052; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='65463052']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "a4c44243253bd69714efa71a18bc11c1" } } $('.js-work-strip[data-work-id=65463052]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":65463052,"title":"Pairing correlations in a generalized Hubbard model for the cuprates","internal_url":"https://www.academia.edu/65463052/Pairing_correlations_in_a_generalized_Hubbard_model_for_the_cuprates","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":77048911,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/77048911/thumbnails/1.jpg","file_name":"9910012.pdf","download_url":"https://www.academia.edu/attachments/77048911/download_file","bulk_download_file_name":"Pairing_correlations_in_a_generalized_Hu.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/77048911/9910012-libre.pdf?1640180348=\u0026response-content-disposition=attachment%3B+filename%3DPairing_correlations_in_a_generalized_Hu.pdf\u0026Expires=1739834499\u0026Signature=O-hPu6KgQxFAvpNQdYjwetQ8yk~~ZIaH~QuN6WJ3vk43myhs2-Yaaerp4LXjB5nacefpbv7PcRENeLfOYAyhZXKuqs1DwqAMlz3cxRRmLHmKGY1MstzWGZvFM5XUfkqEEattIt2k-KtcJqLhRddxJT3qczC6Ezy1b-g0M5JB77jLWBE2t5SRsUqWTjsJMKQ-nng4peI2kkowydvhXwacir3FWbNHZxFBNKx2pdeGzoKXL3RX-yNK3fhBLJy545O28ZTNlwzKvA1WLw8kbTWMWM1hLfI1m8axiqceRKds9Wzkez9ddXkNsneXv41XRnYEWNPKin167Z1ZSzh5jSl4xw__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813650"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/49813650/Exact_analytical_solution_of_a_time_reversal_invariant_topological_superconducting_wire"><img alt="Research paper thumbnail of Exact analytical solution of a time-reversal-invariant topological superconducting wire" class="work-thumbnail" src="https://attachments.academia-assets.com/68034569/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/49813650/Exact_analytical_solution_of_a_time_reversal_invariant_topological_superconducting_wire">Exact analytical solution of a time-reversal-invariant topological superconducting wire</a></div><div class="wp-workCard_item"><span>Physical Review B</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We consider a model proposed before for a time-reversal-invariant topological superconductor (TRI...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We consider a model proposed before for a time-reversal-invariant topological superconductor (TRITOPS) which contains a hopping term t, a chemical potential µ, an extended s-wave pairing ∆ and spin-orbit coupling λ. We show that for |∆| = |λ|, µ = t = 0, the model has an exact analytical solution defining new fermion operators involving nearest-neighbor sites. The many-body ground state is four-fold degenerate due to the existence of two zero-energy modes localized exactly at the first and the last site of the chain. These four states show entanglement in the sense that creating or annihilating a zero-energy mode at the first site is proportional to a similar operation at the last site. By continuity, this property should persist for general parameters. Using these results we discuss some statements related with the so called "time-reversal anomaly". Addition of a small hopping term t for a chain with an even number of sites breaks the degeneracy and the ground state becomes unique with an even number of particles. We also consider a small magnetic field B applied to one end of the chain. We compare the many-body excitation energies and spin projection along the spin-orbit direction for both ends of the chains obtained treating t and B as small perturabtions with numerical results in a short chain obtaining good agreement.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="741ddb30354f4c2d6abb94a59a84055c" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034569,"asset_id":49813650,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034569/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813650"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813650"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813650; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813650]").text(description); $(".js-view-count[data-work-id=49813650]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813650; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813650']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "741ddb30354f4c2d6abb94a59a84055c" } } $('.js-work-strip[data-work-id=49813650]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813650,"title":"Exact analytical solution of a time-reversal-invariant topological superconducting wire","internal_url":"https://www.academia.edu/49813650/Exact_analytical_solution_of_a_time_reversal_invariant_topological_superconducting_wire","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":68034569,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/68034569/thumbnails/1.jpg","file_name":"1905.pdf","download_url":"https://www.academia.edu/attachments/68034569/download_file","bulk_download_file_name":"Exact_analytical_solution_of_a_time_reve.