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This paper presents homographic p-norms, scalar metrics of homographic image transformation, and... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_29883506" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">Images often need to be aligned in a single coordinate system, and homography is one of the most efficient geometric models to align images. This paper presents homographic p-norms, scalar metrics of homographic image transformation, and to the best of our knowledge these are the most rigorous definition of scalar metrics quantifying homographic image transformations. We first define a metric between two homography matrices, and show it satisfies metric properties. Then we propose metrics of a single homography matrix for a general planar region, and ones for a usual rectangle image. For use of the proposed metrics, we provide useful homographic 2-norm expressions derived from the definition of the metrics, and compare the approximation errors of the metrics with respect to the exact metric. As a result, the discrete version of the metric obtained by pixel-wise computation is greatly close to the exact metric. The proposed metrics can be applied to evaluation of transformation magnitude, image closeness estimation, evaluation of camera pose difference, selection of image pair in stereo vision, panoramic image mosaic, and deblurring. Experimental results show the efficacy of the proposed metrics.</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/29883506" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="83eed6c0bb4c8fe0f4a2d1a15ee11843" rel="nofollow" data-download="{"attachment_id":50349642,"asset_id":29883506,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/50349642/download_file?st=MTczMzI2MzE2Miw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="5444010" href="https://sogang.academia.edu/ChangsooJe">Changsoo Je</a><script data-card-contents-for-user="5444010" type="text/json">{"id":5444010,"first_name":"Changsoo","last_name":"Je","domain_name":"sogang","page_name":"ChangsooJe","display_name":"Changsoo Je","profile_url":"https://sogang.academia.edu/ChangsooJe?f_ri=1554856","photo":"https://0.academia-photos.com/5444010/2391356/2784192/s65_changsoo.je.jpg"}</script></span></span></li><li class="js-paper-rank-work_29883506 InlineList-item InlineList-item--bordered hidden"><span class="js-paper-rank-view hidden u-tcGrayDark" data-paper-rank-work-id="29883506"><i class="u-m1x fa fa-bar-chart"></i><strong class="js-paper-rank"></strong></span><script>$(function() { new Works.PaperRankView({ workId: 29883506, container: ".js-paper-rank-work_29883506", }); 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This paper presents homographic p-norms, scalar metrics of homographic image transformation, and to the best of our knowledge these are the most rigorous definition of scalar metrics quantifying homographic image transformations. We first define a metric between two homography matrices, and show it satisfies metric properties. Then we propose metrics of a single homography matrix for a general planar region, and ones for a usual rectangle image. For use of the proposed metrics, we provide useful homographic 2-norm expressions derived from the definition of the metrics, and compare the approximation errors of the metrics with respect to the exact metric. As a result, the discrete version of the metric obtained by pixel-wise computation is greatly close to the exact metric. 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Apakah demikian juga halnya dahulu ? apakah esok dan masa depan kita masih akan terus mengalami semua kekacauan ini ? Coba jawab dalam diri anda berapa banyak informasi yang anda... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_34788898" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">Coba fikirkan hal apa yang tidak dapat diretas hari ini ? Apakah demikian juga halnya dahulu ? apakah esok dan masa depan kita masih akan terus mengalami semua kekacauan ini ? Coba jawab dalam diri anda berapa banyak informasi yang anda ijinkan untuk diketahui dan tidak oleh oranglain, ada beberapa cara agar tetap bisa menjaga rahasia yang kita miliki dalam era teknologi serba canggih ini. Tidak ada yang benar-benar aman di dunia maya, sudah marak terjadi aksi pembobolan bank melalui saluran internet, peretasan akun internet juga hal-hal yang bersifat pribadi dengan mudah dicuri dan disebarkan oleh pihak-pihak yang tidak bertanggung jawab secara sengaja dan tidak. Lalu apakah kita akan membiarkan hal ini terus terjadi ? Tetaplah berhati-hati, pada buku ini akan dibahas hal mengenai sandi namun penuh dengan kata-kata/kalimat yang mudah dimengerti, bagaimana anda dapat membuat sandi anda sendiri, merusak dan bahkan meretasnya. Dan untuk yang lebih menarik akan dibahas mengenai apa dan bagaimana sandi RSA melakukan enkripsinya.</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/34788898" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="b76550a3a0ab41be10487ac2f0ba43a6" rel="nofollow" data-download="{"attachment_id":54647823,"asset_id":34788898,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/54647823/download_file?st=MTczMzI2MzE2Miw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="52155470" href="https://usu-id.academia.edu/MatiusCelciusSinaga">Matius C E L C I U S Sinaga</a><script data-card-contents-for-user="52155470" type="text/json">{"id":52155470,"first_name":"Matius","last_name":"Sinaga","domain_name":"usu-id","page_name":"MatiusCelciusSinaga","display_name":"Matius C E L C I U S Sinaga","profile_url":"https://usu-id.academia.edu/MatiusCelciusSinaga?f_ri=1554856","photo":"https://0.academia-photos.com/52155470/15293606/17194084/s65_matius.sinaga.jpg"}</script></span></span></li><li class="js-paper-rank-work_34788898 InlineList-item InlineList-item--bordered hidden"><span class="js-paper-rank-view hidden u-tcGrayDark" data-paper-rank-work-id="34788898"><i class="u-m1x fa fa-bar-chart"></i><strong class="js-paper-rank"></strong></span><script>$(function() { new Works.PaperRankView({ workId: 34788898, container: ".js-paper-rank-work_34788898", }); 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$(".js-view-count[data-work-id=34788898]").text(description); $(".js-view-count-work_34788898").attr('title', description).tooltip(); }); });</script></span><script>$(function() { $(".js-view-count-work_34788898").removeClass('hidden') })</script></div></li><li class="InlineList-item u-positionRelative" style="max-width: 250px"><div class="u-positionAbsolute" data-has-card-for-ri-list="34788898"><i class="fa fa-tag InlineList-item-icon u-positionRelative"></i> <a class="InlineList-item-text u-positionRelative">23</a> </div><span class="InlineList-item-text u-textTruncate u-pl10x"><a class="InlineList-item-text" data-has-card-for-ri="13923" href="https://www.academia.edu/Documents/in/Computer_Security">Computer Security</a>, <script data-card-contents-for-ri="13923" type="text/json">{"id":13923,"name":"Computer Security","url":"https://www.academia.edu/Documents/in/Computer_Security?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="16542" href="https://www.academia.edu/Documents/in/Cryptography">Cryptography</a>, <script data-card-contents-for-ri="16542" type="text/json">{"id":16542,"name":"Cryptography","url":"https://www.academia.edu/Documents/in/Cryptography?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="37097" href="https://www.academia.edu/Documents/in/Public_Key_Crypto_systems">Public Key Crypto systems</a>, <script data-card-contents-for-ri="37097" type="text/json">{"id":37097,"name":"Public Key Crypto systems","url":"https://www.academia.edu/Documents/in/Public_Key_Crypto_systems?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="57942" href="https://www.academia.edu/Documents/in/Source_Code_Analysis">Source Code Analysis</a><script data-card-contents-for-ri="57942" type="text/json">{"id":57942,"name":"Source Code Analysis","url":"https://www.academia.edu/Documents/in/Source_Code_Analysis?f_ri=1554856","nofollow":false}</script></span></li><script>(function(){ if (true) { new Aedu.ResearchInterestListCard({ el: $('*[data-has-card-for-ri-list=34788898]'), work: {"id":34788898,"title":"Kriptografi dan Python.pdf","created_at":"2017-10-07T01:53:57.921-07:00","url":"https://www.academia.edu/34788898/Kriptografi_dan_Python_pdf?f_ri=1554856","dom_id":"work_34788898","summary":"Coba fikirkan hal apa yang tidak dapat diretas hari ini ? Apakah demikian juga halnya dahulu ? apakah esok dan masa depan kita masih akan terus mengalami semua kekacauan ini ? Coba jawab dalam diri anda berapa banyak informasi yang anda ijinkan untuk diketahui dan tidak oleh oranglain, ada beberapa cara agar tetap bisa menjaga rahasia yang kita miliki dalam era teknologi serba canggih ini. Tidak ada yang benar-benar aman di dunia maya, sudah marak terjadi aksi pembobolan bank melalui saluran internet, peretasan akun internet juga hal-hal yang bersifat pribadi dengan mudah dicuri dan disebarkan oleh pihak-pihak yang tidak bertanggung jawab secara sengaja dan tidak. Lalu apakah kita akan membiarkan hal ini terus terjadi ? Tetaplah berhati-hati, pada buku ini akan dibahas hal mengenai sandi namun penuh dengan kata-kata/kalimat yang mudah dimengerti, bagaimana anda dapat membuat sandi anda sendiri, merusak dan bahkan meretasnya. Dan untuk yang lebih menarik akan dibahas mengenai apa dan bagaimana sandi RSA melakukan enkripsinya. ","downloadable_attachments":[{"id":54647823,"asset_id":34788898,"asset_type":"Work","always_allow_download":false}],"ordered_authors":[{"id":52155470,"first_name":"Matius","last_name":"Sinaga","domain_name":"usu-id","page_name":"MatiusCelciusSinaga","display_name":"Matius C E L C I U S Sinaga","profile_url":"https://usu-id.academia.edu/MatiusCelciusSinaga?f_ri=1554856","photo":"https://0.academia-photos.com/52155470/15293606/17194084/s65_matius.sinaga.jpg"}],"research_interests":[{"id":13923,"name":"Computer Security","url":"https://www.academia.edu/Documents/in/Computer_Security?f_ri=1554856","nofollow":false},{"id":16542,"name":"Cryptography","url":"https://www.academia.edu/Documents/in/Cryptography?f_ri=1554856","nofollow":false},{"id":37097,"name":"Public Key Crypto systems","url":"https://www.academia.edu/Documents/in/Public_Key_Crypto_systems?f_ri=1554856","nofollow":false},{"id":57942,"name":"Source Code Analysis","url":"https://www.academia.edu/Documents/in/Source_Code_Analysis?f_ri=1554856","nofollow":false},{"id":58087,"name":"Charles Babbage","url":"https://www.academia.edu/Documents/in/Charles_Babbage?f_ri=1554856"},{"id":116212,"name":"Sejarah","url":"https://www.academia.edu/Documents/in/Sejarah?f_ri=1554856"},{"id":158331,"name":"Python Programming","url":"https://www.academia.edu/Documents/in/Python_Programming?f_ri=1554856"},{"id":222999,"name":"Public key cryptography","url":"https://www.academia.edu/Documents/in/Public_key_cryptography?f_ri=1554856"},{"id":273215,"name":"RSA","url":"https://www.academia.edu/Documents/in/RSA?f_ri=1554856"},{"id":277780,"name":"Kriptografi","url":"https://www.academia.edu/Documents/in/Kriptografi?f_ri=1554856"},{"id":423468,"name":"RSA ALGORITHM","url":"https://www.academia.edu/Documents/in/RSA_ALGORITHM?f_ri=1554856"},{"id":504031,"name":"Private-Key Encryption","url":"https://www.academia.edu/Documents/in/Private-Key_Encryption?f_ri=1554856"},{"id":516232,"name":"Source Code","url":"https://www.academia.edu/Documents/in/Source_Code?f_ri=1554856"},{"id":706685,"name":"HUFFMAN-VIGENERE CHIPER","url":"https://www.academia.edu/Documents/in/HUFFMAN-VIGENERE_CHIPER?f_ri=1554856"},{"id":862915,"name":"Enkripsi","url":"https://www.academia.edu/Documents/in/Enkripsi?f_ri=1554856"},{"id":862916,"name":"Dekripsi","url":"https://www.academia.edu/Documents/in/Dekripsi?f_ri=1554856"},{"id":1032653,"name":"Public/Private Keys","url":"https://www.academia.edu/Documents/in/Public_Private_Keys?f_ri=1554856"},{"id":1452657,"name":"Algoritma Kriptografi","url":"https://www.academia.edu/Documents/in/Algoritma_Kriptografi?f_ri=1554856"},{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856"},{"id":1739243,"name":"Cracker","url":"https://www.academia.edu/Documents/in/Cracker?f_ri=1554856"},{"id":1843235,"name":"Vigenere cipher (analisis algoritma)","url":"https://www.academia.edu/Documents/in/Vigenere_cipher_analisis_algoritma_?f_ri=1554856"},{"id":2150184,"name":"Public Key Cryptosystem","url":"https://www.academia.edu/Documents/in/Public_Key_Cryptosystem?f_ri=1554856"},{"id":2444142,"name":"Man-in-the-middle (MITM) Attack","url":"https://www.academia.edu/Documents/in/Man-in-the-middle_MITM_Attack?f_ri=1554856"}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_48763550" data-work_id="48763550" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" href="https://www.academia.edu/48763550/WHAT_WAS_THE_RIVER_ISTER_IN_THE_TIME_OF_STRABO_A_MATHEMATICAL_APPROACH">WHAT WAS THE RIVER ISTER IN THE TIME OF STRABO? A MATHEMATICAL APPROACH</a></div></div><div class="u-pb4x u-mt3x"><div class="summary u-fs14 u-fw300 u-lineHeight1_5 u-tcGrayDarkest"><div class="summarized">In this paper, we introduce a novel method for map registration and apply it to transformation of the river Ister from {\it Strabo's map of the World} to the current map in the World Geodetic System. This transformation leads to the... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_48763550" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">In this paper, we introduce a novel method for map registration and apply it to transformation of the river Ister from {\it Strabo's map of the World} to the current map in the World Geodetic System. This transformation leads to the surprising but convincing result that Strabo's river Ister best coincides with the nowadays Tauernbach-Isel-Drava-Danube course and not with the Danube river what is commonly assumed. Such a result is supported by carefully designed mathematical measurements and it resolves all related controversies otherwise appearing in understanding and translation of Strabo's original text. Based on this result we also show that {\it Strabo's Suevi in the Hercynian Forest} corresponds to the Slavic people in the Carpathian-Alpine basin and thus that the compact Slavic settlement was there already at the beginning of the first millennium AD.</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/48763550" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="99a68a9efbdbe5223dffefd4f9bab291" rel="nofollow" data-download="{"attachment_id":67202447,"asset_id":48763550,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/67202447/download_file?st=MTczMzI2MzE2Miw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="5881919" href="https://stuba.academia.edu/KarolMikula">Karol Mikula</a><script data-card-contents-for-user="5881919" type="text/json">{"id":5881919,"first_name":"Karol","last_name":"Mikula","domain_name":"stuba","page_name":"KarolMikula","display_name":"Karol Mikula","profile_url":"https://stuba.academia.edu/KarolMikula?f_ri=1554856","photo":"https://0.academia-photos.com/5881919/146873012/136418986/s65_karol.mikula.png"}</script></span></span></li><li class="js-paper-rank-work_48763550 InlineList-item InlineList-item--bordered hidden"><span class="js-paper-rank-view hidden u-tcGrayDark" data-paper-rank-work-id="48763550"><i class="u-m1x fa fa-bar-chart"></i><strong class="js-paper-rank"></strong></span><script>$(function() { new Works.PaperRankView({ workId: 48763550, container: ".js-paper-rank-work_48763550", }); });</script></li><li class="js-percentile-work_48763550 InlineList-item InlineList-item--bordered hidden u-tcGrayDark"><span class="percentile-widget hidden"><span class="u-mr2x percentile-widget" style="display: none">•</span><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 48763550; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-percentile-work_48763550"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></li><li class="js-view-count-work_48763550 InlineList-item InlineList-item--bordered hidden"><div><span><span class="js-view-count view-count u-mr2x" data-work-id="48763550"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 48763550; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=48763550]").text(description); $(".js-view-count-work_48763550").attr('title', description).tooltip(); }); });</script></span><script>$(function() { $(".js-view-count-work_48763550").removeClass('hidden') })</script></div></li><li class="InlineList-item u-positionRelative" style="max-width: 250px"><div class="u-positionAbsolute" data-has-card-for-ri-list="48763550"><i class="fa fa-tag InlineList-item-icon u-positionRelative"></i> <a class="InlineList-item-text u-positionRelative">7</a> </div><span class="InlineList-item-text u-textTruncate u-pl9x"><a class="InlineList-item-text" data-has-card-for-ri="14741" href="https://www.academia.edu/Documents/in/Strabo">Strabo</a>, <script data-card-contents-for-ri="14741" type="text/json">{"id":14741,"name":"Strabo","url":"https://www.academia.edu/Documents/in/Strabo?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="17445" href="https://www.academia.edu/Documents/in/Historical_maps">Historical maps</a>, <script data-card-contents-for-ri="17445" type="text/json">{"id":17445,"name":"Historical maps","url":"https://www.academia.edu/Documents/in/Historical_maps?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="95770" href="https://www.academia.edu/Documents/in/Slavic_Ethnogenesis">Slavic Ethnogenesis</a>, <script data-card-contents-for-ri="95770" type="text/json">{"id":95770,"name":"Slavic Ethnogenesis","url":"https://www.academia.edu/Documents/in/Slavic_Ethnogenesis?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="497302" href="https://www.academia.edu/Documents/in/Finite_Difference_Method">Finite Difference Method</a><script data-card-contents-for-ri="497302" type="text/json">{"id":497302,"name":"Finite Difference Method","url":"https://www.academia.edu/Documents/in/Finite_Difference_Method?f_ri=1554856","nofollow":false}</script></span></li><script>(function(){ if (true) { new Aedu.ResearchInterestListCard({ el: $('*[data-has-card-for-ri-list=48763550]'), work: {"id":48763550,"title":"WHAT WAS THE RIVER ISTER IN THE TIME OF STRABO? A MATHEMATICAL APPROACH","created_at":"2021-05-05T13:40:00.964-07:00","url":"https://www.academia.edu/48763550/WHAT_WAS_THE_RIVER_ISTER_IN_THE_TIME_OF_STRABO_A_MATHEMATICAL_APPROACH?f_ri=1554856","dom_id":"work_48763550","summary":"In this paper, we introduce a novel method for map registration and apply it to transformation of the river Ister from {\\it Strabo's map of the World} to the current map in the World Geodetic System. This transformation leads to the surprising but convincing result that Strabo's river Ister best coincides with the nowadays Tauernbach-Isel-Drava-Danube course and not with the Danube river what is commonly assumed. Such a result is supported by carefully designed mathematical measurements and it resolves all related controversies otherwise appearing in understanding and translation of Strabo's original text. Based on this result we also show that {\\it Strabo's Suevi in the Hercynian Forest} corresponds to the Slavic people in the Carpathian-Alpine basin and thus that the compact Slavic settlement was there already at the beginning of the first millennium AD. ","downloadable_attachments":[{"id":67202447,"asset_id":48763550,"asset_type":"Work","always_allow_download":false}],"ordered_authors":[{"id":5881919,"first_name":"Karol","last_name":"Mikula","domain_name":"stuba","page_name":"KarolMikula","display_name":"Karol Mikula","profile_url":"https://stuba.academia.edu/KarolMikula?f_ri=1554856","photo":"https://0.academia-photos.com/5881919/146873012/136418986/s65_karol.mikula.png"}],"research_interests":[{"id":14741,"name":"Strabo","url":"https://www.academia.edu/Documents/in/Strabo?f_ri=1554856","nofollow":false},{"id":17445,"name":"Historical maps","url":"https://www.academia.edu/Documents/in/Historical_maps?f_ri=1554856","nofollow":false},{"id":95770,"name":"Slavic Ethnogenesis","url":"https://www.academia.edu/Documents/in/Slavic_Ethnogenesis?f_ri=1554856","nofollow":false},{"id":497302,"name":"Finite Difference Method","url":"https://www.academia.edu/Documents/in/Finite_Difference_Method?f_ri=1554856","nofollow":false},{"id":1300538,"name":"Numerical Solution of Laplace Equation","url":"https://www.academia.edu/Documents/in/Numerical_Solution_of_Laplace_Equation?f_ri=1554856"},{"id":1465556,"name":"The Ister","url":"https://www.academia.edu/Documents/in/The_Ister?f_ri=1554856"},{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856"}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_10718982" data-work_id="10718982" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" href="https://www.academia.edu/10718982/Modified_AES_Algorithm_Using_Multiple_S_Boxes">Modified AES Algorithm Using Multiple S-Boxes</a></div></div><div class="u-pb4x u-mt3x"><div class="summary u-fs14 u-fw300 u-lineHeight1_5 u-tcGrayDarkest"><div class="summarized">This paper proposes for a modified version of the AES algorithm using multiple Sboxes. While many studies have been conducted specifically on modifying the Sbox, these studies were made to replace the Rijndael Sboxes in the AES cipher. We... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_10718982" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">This paper proposes for a modified version of the<br />AES algorithm using multiple Sboxes. While many<br />studies have been conducted specifically on<br />modifying the Sbox, these studies were made to<br />replace the Rijndael Sboxes in the AES cipher. We<br />propose to implement two substitution boxes, where<br />the first Sbox is the Rijndael Sbox and will be used as<br />is. The second Sbox was constructed through an<br />XOR operation and affine transformation and will<br />replace the MixColumns operation within the internal<br />rounds in the cipher. Based on simulation testing<br />conducted, it was found out that the modified AES<br />algorithm using multiple SBoxes has better speed<br />performance compared to the original cipher.<br />However, when tested using the avalanche effect, the<br />changes in the output bits were below the minimum<br />expected rate.