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/68034569/1905-libre.pdf?1626111613=\u0026response-content-disposition=attachment%3B+filename%3DExact_analytical_solution_of_a_time_reve.pdf\u0026Expires=1739834499\u0026Signature=KYQG1HmN2o9cm7oU4KoUOzVhTqxR0u~VSJ7K7vq1ToPZtv6DyKABg2KQ~JcS2O~4vXNCez4axNO7TvFFwvJVw55rKAtP~Z3e7SGxMlPKN3snSznhhbzabBwfVqJzusIITmyGHnnqMhdvnq-ntFb2freR0135QZ1xKzBQQfRJKwp58SQ4d8ZdJPm-0JOu8YN7NBLDyJmJfnN8hIb7LviJJJE~cCAqPqytxawQYBUM-Nc0mshrf3g7OrW5qgheKYxTtyDQJ5MJPTWs4tIRZ32w2i7bJ0gM2wbV3vgg3yitOiykbLbxVn2sXDGdBcc53A-TX0ktHIf1iZzPq5l6WvhZdQ__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813649"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/49813649/Destructive_quantum_interference_in_transport_through_molecules_with_electron_electron_and_electron_vibration_interactions"><img alt="Research paper thumbnail of Destructive quantum interference in transport through molecules with electron-electron and electron-vibration interactions" class="work-thumbnail" src="https://attachments.academia-assets.com/68034579/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/49813649/Destructive_quantum_interference_in_transport_through_molecules_with_electron_electron_and_electron_vibration_interactions">Destructive quantum interference in transport through molecules with electron-electron and electron-vibration interactions</a></div><div class="wp-workCard_item"><span>Journal of Physics: Condensed Matter</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We study the transport through a molecular junction exhibiting interference effects. We show that...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We study the transport through a molecular junction exhibiting interference effects. We show that these effects can still be observed in the presence of molecular vibrations if Coulomb repulsion is taken into account. In the Kondo regime, the conductance of the junction can be changed by several orders of magnitude by tuning the levels of the molecule, or displacing a contact between two atoms, from nearly perfect destructive interference to values of the order of 2e 2 /h expected in Kondo systems. We also show that this large conductance change is robust for reasonable temperatures and voltages for symmetric and asymmetric tunnel couplings between the source-drain electrodes and the molecular orbitals. This is relevant for the development of quantum interference effect transistors based on molecular junctions.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="949dc90ed0f73c6342bec0ae2acfee24" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034579,"asset_id":49813649,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034579/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813649"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813649"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813649; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813649]").text(description); $(".js-view-count[data-work-id=49813649]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813649; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813649']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "949dc90ed0f73c6342bec0ae2acfee24" } } $('.js-work-strip[data-work-id=49813649]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813649,"title":"Destructive quantum interference in transport through molecules with electron-electron and electron-vibration interactions","internal_url":"https://www.academia.edu/49813649/Destructive_quantum_interference_in_transport_through_molecules_with_electron_electron_and_electron_vibration_interactions","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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The model consists of effective t2g orbitals of Cr in two square lattices, one above the other. The model is further reduced at low energies and two electrons per site, to an effective Kugel-Khomskii Hamiltonian that describes interacting spins 1 and pseudospins 1/2 at each site describing spin and orbitals degrees of freedom respectively. We solve this Hamiltonian at zero temperature using pseudospin bond operators and spin waves. Our results confirm a previous experimental and theoretical study that proposes spin ordering antiferromagnetic in the planes and ferromagnetic between planes, while pseudospins form vertical singlets, although the interplane separation is larger than the nearest-neighbor distance in the plane. We explain the physics behind this rather unexpected behavior.