</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/10718982" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="3b7d0fefe5d41caca8619dde4dc60bc1" rel="nofollow" data-download="{"attachment_id":36604310,"asset_id":10718982,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/36604310/download_file?st=MTczMzI2MzE2Miw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="2657630" href="https://sdiwc.academia.edu/TheSocietyofDigitalInformationandWirelessCommunications">SDIWC Organization</a><script data-card-contents-for-user="2657630" type="text/json">{"id":2657630,"first_name":"SDIWC","last_name":"Organization","domain_name":"sdiwc","page_name":"TheSocietyofDigitalInformationandWirelessCommunications","display_name":"SDIWC Organization","profile_url":"https://sdiwc.academia.edu/TheSocietyofDigitalInformationandWirelessCommunications?f_ri=1554856","photo":"https://0.academia-photos.com/2657630/849179/1055710/s65_natalie.walker.jpg"}</script></span></span></li><li class="js-paper-rank-work_10718982 InlineList-item InlineList-item--bordered hidden"><span class="js-paper-rank-view hidden u-tcGrayDark" data-paper-rank-work-id="10718982"><i class="u-m1x fa fa-bar-chart"></i><strong class="js-paper-rank"></strong></span><script>$(function() { new Works.PaperRankView({ workId: 10718982, container: ".js-paper-rank-work_10718982", }); });</script></li><li class="js-percentile-work_10718982 InlineList-item InlineList-item--bordered hidden u-tcGrayDark"><span class="percentile-widget hidden"><span class="u-mr2x percentile-widget" style="display: none">•</span><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 10718982; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-percentile-work_10718982"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></li><li class="js-view-count-work_10718982 InlineList-item InlineList-item--bordered hidden"><div><span><span class="js-view-count view-count u-mr2x" data-work-id="10718982"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 10718982; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=10718982]").text(description); $(".js-view-count-work_10718982").attr('title', description).tooltip(); }); });</script></span><script>$(function() { $(".js-view-count-work_10718982").removeClass('hidden') })</script></div></li><li class="InlineList-item u-positionRelative" style="max-width: 250px"><div class="u-positionAbsolute" data-has-card-for-ri-list="10718982"><i class="fa fa-tag InlineList-item-icon u-positionRelative"></i> <a class="InlineList-item-text u-positionRelative">4</a> </div><span class="InlineList-item-text u-textTruncate u-pl9x"><a class="InlineList-item-text" data-has-card-for-ri="422" href="https://www.academia.edu/Documents/in/Computer_Science">Computer Science</a>, <script data-card-contents-for-ri="422" type="text/json">{"id":422,"name":"Computer Science","url":"https://www.academia.edu/Documents/in/Computer_Science?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="16542" href="https://www.academia.edu/Documents/in/Cryptography">Cryptography</a>, <script data-card-contents-for-ri="16542" type="text/json">{"id":16542,"name":"Cryptography","url":"https://www.academia.edu/Documents/in/Cryptography?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="1554856" href="https://www.academia.edu/Documents/in/Affine_Transformation">Affine Transformation</a>, <script data-card-contents-for-ri="1554856" type="text/json">{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="1809961" href="https://www.academia.edu/Documents/in/AES_algorithm">AES algorithm</a><script data-card-contents-for-ri="1809961" type="text/json">{"id":1809961,"name":"AES algorithm","url":"https://www.academia.edu/Documents/in/AES_algorithm?f_ri=1554856","nofollow":false}</script></span></li><script>(function(){ if (true) { new Aedu.ResearchInterestListCard({ el: $('*[data-has-card-for-ri-list=10718982]'), work: {"id":10718982,"title":"Modified AES Algorithm Using Multiple S-Boxes","created_at":"2015-02-11T16:31:31.512-08:00","url":"https://www.academia.edu/10718982/Modified_AES_Algorithm_Using_Multiple_S_Boxes?f_ri=1554856","dom_id":"work_10718982","summary":"This paper proposes for a modified version of the\nAES algorithm using multiple Sboxes. While many\nstudies have been conducted specifically on\nmodifying the Sbox, these studies were made to\nreplace the Rijndael Sboxes in the AES cipher. We\npropose to implement two substitution boxes, where\nthe first Sbox is the Rijndael Sbox and will be used as\nis. The second Sbox was constructed through an\nXOR operation and affine transformation and will\nreplace the MixColumns operation within the internal\nrounds in the cipher. Based on simulation testing\nconducted, it was found out that the modified AES\nalgorithm using multiple SBoxes has better speed\nperformance compared to the original cipher.\nHowever, when tested using the avalanche effect, the\nchanges in the output bits were below the minimum\nexpected rate.","downloadable_attachments":[{"id":36604310,"asset_id":10718982,"asset_type":"Work","always_allow_download":false}],"ordered_authors":[{"id":2657630,"first_name":"SDIWC","last_name":"Organization","domain_name":"sdiwc","page_name":"TheSocietyofDigitalInformationandWirelessCommunications","display_name":"SDIWC Organization","profile_url":"https://sdiwc.academia.edu/TheSocietyofDigitalInformationandWirelessCommunications?f_ri=1554856","photo":"https://0.academia-photos.com/2657630/849179/1055710/s65_natalie.walker.jpg"}],"research_interests":[{"id":422,"name":"Computer Science","url":"https://www.academia.edu/Documents/in/Computer_Science?f_ri=1554856","nofollow":false},{"id":16542,"name":"Cryptography","url":"https://www.academia.edu/Documents/in/Cryptography?f_ri=1554856","nofollow":false},{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856","nofollow":false},{"id":1809961,"name":"AES algorithm","url":"https://www.academia.edu/Documents/in/AES_algorithm?f_ri=1554856","nofollow":false}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_3127122" data-work_id="3127122" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" href="https://www.academia.edu/3127122/A_new_chain_code">A new chain code</a></div></div><div class="u-pb4x u-mt3x"><div class="summary u-fs14 u-fw300 u-lineHeight1_5 u-tcGrayDarkest"><div class="summarized">A new chain code for shapes composed of regular cells is defined. This boundary chain code is based on the numbers of cell vertices which are in touch with the bounding contour of the shape. This boundary chain code is termed vertex chain... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_3127122" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">A new chain code for shapes composed of regular cells is defined. This boundary chain code is based on the numbers of cell vertices which are in touch with the bounding contour of the shape. This boundary chain code is termed vertex chain code (VCC). The VCC is invariant under translation and rotation. Also, it may be starting point normalized and invariant under mirroring transformation. Using this concept of chain code it is possible to relate the chain length to the contact perimeter, which corresponds to the sum of the boundaries of neighboring cells of the shape (Bribiesca, E., Comp. Math. Appl. 33(11) (1997) 1–9); also, to relate the chain nodes to the contact vertices, which correspond to the vertices of neighboring cells. So, in this way, these relations among the chain and the characteristics of interior of the shape allow us to obtain interesting properties. This work is motivated by the idea of obtaining various shape features computed directly from the VCC without going to Cartesian-coordinate representation. Finally, in order to illustrate the capabilities of the VCC: we present some results using real shapes.</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/3127122" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="9399468eb508555f77f23f90f882aabd" rel="nofollow" data-download="{"attachment_id":50446417,"asset_id":3127122,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/50446417/download_file?st=MTczMzI2MzE2Miw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="701995" href="https://unam.academia.edu/ErnestoBribiesca">Ernesto Bribiesca</a><script data-card-contents-for-user="701995" type="text/json">{"id":701995,"first_name":"Ernesto","last_name":"Bribiesca","domain_name":"unam","page_name":"ErnestoBribiesca","display_name":"Ernesto Bribiesca","profile_url":"https://unam.academia.edu/ErnestoBribiesca?f_ri=1554856","photo":"/images/s65_no_pic.png"}</script></span></span></li><li class="js-paper-rank-work_3127122 InlineList-item InlineList-item--bordered hidden"><span class="js-paper-rank-view hidden u-tcGrayDark" data-paper-rank-work-id="3127122"><i class="u-m1x fa fa-bar-chart"></i><strong class="js-paper-rank"></strong></span><script>$(function() { new Works.PaperRankView({ workId: 3127122, container: ".js-paper-rank-work_3127122", }); });</script></li><li class="js-percentile-work_3127122 InlineList-item InlineList-item--bordered hidden u-tcGrayDark"><span class="percentile-widget hidden"><span class="u-mr2x percentile-widget" style="display: none">•</span><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 3127122; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-percentile-work_3127122"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></li><li class="js-view-count-work_3127122 InlineList-item InlineList-item--bordered hidden"><div><span><span class="js-view-count view-count u-mr2x" data-work-id="3127122"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 3127122; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=3127122]").text(description); $(".js-view-count-work_3127122").attr('title', description).tooltip(); }); });</script></span><script>$(function() { $(".js-view-count-work_3127122").removeClass('hidden') })</script></div></li><li class="InlineList-item u-positionRelative" style="max-width: 250px"><div class="u-positionAbsolute" data-has-card-for-ri-list="3127122"><i class="fa fa-tag InlineList-item-icon u-positionRelative"></i> <a class="InlineList-item-text u-positionRelative">8</a> </div><span class="InlineList-item-text u-textTruncate u-pl9x"><a class="InlineList-item-text" data-has-card-for-ri="1185" href="https://www.academia.edu/Documents/in/Image_Processing">Image Processing</a>, <script data-card-contents-for-ri="1185" type="text/json">{"id":1185,"name":"Image Processing","url":"https://www.academia.edu/Documents/in/Image_Processing?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="5109" href="https://www.academia.edu/Documents/in/Pattern_Recognition">Pattern Recognition</a>, <script data-card-contents-for-ri="5109" type="text/json">{"id":5109,"name":"Pattern Recognition","url":"https://www.academia.edu/Documents/in/Pattern_Recognition?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="26817" href="https://www.academia.edu/Documents/in/Algorithm">Algorithm</a>, <script data-card-contents-for-ri="26817" type="text/json">{"id":26817,"name":"Algorithm","url":"https://www.academia.edu/Documents/in/Algorithm?