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="5f6b76946904f5f47c07bffc52efb2f8" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034567,"asset_id":49813648,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034567/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813648"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813648"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813648; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813648]").text(description); $(".js-view-count[data-work-id=49813648]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813648; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813648']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "5f6b76946904f5f47c07bffc52efb2f8" } } $('.js-work-strip[data-work-id=49813648]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813648,"title":"Spin and orbital ordering in bilayer Sr3Cr2O7","internal_url":"https://www.academia.edu/49813648/Spin_and_orbital_ordering_in_bilayer_Sr3Cr2O7","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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We introduce simple effective Hamiltonians which explain the different qualitative behaviors obtained. We analyze a wide range of phenomena, including occurrence and quenching of the so called 0 − π transition, anomalous periodicity and jumps of the Josephson current as a function of the phase difference, and finite Josephson current in the absence of magnetic flux.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="0d534c0b1957b284926918d2283ddf8a" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034570,"asset_id":49813647,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034570/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813647"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813647"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813647; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813647]").text(description); $(".js-view-count[data-work-id=49813647]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813647; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813647']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "0d534c0b1957b284926918d2283ddf8a" } } $('.js-work-strip[data-work-id=49813647]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813647,"title":"Catalog of Andreev spectra and Josephson effects in structures with time-reversal-invariant topological superconductor wires","internal_url":"https://www.academia.edu/49813647/Catalog_of_Andreev_spectra_and_Josephson_effects_in_structures_with_time_reversal_invariant_topological_superconductor_wires","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":68034570,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/68034570/thumbnails/1.jpg","file_name":"1812.pdf","download_url":"https://www.academia.edu/attachments/68034570/download_file","bulk_download_file_name":"Catalog_of_Andreev_spectra_and_Josephson.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/68034570/1812-libre.pdf?1626111612=\u0026response-content-disposition=attachment%3B+filename%3DCatalog_of_Andreev_spectra_and_Josephson.pdf\u0026Expires=1739834499\u0026Signature=QdJxhDu29NNxNNjG-PF10ZilMLFtAfabySHZkXBWevCTu~r-gxGv6uAKGNy5zm5hX9iK48BJoMdRsw~JQkmU0AqJjK027YC8Le5ZI4nUkZinMnzJJMMv1Pi-Nmi7PshBxpRL~7OgCslBHnxMMB6Lvn4qcg8Y5IHjaTW99tE2b2p7Gq2in5RZQn72p~~mFTYme2vA~mqsrPhgDaHnomrwSJNH-OJqBU3tivGWIJf-4uDpCRT4JVfV2ZiuTDYc04X2oHV6MymGm6q-Xo6u0DnAeLGm7y5EHn-MkzZ8KvRFEK2mRG2t72mOI4TzOwmoehLQZk~HioDjTR~hOSs1dN-ibA__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813646"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/49813646/Enhancing_the_nonlinear_thermoelectric_response_of_a_correlated_quantum_dot_in_the_Kondo_regime_by_asymmetrical_coupling_to_the_leads"><img alt="Research paper thumbnail of Enhancing the nonlinear thermoelectric response of a correlated quantum dot in the Kondo regime by asymmetrical coupling to the leads" class="work-thumbnail" src="https://attachments.academia-assets.com/68034577/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/49813646/Enhancing_the_nonlinear_thermoelectric_response_of_a_correlated_quantum_dot_in_the_Kondo_regime_by_asymmetrical_coupling_to_the_leads">Enhancing the nonlinear thermoelectric response of a correlated quantum dot in the Kondo regime by asymmetrical coupling to the leads</a></div><div class="wp-workCard_item"><span>Physical Review B</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We study the low-temperature properties of the differential response of the current to a temperat...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We study the low-temperature properties of the differential response of the current to a temperature gradient at finite voltage in a single-level quantum dot including electron-electron interaction, nonsymmetric couplings to the leads, and nonlinear effects. The calculated response is significantly enhanced in setups with large asymmetries between the tunnel couplings. In the investigated range of voltages and temperatures with corresponding energies up to several times the Kondo energy scale, the maximum response is enhanced nearly an order of magnitude with respect to symmetric coupling to the leads.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="cc6467f9ffea32afa6a03cacbdcbab26" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034577,"asset_id":49813646,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034577/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813646"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813646"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813646; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813646]").text(description); $(".js-view-count[data-work-id=49813646]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813646; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813646']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "cc6467f9ffea32afa6a03cacbdcbab26" } } $('.js-work-strip[data-work-id=49813646]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813646,"title":"Enhancing the nonlinear thermoelectric response of a correlated quantum dot in the Kondo regime by asymmetrical coupling to the leads","internal_url":"https://www.academia.edu/49813646/Enhancing_the_nonlinear_thermoelectric_response_of_a_correlated_quantum_dot_in_the_Kondo_regime_by_asymmetrical_coupling_to_the_leads","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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Phys.: Condens. Matter 30, 374003)" class="work-thumbnail" src="https://a.academia-assets.com/images/blank-paper.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" rel="nofollow" href="https://www.academia.edu/49813645/Corrigendum_Two_stage_three_channel_Kondo_physics_for_an_FePc_molecule_on_the_Au_111_surface_2018_J_Phys_Condens_Matter_30_374003_">Corrigendum: ”Two-stage three-channel Kondo physics for an FePc molecule on the Au(111) surface” (2018 J. Phys.: Condens. Matter 30, 374003)</a></div><div class="wp-workCard_item"><span>Journal of Physics: Condensed Matter</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813645"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813645"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813645; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813645]").text(description); $(".js-view-count[data-work-id=49813645]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813645; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813645']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (false){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "-1" } } $('.js-work-strip[data-work-id=49813645]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813645,"title":"Corrigendum: ”Two-stage three-channel Kondo physics for an FePc molecule on the Au(111) surface” (2018 J. Phys.: Condens. Matter 30, 374003)","internal_url":"https://www.academia.edu/49813645/Corrigendum_Two_stage_three_channel_Kondo_physics_for_an_FePc_molecule_on_the_Au_111_surface_2018_J_Phys_Condens_Matter_30_374003_","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813644"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/49813644/Entangled_end_states_with_fractionalized_spin_projection_in_a_time_reversal_invariant_topological_superconducting_wire"><img alt="Research paper thumbnail of Entangled end states with fractionalized spin projection in a time-reversal-invariant topological superconducting wire" class="work-thumbnail" src="https://attachments.academia-assets.com/68034572/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/49813644/Entangled_end_states_with_fractionalized_spin_projection_in_a_time_reversal_invariant_topological_superconducting_wire">Entangled end states with fractionalized spin projection in a time-reversal-invariant topological superconducting wire</a></div><div class="wp-workCard_item"><span>Physical Review B</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We study the ground state and low-energy subgap excitations of a finite wire of a time-reversalin...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We study the ground state and low-energy subgap excitations of a finite wire of a time-reversalinvariant topological superconductor (TRITOPS) with spin-orbit coupling. We solve the problem analytically for a long chain of a specific one-dimensional lattice model in the electron-hole symmetric configuration and numerically for other cases of the same model. We present results for the spin density of excitations in long chains with an odd number of particles. The total spin projection along the axis of the spin-orbit coupling Sz = ±1/2 is distributed with fractions ±1/4 localized at both ends, and shows even-odd alternation along the sites of the chain. We calculate the localization length of these excitations and find that it can be well approximated by a simple analytical expression. We show that the energy E of the lowest subgap excitations of the finite chain defines tunneling and entanglement between end states. We discuss the effect of a Zeeman coupling ∆Z on one of the ends of the chain only. For ∆Z < E, the energy difference of excitations with opposite spin orientation is ∆Z /2, consistent with a spin projection ±1/4. We argue that these physical features are not model dependent and can be experimentally observed in TRITOPS wires under appropriate conditions.