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="31486" href="https://www.academia.edu/Documents/in/Coding">Coding</a><script data-card-contents-for-ri="31486" type="text/json">{"id":31486,"name":"Coding","url":"https://www.academia.edu/Documents/in/Coding?f_ri=1554856","nofollow":false}</script></span></li><script>(function(){ if (true) { new Aedu.ResearchInterestListCard({ el: $('*[data-has-card-for-ri-list=3127122]'), work: {"id":3127122,"title":"A new chain code","created_at":"2013-03-27T04:21:00.172-07:00","url":"https://www.academia.edu/3127122/A_new_chain_code?f_ri=1554856","dom_id":"work_3127122","summary":"A new chain code for shapes composed of regular cells is defined. This boundary chain code is based on the numbers of cell vertices which are in touch with the bounding contour of the shape. This boundary chain code is termed vertex chain code (VCC). The VCC is invariant under translation and rotation. Also, it may be starting point normalized and invariant under mirroring transformation. Using this concept of chain code it is possible to relate the chain length to the contact perimeter, which corresponds to the sum of the boundaries of neighboring cells of the shape (Bribiesca, E., Comp. Math. Appl. 33(11) (1997) 1–9); also, to relate the chain nodes to the contact vertices, which correspond to the vertices of neighboring cells. So, in this way, these relations among the chain and the characteristics of interior of the shape allow us to obtain interesting properties. This work is motivated by the idea of obtaining various shape features computed directly from the VCC without going to Cartesian-coordinate representation. Finally, in order to illustrate the capabilities of the VCC: we present some results using real shapes.","downloadable_attachments":[{"id":50446417,"asset_id":3127122,"asset_type":"Work","always_allow_download":false}],"ordered_authors":[{"id":701995,"first_name":"Ernesto","last_name":"Bribiesca","domain_name":"unam","page_name":"ErnestoBribiesca","display_name":"Ernesto Bribiesca","profile_url":"https://unam.academia.edu/ErnestoBribiesca?f_ri=1554856","photo":"/images/s65_no_pic.png"}],"research_interests":[{"id":1185,"name":"Image Processing","url":"https://www.academia.edu/Documents/in/Image_Processing?f_ri=1554856","nofollow":false},{"id":5109,"name":"Pattern Recognition","url":"https://www.academia.edu/Documents/in/Pattern_Recognition?f_ri=1554856","nofollow":false},{"id":26817,"name":"Algorithm","url":"https://www.academia.edu/Documents/in/Algorithm?f_ri=1554856","nofollow":false},{"id":31486,"name":"Coding","url":"https://www.academia.edu/Documents/in/Coding?f_ri=1554856","nofollow":false},{"id":81788,"name":"Edge Detection","url":"https://www.academia.edu/Documents/in/Edge_Detection?f_ri=1554856"},{"id":971065,"name":"Shapes","url":"https://www.academia.edu/Documents/in/Shapes?f_ri=1554856"},{"id":1237788,"name":"Electrical And Electronic Engineering","url":"https://www.academia.edu/Documents/in/Electrical_And_Electronic_Engineering?f_ri=1554856"},{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856"}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_20133847" data-work_id="20133847" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" href="https://www.academia.edu/20133847/INFINITESIMAL_AFFINE_TRANSFORMATIONS_IN_THE_TANGENT_BUNDLE_OF_A_RIEMANNIAN_MANIFOLD_WITH_RESPECT_TO_THE_HORIZONTAL_LIFT_OF_AN_AFFINE_CONNECTION">INFINITESIMAL AFFINE TRANSFORMATIONS IN THE TANGENT BUNDLE OF A RIEMANNIAN MANIFOLD WITH RESPECT TO THE HORIZONTAL LIFT OF AN AFFINE CONNECTION</a></div></div><div class="u-pb4x u-mt3x"><div class="summary u-fs14 u-fw300 u-lineHeight1_5 u-tcGrayDarkest"><div class="summarized">The main purpose of the present paper is to study properties of vertical inflnitesimal a-ne transformation in the tangent bundle of a Riemann- ian manifold with respect to the horizontal lift of an a-ne connection, and to apply the... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_20133847" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">The main purpose of the present paper is to study properties of vertical inflnitesimal a-ne transformation in the tangent bundle of a Riemann- ian manifold with respect to the horizontal lift of an a-ne connection, and to apply the results obtained to the study of flbre-preserving infln- itesimal a-ne transformations in this setting.</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/20133847" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a 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class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="35154172" href="https://independent.academia.edu/ArnoVanDenEssen">Arno Van Den Essen</a><script data-card-contents-for-user="35154172" type="text/json">{"id":35154172,"first_name":"Arno Van Den","last_name":"Essen","domain_name":"independent","page_name":"ArnoVanDenEssen","display_name":"Arno Van Den Essen","profile_url":"https://independent.academia.edu/ArnoVanDenEssen?f_ri=1554856","photo":"/images/s65_no_pic.png"}</script></span></span><span class="u-displayInlineBlock InlineList-item-text"> and <span class="u-textDecorationUnderline u-clickable InlineList-item-text js-work-more-authors-15918359">+2</span><div class="hidden js-additional-users-15918359"><div><span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a 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PWL-registration techniques, which are well-suited for registering images of the same scene with relative local... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_16119304" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">This paper presents a mutual-information based optimization algorithm for improving piecewise-linear (PWL) image registration. PWL-registration techniques, which are well-suited for registering images of the same scene with relative local distortions, divide the images in conjugate triangular patches that are individually mapped through affine transformations. For this process to be accurate, each pair of corresponding image triangles must be the projections of a planar surface in space; otherwise, the registration incurs in errors that appear in the resultant registered image as local distortions (distorted shapes, broken lines, etc.). Given an initial triangular mesh onto the images, we propose an optimization algorithm that, by swapping edges, modifies the mesh topology looking for an improvement in the registration. For detecting the edges to be swapped we employ a cost function based on the mutual information (MI), a metric for registration consistency more robust to image radi...</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/16119304" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="b894e2671c8e36cf6adc129d61039af9" rel="nofollow" data-download="{"attachment_id":41211247,"asset_id":16119304,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/41211247/download_file?st=MTczMzI2MzE2Miw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="35288439" href="https://uma.academia.edu/varevalo">Vicente Arevalo-Espejo</a><script data-card-contents-for-user="35288439" type="text/json">{"id":35288439,"first_name":"Vicente","last_name":"Arevalo-Espejo","domain_name":"uma","page_name":"varevalo","display_name":"Vicente Arevalo-Espejo","profile_url":"https://uma.academia.edu/varevalo?f_ri=1554856","photo":"https://0.academia-photos.com/35288439/10668348/11909713/s65_vicente.arevalo.jpg"}</script></span></span><span class="u-displayInlineBlock InlineList-item-text"> and <span class="u-textDecorationUnderline u-clickable InlineList-item-text js-work-more-authors-16119304">+1</span><div class="hidden js-additional-users-16119304"><div><span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a href="https://uma.academia.edu/JavierGonzalezJimenez">Javier Gonzalez-Jimenez</a></span></div></div></span><script>(function(){ var popoverSettings = { el: $('.js-work-more-authors-16119304'), placement: 'bottom', hide_delay: 200, html: true, content: function(){ return $('.js-additional-users-16119304').html(); 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PWL-registration techniques, which are well-suited for registering images of the same scene with relative local distortions, divide the images in conjugate triangular patches that are individually mapped through affine transformations. For this process to be accurate, each pair of corresponding image triangles must be the projections of a planar surface in space; otherwise, the registration incurs in errors that appear in the resultant registered image as local distortions (distorted shapes, broken lines, etc.). Given an initial triangular mesh onto the images, we propose an optimization algorithm that, by swapping edges, modifies the mesh topology looking for an improvement in the registration. For detecting the edges to be swapped we employ a cost function based on the mutual information (MI), a metric for registration consistency more robust to image radi...","downloadable_attachments":[{"id":41211247,"asset_id":16119304,"asset_type":"Work","always_allow_download":false},{"id":41211225,"asset_id":16119304,"asset_type":"Work","always_allow_download":false}],"ordered_authors":[{"id":35288439,"first_name":"Vicente","last_name":"Arevalo-Espejo","domain_name":"uma","page_name":"varevalo","display_name":"Vicente Arevalo-Espejo","profile_url":"https://uma.academia.edu/varevalo?f_ri=1554856","photo":"https://0.academia-photos.com/35288439/10668348/11909713/s65_vicente.arevalo.jpg"},{"id":35235210,"first_name":"Javier","last_name":"Gonzalez-Jimenez","domain_name":"uma","page_name":"JavierGonzalezJimenez","display_name":"Javier Gonzalez-Jimenez","profile_url":"https://uma.academia.edu/JavierGonzalezJimenez?f_ri=1554856","photo":"/images/s65_no_pic.png"}],"research_interests":[{"id":305,"name":"Applied Mathematics","url":"https://www.academia.edu/Documents/in/Applied_Mathematics?f_ri=1554856","nofollow":false},{"id":29731,"name":"Image Registration","url":"https://www.academia.edu/Documents/in/Image_Registration?f_ri=1554856","nofollow":false},{"id":132593,"name":"Piecewise Linear","url":"https://www.academia.edu/Documents/in/Piecewise_Linear?f_ri=1554856","nofollow":false},{"id":164706,"name":"Mutual Information","url":"https://www.academia.edu/Documents/in/Mutual_Information?f_ri=1554856","nofollow":false},{"id":1003508,"name":"Cost Function","url":"https://www.academia.edu/Documents/in/Cost_Function?f_ri=1554856"},{"id":1281402,"name":"Normalized Cross Correlation","url":"https://www.academia.edu/Documents/in/Normalized_Cross_Correlation?f_ri=1554856"},{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856"}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_9468913" data-work_id="9468913" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" href="https://www.academia.edu/9468913/%D0%9A%D0%BE%D0%BC%D0%B1%D0%B8%D0%BD%D0%B0%D1%82%D0%BE%D1%80%D0%B8%D0%BA%D0%B0_%D1%8D%D0%BA%D0%B2%D0%B8%D0%B0%D1%84%D1%84%D0%B8%D0%BD%D0%BD%D1%8B%D1%85_%D1%81%D0%BB%D0%BE%D0%B2_%D0%B4%D0%BB%D1%8F_%D0%BF%D1%80%D0%BE%D0%B5%D0%BA%D1%82%D0%B8%D1%80%D0%BE%D0%B2%D0%B0%D0%BD%D0%B8%D1%8F_%D0%BB%D0%B5%D0%BA%D1%81%D0%B8%D0%BA%D0%BE%D0%B3%D1%80%D0%B0%D1%84%D0%B8%D1%87%D0%B5%D1%81%D0%BA%D0%B8%D1%85_%D0%BA%D0%BE%D0%B4%D0%BE%D0%B2_%D1%80%D0%B0%D1%81%D1%88%D0%B8%D1%80%D0%B5%D0%BD%D0%BD%D0%BE%D0%B9_%D1%80%D0%B5%D0%B0%D0%BB%D1%8C%D0%BD%D0%BE%D1%81%D1%82%D0%B8">Комбинаторика эквиаффинных слов для проектирования лексикографических кодов расширенной реальности</a></div></div><div class="u-pb4x u-mt3x"><div class="summary u-fs14 u-fw300 u-lineHeight1_5 u-tcGrayDarkest"><div class="summarized">В статье рассматривается задача построения математического описания лексикографических кодов для расширенной реальности. Найдена формальная система проектирования кодов для надёжного и устойчивого распознавания зрительных образов. Для... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_9468913" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">В статье рассматривается задача построения математического описания лексикографических кодов для расширенной реальности. Найдена формальная система проектирования кодов для надёжного и устойчивого распознавания зрительных образов. Для построения книги кодов использован классический метод комбинаторики слов.