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="083c8a0e4645314ff5e2e2bfbcce8065" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034572,"asset_id":49813644,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034572/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813644"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813644"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813644; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813644]").text(description); $(".js-view-count[data-work-id=49813644]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813644; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813644']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "083c8a0e4645314ff5e2e2bfbcce8065" } } $('.js-work-strip[data-work-id=49813644]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813644,"title":"Entangled end states with fractionalized spin projection in a time-reversal-invariant topological superconducting wire","internal_url":"https://www.academia.edu/49813644/Entangled_end_states_with_fractionalized_spin_projection_in_a_time_reversal_invariant_topological_superconducting_wire","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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We investigate how this fractional spin affects the Josephson current in a TRITOPS-quantum dot-TRITOPS Josephson junction, describing the wire in a model which can be tuned between a topological and a nontopological phase. We compute the equilibrium Josephson current of the full model by continuous-time Monte Carlo simulations and interpret the results within an effective low-energy theory. We show that in the topological phase, the 0-to-π transition is quenched via formation of a spin singlet from the quantum dot spin and the fractional spins associated with the two adjacent topological superconductors.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="9a795b85c953db1702b3a40af57a6fe0" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034574,"asset_id":49813643,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034574/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813643"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813643"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813643; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813643]").text(description); $(".js-view-count[data-work-id=49813643]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813643; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813643']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "9a795b85c953db1702b3a40af57a6fe0" } } $('.js-work-strip[data-work-id=49813643]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813643,"title":"Fractional Spin and Josephson Effect in Time-Reversal-Invariant Topological Superconductors","internal_url":"https://www.academia.edu/49813643/Fractional_Spin_and_Josephson_Effect_in_Time_Reversal_Invariant_Topological_Superconductors","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":68034574,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/68034574/thumbnails/1.jpg","file_name":"1612.07410.pdf","download_url":"https://www.academia.edu/attachments/68034574/download_file","bulk_download_file_name":"Fractional_Spin_and_Josephson_Effect_in.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/68034574/1612.07410-libre.pdf?1626111613=\u0026response-content-disposition=attachment%3B+filename%3DFractional_Spin_and_Josephson_Effect_in.pdf\u0026Expires=1739834499\u0026Signature=W387EJKTP~pDmdRH4i~6Op-r29rx6MlBvkgrYC3MsxDoWQRhHsR-bhnjzMSJLpkFMHDiVN6l-gKgUBVnaFR2~bWedTQOpsqPM-D2pTEB-tcWYVBp3jYB~sY3cGvZ4xVLIbrmSOmb7i78M5VCOrWZGtsu7Q7Lf69hYizNzYudtGqx3BobVgx-XWIzy4GAvDDKJKzfuqekbWQemq3Laj5ed4lDHTBM7NlobntY0dy60c49tSGisQL9lkgyqdaK7uOJpAinRW0wqcqL3P77QrBRxGkMURRsohs6yVbBDJu6TEG-lwfqqmW9zowtp~U4r0QtDFFc3QzWKGc3fkfugtmiYA__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813642"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/49813642/Nonlinear_charge_and_energy_dynamics_of_an_adiabatically_driven_interacting_quantum_dot"><img alt="Research paper thumbnail of Nonlinear charge and energy dynamics of an adiabatically driven interacting quantum dot" class="work-thumbnail" src="https://attachments.academia-assets.com/68034576/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/49813642/Nonlinear_charge_and_energy_dynamics_of_an_adiabatically_driven_interacting_quantum_dot">Nonlinear charge and energy dynamics of an adiabatically driven interacting quantum dot</a></div><div class="wp-workCard_item"><span>Physical Review B</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We formulate a general theory to study the time-dependent charge and energy transport of an adiab...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We formulate a general theory to study the time-dependent charge and energy transport of an adiabatically driven interacting quantum dot in contact with a reservoir for arbitrary amplitudes of the driving potential. We study within this framework the Anderson impurity model with a local ac gate voltage. We show that the exact adiabatic quantum dynamics of this system is fully determined by the behavior of the charge susceptibility of the frozen problem. At T = 0, we evaluate the dynamic response functions with the numerical renormalization group (NRG). The time-resolved heat production exhibits a pronounced feature described by an instantaneous Joule law characterized by a universal Büttiker resistance quantum R 0 = h/(2e 2) for each spin channel. We show that this law holds in the noninteracting as well as in the interacting system and also when the system is spin polarized. In addition, in the presence of a static magnetic field, the interplay between many-body interactions and spin polarization leads to a nontrivial energy exchange between electrons with different spin components.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="9699238d795568d6bef9f8a7c8f0e68b" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034576,"asset_id":49813642,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034576/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813642"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813642"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813642; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813642]").text(description); $(".js-view-count[data-work-id=49813642]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813642; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813642']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "9699238d795568d6bef9f8a7c8f0e68b" } } $('.js-work-strip[data-work-id=49813642]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813642,"title":"Nonlinear charge and energy dynamics of an adiabatically driven interacting quantum dot","internal_url":"https://www.academia.edu/49813642/Nonlinear_charge_and_energy_dynamics_of_an_adiabatically_driven_interacting_quantum_dot","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. Aligia","url":"https://uncu.academia.edu/AAAligia"},"attachments":[{"id":68034576,"title":"","file_type":"pdf","scribd_thumbnail_url":"https://attachments.academia-assets.com/68034576/thumbnails/1.jpg","file_name":"fulltext.pdf","download_url":"https://www.academia.edu/attachments/68034576/download_file","bulk_download_file_name":"Nonlinear_charge_and_energy_dynamics_of.pdf","bulk_download_url":"https://d1wqtxts1xzle7.cloudfront.net/68034576/fulltext-libre.pdf?1626111612=\u0026response-content-disposition=attachment%3B+filename%3DNonlinear_charge_and_energy_dynamics_of.pdf\u0026Expires=1739834499\u0026Signature=GUt0oj4oMzkFiKm2pfXzkcvJyWd1AI3SNH-oDZHEKzyiJqrDZKLkVEsS0KqLbj34guzI-Rl2K8qKCfLdxIG6igD~RHjMRpTm0XgH76FY0nR8cJXNDdLfbUOZ50Y22f~1Q8vA~kvne4Af78A9srjpqAkoEOb2Ukmx75Kl4OxTz0ygmIXYgj1W7ltAf-sb3Gicvi-W9o0KN6pAW-vwVJNOP41zML-0BpScquGNjcF8W9aoLIAc3ae2thnWu-EyNhHXBGaC1bflns6RqZIVZ3uo9~b-SaLcg-6UVM9Woi7acIO1xTtIsy55OjUa~Ernd7zFGceOks0kv9~4tcF8c7kQgg__\u0026Key-Pair-Id=APKAJLOHF5GGSLRBV4ZA"}]}, dispatcherData: dispatcherData }); $(this).data('initialized', true); } }); $a.trackClickSource(".js-work-strip-work-link", "profile_work_strip") }); </script> <div class="js-work-strip profile--work_container" data-work-id="49813641"><div class="profile--work_thumbnail hidden-xs"><a class="js-work-strip-work-link" data-click-track="profile-work-strip-thumbnail" href="https://www.academia.edu/49813641/Singlet_Orbital_Ordering_in_Bilayer_Sr_3_Cr_2_O_7_"><img alt="Research paper thumbnail of Singlet Orbital Ordering in Bilayer Sr_{3}Cr_{2}O_{7}" class="work-thumbnail" src="https://attachments.academia-assets.com/68034573/thumbnails/1.jpg" /></a></div><div class="wp-workCard wp-workCard_itemContainer"><div class="wp-workCard_item wp-workCard--title"><a class="js-work-strip-work-link text-gray-darker" data-click-track="profile-work-strip-title" href="https://www.academia.edu/49813641/Singlet_Orbital_Ordering_in_Bilayer_Sr_3_Cr_2_O_7_">Singlet Orbital Ordering in Bilayer Sr_{3}Cr_{2}O_{7}</a></div><div class="wp-workCard_item"><span>Physical review letters</span><span>, Jan 19, 2017</span></div><div class="wp-workCard_item"><span class="js-work-more-abstract-truncated">We perform an extensive study of Sr_{3}Cr_{2}O_{7}, the n=2 member of the Ruddlesden-Popper Sr_{n...</span><a class="js-work-more-abstract" data-broccoli-component="work_strip.more_abstract" data-click-track="profile-work-strip-more-abstract" href="javascript:;"><span> more </span><span><i class="fa fa-caret-down"></i></span></a><span class="js-work-more-abstract-untruncated hidden">We perform an extensive study of Sr_{3}Cr_{2}O_{7}, the n=2 member of the Ruddlesden-Popper Sr_{n+1}Cr_{n}O_{3n+1} system. An antiferromagnetic ordering is clearly visible in the magnetization and the specific heat, which yields a huge transition entropy, Rln(6). By neutron diffraction as a function of temperature we have determined the antiferromagnetic structure that coincides with the one obtained from density functional theory calculations. It is accompanied by anomalous asymmetric distortions of the CrO_{6} octahedra. Strong coupling and Lanczos calculations on a derived Kugel-Khomskii Hamiltonian yield a simultaneous orbital and moment ordering. Our results favor an exotic ordered phase of orbital singlets not originated by frustration.