</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/9468913" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="aef63737a9a38d525a5087f3f5d8fca0" rel="nofollow" data-download="{"attachment_id":35703470,"asset_id":9468913,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/35703470/download_file?st=MTczMzI2MzE2Miw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="4357340" href="https://donntu.academia.edu/%D0%93%D1%83%D0%B4%D0%B0%D0%B5%D0%B2%D0%9E%D0%BB%D0%B5%D0%B3">Гудаев Олег</a><script data-card-contents-for-user="4357340" type="text/json">{"id":4357340,"first_name":"Гудаев","last_name":"Олег","domain_name":"donntu","page_name":"ГудаевОлег","display_name":"Гудаев Олег","profile_url":"https://donntu.academia.edu/%D0%93%D1%83%D0%B4%D0%B0%D0%B5%D0%B2%D0%9E%D0%BB%D0%B5%D0%B3?f_ri=1554856","photo":"https://0.academia-photos.com/4357340/1756086/2099501/s65__._.jpg"}</script></span></span></li><li class="js-paper-rank-work_9468913 InlineList-item InlineList-item--bordered hidden"><span class="js-paper-rank-view hidden u-tcGrayDark" data-paper-rank-work-id="9468913"><i class="u-m1x fa fa-bar-chart"></i><strong class="js-paper-rank"></strong></span><script>$(function() { new Works.PaperRankView({ workId: 9468913, container: ".js-paper-rank-work_9468913", }); 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Найдена формальная система проектирования кодов для надёжного и устойчивого распознавания зрительных образов. 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class="u-pb4x u-mt3x"><div class="summary u-fs14 u-fw300 u-lineHeight1_5 u-tcGrayDarkest"><div class="summarized">The brainchild in any medical image processing lied in how accurately the diseases are diagnosed. Especially in the case of neural disorders such as autism spectrum disorder (ASD), accurate detection was still a challenge. Several... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_81432113" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">The brainchild in any medical image processing lied in how accurately the diseases are diagnosed. Especially in the case of neural disorders such as autism spectrum disorder (ASD), accurate detection was still a challenge. Several noninvasive neuroimaging techniques provided experts information about the functionality and anatomical structure of the brain. As autism is a neural disorder, magnetic resonance imaging (MRI) of the brain gave a complex structure and functionality. Many machine learning techniques were proposed to improve the classification and detection accuracy of autism in MRI images. 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href="https://www.academia.edu/19213177/On_the_Algebraic_Expression_of_the_AES_S_Box_Like_S_Boxes">On the Algebraic Expression of the AES S-Box Like S-Boxes</a></div></div><div class="u-pb4x u-mt3x"></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/19213177" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="ab3396f411e52e60f1d61ba846b30e5d" rel="nofollow" data-download="{"attachment_id":40494377,"asset_id":19213177,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen 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u-pl9x"><a class="InlineList-item-text" data-has-card-for-ri="721506" href="https://www.academia.edu/Documents/in/Finite_Field">Finite Field</a>, <script data-card-contents-for-ri="721506" type="text/json">{"id":721506,"name":"Finite Field","url":"https://www.academia.edu/Documents/in/Finite_Field?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="790925" href="https://www.academia.edu/Documents/in/Block_Cipher">Block Cipher</a>, <script data-card-contents-for-ri="790925" type="text/json">{"id":790925,"name":"Block Cipher","url":"https://www.academia.edu/Documents/in/Block_Cipher?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="1032572" href="https://www.academia.edu/Documents/in/Digital_and_Networked_Performance-1">Digital & Networked Performance</a>, <script data-card-contents-for-ri="1032572" type="text/json">{"id":1032572,"name":"Digital \u0026 Networked 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href="https://www.academia.edu/1847679/Characterization_and_monitoring_of_the_%C3%85knes_rockslide_using_terrestrial_laser_scanning">Characterization and monitoring of the Åknes rockslide using terrestrial laser scanning</a></div></div><div class="u-pb4x u-mt3x"></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/1847679" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="c03ae1cdf1db8686dad8e2fa5108e91e" rel="nofollow" data-download="{"attachment_id":25883251,"asset_id":1847679,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" 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href="https://www.academia.edu/8262438/A_new_fractal_algorithm_to_model_discrete_sequences">A new fractal algorithm to model discrete sequences</a></div></div><div class="u-pb4x u-mt3x"><div class="summary u-fs14 u-fw300 u-lineHeight1_5 u-tcGrayDarkest"><div class="summarized">Employing the properties of the affine mappings, a very novel fractal model scheme based on the iterative function system is proposed. We obtain the vertical scaling factors by a set of the middle points in each affine transform, solving... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_8262438" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">Employing the properties of the affine mappings, a very novel fractal model scheme based on the iterative function system is proposed. We obtain the vertical scaling factors by a set of the middle points in each affine transform, solving the difficulty in determining the vertical scaling factors, one of the most difficult challenges faced by the fractal interpolation. The proposed method is carried out by interpolating the known attractor and the real discrete sequences from seismic data. The results show that a great accuracy in reconstruction of the known attractor and seismic profile is found, leading to a significant improvement over other fractal interpolation schemes.</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/8262438" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="695d38d7e835ce987de62f883e1740dc" rel="nofollow" data-download="{"attachment_id":48162698,"asset_id":8262438,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/48162698/download_file?st=MTczMzI2MzE2Myw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="16357119" href="https://independent.academia.edu/mingyuezhai">ming-yue zhai</a><script data-card-contents-for-user="16357119" type="text/json">{"id":16357119,"first_name":"ming-yue","last_name":"zhai","domain_name":"independent","page_name":"mingyuezhai","display_name":"ming-yue zhai","profile_url":"https://independent.academia.edu/mingyuezhai?f_ri=1554856","photo":"/images/s65_no_pic.png"}</script></span></span></li><li class="js-paper-rank-work_8262438 InlineList-item InlineList-item--bordered hidden"><span class="js-paper-rank-view hidden u-tcGrayDark" data-paper-rank-work-id="8262438"><i class="u-m1x fa fa-bar-chart"></i><strong class="js-paper-rank"></strong></span><script>$(function() { new Works.PaperRankView({ workId: 8262438, container: ".js-paper-rank-work_8262438", }); 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$(".js-view-count[data-work-id=8262438]").text(description); $(".js-view-count-work_8262438").attr('title', description).tooltip(); }); });</script></span><script>$(function() { $(".js-view-count-work_8262438").removeClass('hidden') })</script></div></li><li class="InlineList-item u-positionRelative" style="max-width: 250px"><div class="u-positionAbsolute" data-has-card-for-ri-list="8262438"><i class="fa fa-tag InlineList-item-icon u-positionRelative"></i> <a class="InlineList-item-text u-positionRelative">5</a> </div><span class="InlineList-item-text u-textTruncate u-pl9x"><a class="InlineList-item-text" data-has-card-for-ri="48" href="https://www.academia.edu/Documents/in/Engineering">Engineering</a>, <script data-card-contents-for-ri="48" type="text/json">{"id":48,"name":"Engineering","url":"https://www.academia.edu/Documents/in/Engineering?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="80414" href="https://www.academia.edu/Documents/in/Mathematical_Sciences">Mathematical Sciences</a>, <script data-card-contents-for-ri="80414" type="text/json">{"id":80414,"name":"Mathematical Sciences","url":"https://www.academia.edu/Documents/in/Mathematical_Sciences?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="118582" href="https://www.academia.edu/Documents/in/Physical_sciences">Physical sciences</a>, <script data-card-contents-for-ri="118582" type="text/json">{"id":118582,"name":"Physical sciences","url":"https://www.academia.edu/Documents/in/Physical_sciences?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="403149" href="https://www.academia.edu/Documents/in/Iterated_Function_System">Iterated Function System</a><script data-card-contents-for-ri="403149" type="text/json">{"id":403149,"name":"Iterated Function System","url":"https://www.academia.edu/Documents/in/Iterated_Function_System?f_ri=1554856","nofollow":false}</script></span></li><script>(function(){ if (true) { new Aedu.ResearchInterestListCard({ el: $('*[data-has-card-for-ri-list=8262438]'), work: {"id":8262438,"title":"A new fractal algorithm to model discrete sequences","created_at":"2014-09-09T14:53:13.632-07:00","url":"https://www.academia.edu/8262438/A_new_fractal_algorithm_to_model_discrete_sequences?f_ri=1554856","dom_id":"work_8262438","summary":"Employing the properties of the affine mappings, a very novel fractal model scheme based on the iterative function system is proposed. We obtain the vertical scaling factors by a set of the middle points in each affine transform, solving the difficulty in determining the vertical scaling factors, one of the most difficult challenges faced by the fractal interpolation. The proposed method is carried out by interpolating the known attractor and the real discrete sequences from seismic data. The results show that a great accuracy in reconstruction of the known attractor and seismic profile is found, leading to a significant improvement over other fractal interpolation schemes.","downloadable_attachments":[{"id":48162698,"asset_id":8262438,"asset_type":"Work","always_allow_download":false}],"ordered_authors":[{"id":16357119,"first_name":"ming-yue","last_name":"zhai","domain_name":"independent","page_name":"mingyuezhai","display_name":"ming-yue zhai","profile_url":"https://independent.academia.edu/mingyuezhai?f_ri=1554856","photo":"/images/s65_no_pic.png"}],"research_interests":[{"id":48,"name":"Engineering","url":"https://www.academia.edu/Documents/in/Engineering?f_ri=1554856","nofollow":false},{"id":80414,"name":"Mathematical Sciences","url":"https://www.academia.edu/Documents/in/Mathematical_Sciences?f_ri=1554856","nofollow":false},{"id":118582,"name":"Physical sciences","url":"https://www.academia.edu/Documents/in/Physical_sciences?f_ri=1554856","nofollow":false},{"id":403149,"name":"Iterated Function System","url":"https://www.academia.edu/Documents/in/Iterated_Function_System?f_ri=1554856","nofollow":false},{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856"}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_9216087" data-work_id="9216087" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" href="https://www.academia.edu/9216087/Parallax_Free_Long_Bone_X_ray_Image_Stitching">Parallax-Free Long Bone X-ray Image Stitching</a></div></div><div class="u-pb4x u-mt3x"><div class="summary u-fs14 u-fw300 u-lineHeight1_5 u-tcGrayDarkest"><div class="summarized">In this paper, we present a novel method to create parallax-free panoramic X-ray images of long bones during surgery by making the C-arm rotate around its X-ray source, relative to the patient’s table. In order to ensure that the C-arm... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_9216087" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">In this paper, we present a novel method to create parallax-free panoramic X-ray images of long bones during surgery by making the C-arm rotate around its X-ray source, relative to the patient’s table. In order to ensure that the C-arm motion is a relative pure rotation around its X-ray source, we move the table to compensate for the translational part of the motion based on C-arm pose estimation, for which we employed a Camera Augmented Mobile C-arm system [1] and a visual planar marker pattern. Thus, we are able to produce a parallax-free panoramic X-ray image that preserves the property of linear perspective projection. We additionally implement a method to reduce the error caused by varying intrinsic parameters of C-arm X-ray imaging. The results show that our proposed method can generate a parallax-free panoramic X-ray image, independent of the configuration of bone structures and without the requirement of a fronto-parallel setup or any overlap in the X-ray images. The resulting panoramic images have a negligible difference (below 2 pixels) in the overlap between two consecutive individual X-ray images and have a high visual quality, which promises suitability for intra-operative clinical applications in orthopedic and trauma surgery.</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/9216087" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="cf7c858d524393e61ecdde8b3d62ba9c" rel="nofollow" data-download="{"attachment_id":47849236,"asset_id":9216087,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/47849236/download_file?st=MTczMzI2MzE2Myw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="21123361" href="https://turn-de.academia.edu/JoergTraub">Joerg Traub</a><script data-card-contents-for-user="21123361" type="text/json">{"id":21123361,"first_name":"Joerg","last_name":"Traub","domain_name":"turn-de","page_name":"JoergTraub","display_name":"Joerg Traub","profile_url":"https://turn-de.academia.edu/JoergTraub?f_ri=1554856","photo":"https://0.academia-photos.com/21123361/5830896/6624667/s65_joerg.traub.jpg"}</script></span></span></li><li class="js-paper-rank-work_9216087 InlineList-item InlineList-item--bordered hidden"><span class="js-paper-rank-view hidden u-tcGrayDark" data-paper-rank-work-id="9216087"><i class="u-m1x fa fa-bar-chart"></i><strong class="js-paper-rank"></strong></span><script>$(function() { new Works.PaperRankView({ workId: 9216087, container: ".js-paper-rank-work_9216087", }); 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$(".js-view-count[data-work-id=9216087]").text(description); $(".js-view-count-work_9216087").attr('title', description).tooltip(); }); });</script></span><script>$(function() { $(".js-view-count-work_9216087").removeClass('hidden') })</script></div></li><li class="InlineList-item u-positionRelative" style="max-width: 250px"><div class="u-positionAbsolute" data-has-card-for-ri-list="9216087"><i class="fa fa-tag InlineList-item-icon u-positionRelative"></i> <a class="InlineList-item-text u-positionRelative">27</a> </div><span class="InlineList-item-text u-textTruncate u-pl10x"><a class="InlineList-item-text" data-has-card-for-ri="428" href="https://www.academia.edu/Documents/in/Algorithms">Algorithms</a>, <script data-card-contents-for-ri="428" type="text/json">{"id":428,"name":"Algorithms","url":"https://www.academia.edu/Documents/in/Algorithms?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="465" href="https://www.academia.edu/Documents/in/Artificial_Intelligence">Artificial Intelligence</a>, <script data-card-contents-for-ri="465" type="text/json">{"id":465,"name":"Artificial Intelligence","url":"https://www.academia.edu/Documents/in/Artificial_Intelligence?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="10654" href="https://www.academia.edu/Documents/in/X-ray_imaging">X-ray imaging</a>, <script data-card-contents-for-ri="10654" type="text/json">{"id":10654,"name":"X-ray imaging","url":"https://www.academia.edu/Documents/in/X-ray_imaging?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="67357" href="https://www.academia.edu/Documents/in/Transducers">Transducers</a><script data-card-contents-for-ri="67357" type="text/json">{"id":67357,"name":"Transducers","url":"https://www.academia.edu/Documents/in/Transducers?f_ri=1554856","nofollow":false}</script></span></li><script>(function(){ if (true) { new Aedu.ResearchInterestListCard({ el: $('*[data-has-card-for-ri-list=9216087]'), work: {"id":9216087,"title":"Parallax-Free Long Bone X-ray Image Stitching","created_at":"2014-11-09T20:56:36.607-08:00","url":"https://www.academia.edu/9216087/Parallax_Free_Long_Bone_X_ray_Image_Stitching?f_ri=1554856","dom_id":"work_9216087","summary":"In this paper, we present a novel method to create parallax-free panoramic X-ray images of long bones during surgery by making the C-arm rotate around its X-ray source, relative to the patient’s table. In order to ensure that the C-arm motion is a relative pure rotation around its X-ray source, we move the table to compensate for the translational part of the motion based on C-arm pose estimation, for which we employed a Camera Augmented Mobile C-arm system [1] and a visual planar marker pattern. Thus, we are able to produce a parallax-free panoramic X-ray image that preserves the property of linear perspective projection. We additionally implement a method to reduce the error caused by varying intrinsic parameters of C-arm X-ray imaging. The results show that our proposed method can generate a parallax-free panoramic X-ray image, independent of the configuration of bone structures and without the requirement of a fronto-parallel setup or any overlap in the X-ray images. The resulting panoramic images have a negligible difference (below 2 pixels) in the overlap between two consecutive individual X-ray images and have a high visual quality, which promises suitability for intra-operative clinical applications in orthopedic and trauma surgery.","downloadable_attachments":[{"id":47849236,"asset_id":9216087,"asset_type":"Work","always_allow_download":false}],"ordered_authors":[{"id":21123361,"first_name":"Joerg","last_name":"Traub","domain_name":"turn-de","page_name":"JoergTraub","display_name":"Joerg Traub","profile_url":"https://turn-de.academia.edu/JoergTraub?f_ri=1554856","photo":"https://0.academia-photos.com/21123361/5830896/6624667/s65_joerg.traub.jpg"}],"research_interests":[{"id":428,"name":"Algorithms","url":"https://www.academia.edu/Documents/in/Algorithms?f_ri=1554856","nofollow":false},{"id":465,"name":"Artificial Intelligence","url":"https://www.academia.edu/Documents/in/Artificial_Intelligence?f_ri=1554856","nofollow":false},{"id":10654,"name":"X-ray imaging","url":"https://www.academia.edu/Documents/in/X-ray_imaging?f_ri=1554856","nofollow":false},{"id":67357,"name":"Transducers","url":"https://www.academia.edu/Documents/in/Transducers?f_ri=1554856","nofollow":false},{"id":101839,"name":"Lighting","url":"https://www.academia.edu/Documents/in/Lighting?f_ri=1554856"},{"id":112619,"name":"Time of Flight","url":"https://www.academia.edu/Documents/in/Time_of_Flight?f_ri=1554856"},{"id":123287,"name":"Three Dimensional Imaging","url":"https://www.academia.edu/Documents/in/Three_Dimensional_Imaging?f_ri=1554856"},{"id":229390,"name":"Real Time","url":"https://www.academia.edu/Documents/in/Real_Time?f_ri=1554856"},{"id":230436,"name":"Pose Estimation","url":"https://www.academia.edu/Documents/in/Pose_Estimation?f_ri=1554856"},{"id":322954,"name":"Chip","url":"https://www.academia.edu/Documents/in/Chip?f_ri=1554856"},{"id":372581,"name":"Image Enhancement","url":"https://www.academia.edu/Documents/in/Image_Enhancement?f_ri=1554856"},{"id":549280,"name":"Reproducibility of Results","url":"https://www.academia.edu/Documents/in/Reproducibility_of_Results?f_ri=1554856"},{"id":727153,"name":"Visual Quality","url":"https://www.academia.edu/Documents/in/Visual_Quality?f_ri=1554856"},{"id":786355,"name":"Image Sensor","url":"https://www.academia.edu/Documents/in/Image_Sensor?f_ri=1554856"},{"id":901876,"name":"Sensitivity and Specificity","url":"https://www.academia.edu/Documents/in/Sensitivity_and_Specificity?f_ri=1554856"},{"id":957203,"name":"Perspective Projection","url":"https://www.academia.edu/Documents/in/Perspective_Projection?f_ri=1554856"},{"id":959921,"name":"X ray Computed Tomography","url":"https://www.academia.edu/Documents/in/X_ray_Computed_Tomography?f_ri=1554856"},{"id":1145520,"name":"Equipment Design","url":"https://www.academia.edu/Documents/in/Equipment_Design?f_ri=1554856"},{"id":1154231,"name":"Immobilization","url":"https://www.academia.edu/Documents/in/Immobilization?f_ri=1554856"},{"id":1157424,"name":"Equipment Failure Analysis","url":"https://www.academia.edu/Documents/in/Equipment_Failure_Analysis?f_ri=1554856"},{"id":1256683,"name":"Bone and Bones","url":"https://www.academia.edu/Documents/in/Bone_and_Bones?f_ri=1554856"},{"id":1275883,"name":"*Radiographic Image Enhancement","url":"https://www.academia.edu/Documents/in/_Radiographic_Image_Enhancement?f_ri=1554856"},{"id":1275886,"name":"Clinical Application","url":"https://www.academia.edu/Documents/in/Clinical_Application?f_ri=1554856"},{"id":1281395,"name":"Panoramic Image","url":"https://www.academia.edu/Documents/in/Panoramic_Image?f_ri=1554856"},{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856"},{"id":1747211,"name":"Endoscopes","url":"https://www.academia.edu/Documents/in/Endoscopes?f_ri=1554856"},{"id":1748489,"name":"Image Computing","url":"https://www.academia.edu/Documents/in/Image_Computing?f_ri=1554856"}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_17481124 coauthored" data-work_id="17481124" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" href="https://www.academia.edu/17481124/Robust_Blind_Watermarking_of_Point_Sampled_Geometry">Robust Blind Watermarking of Point-Sampled Geometry</a></div></div><div class="u-pb4x u-mt3x"></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div 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Based on the algorithm by Shearer and Horrocks [9], we present a new classification... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_50486800" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">Ontology classification—the computation of subsumption hierarchies for classes and properties—is one of the most important tasks for OWL reasoners. Based on the algorithm by Shearer and Horrocks [9], we present a new classification procedure that addresses several open issues of the original algorithm, and that uses several novel optimisations in order to achieve superior performance. We also consider the classification of (object and data) properties. 