</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="692c6cd73b69e35ed4a1377d7775a498" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034573,"asset_id":49813641,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034573/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813641"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813641"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813641; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813641]").text(description); $(".js-view-count[data-work-id=49813641]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813641; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813641']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "692c6cd73b69e35ed4a1377d7775a498" } } $('.js-work-strip[data-work-id=49813641]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813641,"title":"Singlet Orbital Ordering in Bilayer Sr_{3}Cr_{2}O_{7}","internal_url":"https://www.academia.edu/49813641/Singlet_Orbital_Ordering_in_Bilayer_Sr_3_Cr_2_O_7_","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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Using perturbation theory in the hopping terms, we derive effective Hamiltonians to describe the RuO 2 planes of RuSr 2 ͑Eu, Gd͒Cu 2 O 8. For undoped planes (formal valence Ru +5), depending on the parameters we find three possible orderings of spin and orbitals, and construct a phase diagram. This allows us to put constraints on the parameters based on experimental data. When electron doping consistent with the hole doping of the superconducting RuO 2 planes is included, we obtain (for reasonable parameters) a double-exchange model with infinite antiferromagnetic coupling between itinerant electrons and localized spins. This model is equivalent to one used before [H. Aliaga and A. A. Aligia, Physica B 320, 34 (2002)], which consistently explains the seemingly contradictory magnetic properties of RuSr 2 ͑Eu, Gd͒Cu 2 O 8 .</span></div><div class="wp-workCard_item wp-workCard--actions"><span class="work-strip-bookmark-button-container"></span><a id="620261f9aff92624ec8972525f76b586" class="wp-workCard--action" rel="nofollow" data-click-track="profile-work-strip-download" data-download="{"attachment_id":68034538,"asset_id":49813640,"asset_type":"Work","button_location":"profile"}" href="https://www.academia.edu/attachments/68034538/download_file?s=profile"><span><i class="fa fa-arrow-down"></i></span><span>Download</span></a><span class="wp-workCard--action visible-if-viewed-by-owner inline-block" style="display: none;"><span class="js-profile-work-strip-edit-button-wrapper profile-work-strip-edit-button-wrapper" data-work-id="49813640"><a class="js-profile-work-strip-edit-button" tabindex="0"><span><i class="fa fa-pencil"></i></span><span>Edit</span></a></span></span></div><div class="wp-workCard_item wp-workCard--stats"><span><span><span class="js-view-count view-count u-mr2x" data-work-id="49813640"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 49813640; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=49813640]").text(description); $(".js-view-count[data-work-id=49813640]").attr('title', description).tooltip(); }); });</script></span></span><span><span class="percentile-widget hidden"><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 49813640; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-work-strip[data-work-id='49813640']"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></span></div><div id="work-strip-premium-row-container"></div></div></div><script> require.config({ waitSeconds: 90 })(["https://a.academia-assets.com/assets/wow_profile-a9bf3a2bc8c89fa2a77156577594264ee8a0f214d74241bc0fcd3f69f8d107ac.js","https://a.academia-assets.com/assets/work_edit-ad038b8c047c1a8d4fa01b402d530ff93c45fee2137a149a4a5398bc8ad67560.js"], function() { // from javascript_helper.rb var dispatcherData = {} if (true){ window.WowProfile.dispatcher = window.WowProfile.dispatcher || _.clone(Backbone.Events); dispatcherData = { dispatcher: window.WowProfile.dispatcher, downloadLinkId: "620261f9aff92624ec8972525f76b586" } } $('.js-work-strip[data-work-id=49813640]').each(function() { if (!$(this).data('initialized')) { new WowProfile.WorkStripView({ el: this, workJSON: {"id":49813640,"title":"Magnetic and orbital ordering of RuO/sub 2/ planes in RuSr/sub 2/ (Eu,Gd) Cu/sub 2/O/sub 8/","internal_url":"https://www.academia.edu/49813640/Magnetic_and_orbital_ordering_of_RuO_sub_2_planes_in_RuSr_sub_2_Eu_Gd_Cu_sub_2_O_sub_8_","owner_id":32436904,"coauthors_can_edit":true,"owner":{"id":32436904,"first_name":"A.","middle_initials":"","last_name":"Aligia","page_name":"AAAligia","domain_name":"uncu","created_at":"2015-06-22T11:27:22.339-07:00","display_name":"A. 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