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Based on the algorithm by Shearer and Horrocks [9], we present a new classification procedure that addresses several open issues of the original algorithm, and that uses several novel optimisations in order to achieve superior performance. We also consider the classification of (object and data) properties. 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Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856"},{"id":1671586,"name":"Transformation Matrix","url":"https://www.academia.edu/Documents/in/Transformation_Matrix?f_ri=1554856"}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_6767303" data-work_id="6767303" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" href="https://www.academia.edu/6767303/Using_k_d_Trees_for_Robust_3D_Point_Pattern_Matching">Using k-d Trees for Robust 3D Point Pattern Matching</a></div></div><div class="u-pb4x u-mt3x"><div class="summary u-fs14 u-fw300 u-lineHeight1_5 u-tcGrayDarkest"><div class="summarized">We propose a new method for matching two 3D point sets of identical cardinality with global similarity but locally nonrigid distribution. This problem arises from marker-based optical motion capture systems. The point-sets are extracted... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_6767303" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">We propose a new method for matching two 3D point sets of identical cardinality with global similarity but locally nonrigid distribution. This problem arises from marker-based optical motion capture systems. The point-sets are extracted from similar design poses of two subjects with underlying nonrigidity and possible distribution discrepancies, one being a model set (manually identified) and the other representing observation of another subject, to be matched to the model set. There exists neither a single global scale, nor an affine transformation between the point-sets. To establish the goal of a one-to-one for identification, we introduce a k-dimensional tree based method, which is well adapted and robust to such data, typically with distribution errors due to underlying subject nonrigidity. First, we construct a k-d tree for the model set. Then a similarity k-d tree of the data set is constructed following the structure information embedded in the model tree. Matching sequences of the two point sets are generated by traversing the identically structured trees. Experimental results confirm that this method is applicable for robust spatial matching of sparse point sets under nonrigid distortion.</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/6767303" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="1bf07af79fee635556b9877d434b2e61" rel="nofollow" data-download="{"attachment_id":48728669,"asset_id":6767303,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/48728669/download_file?st=MTczMzI2MzE2Myw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="11160957" href="https://aber.academia.edu/HorstHolstein">Horst Holstein</a><script data-card-contents-for-user="11160957" type="text/json">{"id":11160957,"first_name":"Horst","last_name":"Holstein","domain_name":"aber","page_name":"HorstHolstein","display_name":"Horst Holstein","profile_url":"https://aber.academia.edu/HorstHolstein?f_ri=1554856","photo":"/images/s65_no_pic.png"}</script></span></span></li><li class="js-paper-rank-work_6767303 InlineList-item InlineList-item--bordered hidden"><span class="js-paper-rank-view hidden u-tcGrayDark" data-paper-rank-work-id="6767303"><i class="u-m1x fa fa-bar-chart"></i><strong class="js-paper-rank"></strong></span><script>$(function() { new Works.PaperRankView({ workId: 6767303, container: ".js-paper-rank-work_6767303", }); 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This problem arises from marker-based optical motion capture systems. The point-sets are extracted from similar design poses of two subjects with underlying nonrigidity and possible distribution discrepancies, one being a model set (manually identified) and the other representing observation of another subject, to be matched to the model set. There exists neither a single global scale, nor an affine transformation between the point-sets. To establish the goal of a one-to-one for identification, we introduce a k-dimensional tree based method, which is well adapted and robust to such data, typically with distribution errors due to underlying subject nonrigidity. First, we construct a k-d tree for the model set. Then a similarity k-d tree of the data set is constructed following the structure information embedded in the model tree. Matching sequences of the two point sets are generated by traversing the identically structured trees. Experimental results confirm that this method is applicable for robust spatial matching of sparse point sets under nonrigid distortion.","downloadable_attachments":[{"id":48728669,"asset_id":6767303,"asset_type":"Work","always_allow_download":false}],"ordered_authors":[{"id":11160957,"first_name":"Horst","last_name":"Holstein","domain_name":"aber","page_name":"HorstHolstein","display_name":"Horst Holstein","profile_url":"https://aber.academia.edu/HorstHolstein?f_ri=1554856","photo":"/images/s65_no_pic.png"}],"research_interests":[{"id":221756,"name":"Motion Capture","url":"https://www.academia.edu/Documents/in/Motion_Capture?f_ri=1554856","nofollow":false},{"id":533468,"name":"Spatial Data","url":"https://www.academia.edu/Documents/in/Spatial_Data?f_ri=1554856","nofollow":false},{"id":634758,"name":"Dim","url":"https://www.academia.edu/Documents/in/Dim?f_ri=1554856","nofollow":false},{"id":1323379,"name":"Point Pattern Matching","url":"https://www.academia.edu/Documents/in/Point_Pattern_Matching?f_ri=1554856","nofollow":false},{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856"},{"id":1944655,"name":"Information Embedding","url":"https://www.academia.edu/Documents/in/Information_Embedding?f_ri=1554856"},{"id":2163622,"name":"Possibility Distribution","url":"https://www.academia.edu/Documents/in/Possibility_Distribution?f_ri=1554856"}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_11225900" data-work_id="11225900" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" href="https://www.academia.edu/11225900/Data_Hiding_for_Binary_Documents_Robust_to_Print_Scan_Photocopy_and_Geometric_Distortions">Data Hiding for Binary Documents Robust to Print-Scan, Photocopy and Geometric Distortions</a></div></div><div class="u-pb4x u-mt3x"></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/11225900" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="f744353fcce41c5b026b0959ff7c59c4" rel="nofollow" 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$(".js-view-count-work_11225900").removeClass('hidden') })</script></div></li><li class="InlineList-item u-positionRelative" style="max-width: 250px"><div class="u-positionAbsolute" data-has-card-for-ri-list="11225900"><i class="fa fa-tag InlineList-item-icon u-positionRelative"></i> <a class="InlineList-item-text u-positionRelative">4</a> </div><span class="InlineList-item-text u-textTruncate u-pl9x"><a class="InlineList-item-text" data-has-card-for-ri="11193" href="https://www.academia.edu/Documents/in/Watermarking">Watermarking</a>, <script data-card-contents-for-ri="11193" type="text/json">{"id":11193,"name":"Watermarking","url":"https://www.academia.edu/Documents/in/Watermarking?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="85871" href="https://www.academia.edu/Documents/in/Data_Hiding">Data Hiding</a>, <script data-card-contents-for-ri="85871" type="text/json">{"id":85871,"name":"Data Hiding","url":"https://www.academia.edu/Documents/in/Data_Hiding?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="433449" href="https://www.academia.edu/Documents/in/Cryptographic_Protocols">Cryptographic Protocols</a>, <script data-card-contents-for-ri="433449" type="text/json">{"id":433449,"name":"Cryptographic Protocols","url":"https://www.academia.edu/Documents/in/Cryptographic_Protocols?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="1554856" href="https://www.academia.edu/Documents/in/Affine_Transformation">Affine Transformation</a><script data-card-contents-for-ri="1554856" type="text/json">{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856","nofollow":false}</script></span></li><script>(function(){ if (true) { new Aedu.ResearchInterestListCard({ el: $('*[data-has-card-for-ri-list=11225900]'), work: {"id":11225900,"title":"Data Hiding for Binary Documents Robust to Print-Scan, Photocopy and Geometric Distortions","created_at":"2015-03-03T04:18:00.747-08:00","url":"https://www.academia.edu/11225900/Data_Hiding_for_Binary_Documents_Robust_to_Print_Scan_Photocopy_and_Geometric_Distortions?f_ri=1554856","dom_id":"work_11225900","summary":null,"downloadable_attachments":[{"id":36841680,"asset_id":11225900,"asset_type":"Work","always_allow_download":false}],"ordered_authors":[{"id":27126458,"first_name":"Hae Yong","last_name":"Kim","domain_name":"usp-br","page_name":"HaeYongKim","display_name":"Hae Yong Kim","profile_url":"https://usp-br.academia.edu/HaeYongKim?f_ri=1554856","photo":"/images/s65_no_pic.png"}],"research_interests":[{"id":11193,"name":"Watermarking","url":"https://www.academia.edu/Documents/in/Watermarking?f_ri=1554856","nofollow":false},{"id":85871,"name":"Data 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href="https://www.academia.edu/Documents/in/Parallel_Algorithms">Parallel Algorithms</a>, <script data-card-contents-for-ri="431" type="text/json">{"id":431,"name":"Parallel Algorithms","url":"https://www.academia.edu/Documents/in/Parallel_Algorithms?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="1252" href="https://www.academia.edu/Documents/in/Remote_Sensing">Remote Sensing</a>, <script data-card-contents-for-ri="1252" type="text/json">{"id":1252,"name":"Remote Sensing","url":"https://www.academia.edu/Documents/in/Remote_Sensing?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="5026" href="https://www.academia.edu/Documents/in/Genetic_Algorithms">Genetic Algorithms</a>, <script data-card-contents-for-ri="5026" type="text/json">{"id":5026,"name":"Genetic Algorithms","url":"https://www.academia.edu/Documents/in/Genetic_Algorithms?f_ri=1554856","nofollow":false}</script><a 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class="summarized">Abstract. In the literature, there are several proposed block ciphers like AES, Square, Shark and Hierocrypt which use S-boxes that are based on inversion mapping over a finite field. Because of the simple algebraic structure of S-boxes... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_68491778" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">Abstract. In the literature, there are several proposed block ciphers like AES, Square, Shark and Hierocrypt which use S-boxes that are based on inversion mapping over a finite field. Because of the simple algebraic structure of S-boxes generated in this way, these ciphers usually ...</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/68491778" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="05268620a1e7fcc8a40fa0cb5aed8bd8" rel="nofollow" data-download="{"attachment_id":78947580,"asset_id":68491778,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/78947580/download_file?st=MTczMzI2MzE2Myw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="36509594" href="https://independent.academia.edu/ercanbulu%C5%9F">ercan buluş</a><script data-card-contents-for-user="36509594" type="text/json">{"id":36509594,"first_name":"ercan","last_name":"buluş","domain_name":"independent","page_name":"ercanbuluş","display_name":"ercan buluş","profile_url":"https://independent.academia.edu/ercanbulu%C5%9F?f_ri=1554856","photo":"https://0.academia-photos.com/36509594/11503065/12829895/s65_ercan.bulu_.jpg"}</script></span></span></li><li class="js-paper-rank-work_68491778 InlineList-item InlineList-item--bordered hidden"><span class="js-paper-rank-view hidden u-tcGrayDark" data-paper-rank-work-id="68491778"><i class="u-m1x fa fa-bar-chart"></i><strong class="js-paper-rank"></strong></span><script>$(function() { new Works.PaperRankView({ workId: 68491778, container: ".js-paper-rank-work_68491778", }); 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$(".js-view-count[data-work-id=68491778]").text(description); $(".js-view-count-work_68491778").attr('title', description).tooltip(); }); });</script></span><script>$(function() { $(".js-view-count-work_68491778").removeClass('hidden') })</script></div></li><li class="InlineList-item u-positionRelative" style="max-width: 250px"><div class="u-positionAbsolute" data-has-card-for-ri-list="68491778"><i class="fa fa-tag InlineList-item-icon u-positionRelative"></i> <a class="InlineList-item-text u-positionRelative">5</a> </div><span class="InlineList-item-text u-textTruncate u-pl9x"><a class="InlineList-item-text" data-has-card-for-ri="422" href="https://www.academia.edu/Documents/in/Computer_Science">Computer Science</a>, <script data-card-contents-for-ri="422" type="text/json">{"id":422,"name":"Computer Science","url":"https://www.academia.edu/Documents/in/Computer_Science?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="721506" href="https://www.academia.edu/Documents/in/Finite_Field">Finite Field</a>, <script data-card-contents-for-ri="721506" type="text/json">{"id":721506,"name":"Finite Field","url":"https://www.academia.edu/Documents/in/Finite_Field?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="790925" href="https://www.academia.edu/Documents/in/Block_Cipher">Block Cipher</a>, <script data-card-contents-for-ri="790925" type="text/json">{"id":790925,"name":"Block Cipher","url":"https://www.academia.edu/Documents/in/Block_Cipher?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="1032572" href="https://www.academia.edu/Documents/in/Digital_and_Networked_Performance-1">Digital & Networked Performance</a><script data-card-contents-for-ri="1032572" type="text/json">{"id":1032572,"name":"Digital \u0026 Networked Performance","url":"https://www.academia.edu/Documents/in/Digital_and_Networked_Performance-1?f_ri=1554856","nofollow":false}</script></span></li><script>(function(){ if (true) { new Aedu.ResearchInterestListCard({ el: $('*[data-has-card-for-ri-list=68491778]'), work: {"id":68491778,"title":"On the Algebraic Expression of the AES S-Box Like S-Boxes","created_at":"2022-01-17T00:33:01.304-08:00","url":"https://www.academia.edu/68491778/On_the_Algebraic_Expression_of_the_AES_S_Box_Like_S_Boxes?f_ri=1554856","dom_id":"work_68491778","summary":"Abstract. In the literature, there are several proposed block ciphers like AES, Square, Shark and Hierocrypt which use S-boxes that are based on inversion mapping over a finite field. Because of the simple algebraic structure of S-boxes generated in this way, these ciphers usually ...","downloadable_attachments":[{"id":78947580,"asset_id":68491778,"asset_type":"Work","always_allow_download":false}],"ordered_authors":[{"id":36509594,"first_name":"ercan","last_name":"buluş","domain_name":"independent","page_name":"ercanbuluş","display_name":"ercan buluş","profile_url":"https://independent.academia.edu/ercanbulu%C5%9F?f_ri=1554856","photo":"https://0.academia-photos.com/36509594/11503065/12829895/s65_ercan.bulu_.jpg"}],"research_interests":[{"id":422,"name":"Computer Science","url":"https://www.academia.edu/Documents/in/Computer_Science?f_ri=1554856","nofollow":false},{"id":721506,"name":"Finite Field","url":"https://www.academia.edu/Documents/in/Finite_Field?f_ri=1554856","nofollow":false},{"id":790925,"name":"Block Cipher","url":"https://www.academia.edu/Documents/in/Block_Cipher?f_ri=1554856","nofollow":false},{"id":1032572,"name":"Digital \u0026 Networked Performance","url":"https://www.academia.edu/Documents/in/Digital_and_Networked_Performance-1?f_ri=1554856","nofollow":false},{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856"}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_48292225" data-work_id="48292225" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" href="https://www.academia.edu/48292225/The_shape_and_psychophysics_of_cinematic_space">The shape and psychophysics of cinematic space</a></div></div><div class="u-pb4x u-mt3x"><div class="summary u-fs14 u-fw300 u-lineHeight1_5 u-tcGrayDarkest"><div class="summarized">For the film goer who sits to the front and side of a movie theater, the virtual space "behind" the screen undergoes affine and perspective transformations. These transformations should, one would think, make the rigidity of objects on... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_48292225" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">For the film goer who sits to the front and side of a movie theater, the virtual space "behind" the screen undergoes affine and perspective transformations. These transformations should, one would think, make the rigidity of objects on the screen very difficult to discern. Despite the fact that it has long been known that viewers are not very sensitive to such distortions, a phenome- non I call La Gournerie’s paradox, the effect is without a good theoretical account. Two possibili- ties are: (1) that viewers rectify the distortions of Euclidean space through the use of information about screen slant, and (2) that sufficient information is preserved under these transformations so that perception may be unperturbed. This paper presents preliminary arguments for the information-preservation view and introduces a new technique, that of using simulated projec- tion surfaces, whose use in experimental situations suggests that Euclidean rectification is not necessary.</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/48292225" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="079638614edd0d790860f5eb40b7ef63" rel="nofollow" data-download="{"attachment_id":66981965,"asset_id":48292225,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/66981965/download_file?st=MTczMzI2MzE2Myw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="250083" href="https://cornell.academia.edu/JamesECutting">James E Cutting</a><script data-card-contents-for-user="250083" type="text/json">{"id":250083,"first_name":"James","last_name":"Cutting","domain_name":"cornell","page_name":"JamesECutting","display_name":"James E Cutting","profile_url":"https://cornell.academia.edu/JamesECutting?f_ri=1554856","photo":"https://0.academia-photos.com/250083/14350119/15280125/s65_james.cutting.jpg"}</script></span></span></li><li class="js-paper-rank-work_48292225 InlineList-item InlineList-item--bordered hidden"><span class="js-paper-rank-view hidden u-tcGrayDark" data-paper-rank-work-id="48292225"><i class="u-m1x fa fa-bar-chart"></i><strong class="js-paper-rank"></strong></span><script>$(function() { new Works.PaperRankView({ workId: 48292225, container: ".js-paper-rank-work_48292225", }); });</script></li><li class="js-percentile-work_48292225 InlineList-item InlineList-item--bordered hidden u-tcGrayDark"><span class="percentile-widget hidden"><span class="u-mr2x percentile-widget" style="display: none">•</span><span class="u-mr2x work-percentile"></span></span><script>$(function () { var workId = 48292225; window.Academia.workPercentilesFetcher.queue(workId, function (percentileText) { var container = $(".js-percentile-work_48292225"); container.find('.work-percentile').text(percentileText.charAt(0).toUpperCase() + percentileText.slice(1)); container.find('.percentile-widget').show(); container.find('.percentile-widget').removeClass('hidden'); }); });</script></li><li class="js-view-count-work_48292225 InlineList-item InlineList-item--bordered hidden"><div><span><span class="js-view-count view-count u-mr2x" data-work-id="48292225"><i class="fa fa-spinner fa-spin"></i></span><script>$(function () { var workId = 48292225; window.Academia.workViewCountsFetcher.queue(workId, function (count) { var description = window.$h.commaizeInt(count) + " " + window.$h.pluralize(count, 'View'); $(".js-view-count[data-work-id=48292225]").text(description); $(".js-view-count-work_48292225").attr('title', description).tooltip(); }); });</script></span><script>$(function() { $(".js-view-count-work_48292225").removeClass('hidden') })</script></div></li><li class="InlineList-item u-positionRelative" style="max-width: 250px"><div class="u-positionAbsolute" data-has-card-for-ri-list="48292225"><i class="fa fa-tag InlineList-item-icon u-positionRelative"></i> <a class="InlineList-item-text u-positionRelative">13</a> </div><span class="InlineList-item-text u-textTruncate u-pl10x"><a class="InlineList-item-text" data-has-card-for-ri="221" href="https://www.academia.edu/Documents/in/Psychology">Psychology</a>, <script data-card-contents-for-ri="221" type="text/json">{"id":221,"name":"Psychology","url":"https://www.academia.edu/Documents/in/Psychology?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="237" href="https://www.academia.edu/Documents/in/Cognitive_Science">Cognitive Science</a>, <script data-card-contents-for-ri="237" type="text/json">{"id":237,"name":"Cognitive Science","url":"https://www.academia.edu/Documents/in/Cognitive_Science?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="5359" href="https://www.academia.edu/Documents/in/Visual_perception">Visual perception</a>, <script data-card-contents-for-ri="5359" type="text/json">{"id":5359,"name":"Visual perception","url":"https://www.academia.edu/Documents/in/Visual_perception?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="41041" href="https://www.academia.edu/Documents/in/Image">Image</a><script data-card-contents-for-ri="41041" type="text/json">{"id":41041,"name":"Image","url":"https://www.academia.edu/Documents/in/Image?f_ri=1554856","nofollow":false}</script></span></li><script>(function(){ if (true) { new Aedu.ResearchInterestListCard({ el: $('*[data-has-card-for-ri-list=48292225]'), work: {"id":48292225,"title":"The shape and psychophysics of cinematic space","created_at":"2021-05-04T11:49:44.167-07:00","url":"https://www.academia.edu/48292225/The_shape_and_psychophysics_of_cinematic_space?f_ri=1554856","dom_id":"work_48292225","summary":"For the film goer who sits to the front and side of a movie theater, the virtual space \"behind\" the screen undergoes affine and perspective transformations. These transformations should, one would think, make the rigidity of objects on the screen very difficult to discern. Despite the fact that it has long been known that viewers are not very sensitive to such distortions, a phenome- non I call La Gournerie’s paradox, the effect is without a good theoretical account. Two possibili- ties are: (1) that viewers rectify the distortions of Euclidean space through the use of information about screen slant, and (2) that sufficient information is preserved under these transformations so that perception may be unperturbed. This paper presents preliminary arguments for the information-preservation view and introduces a new technique, that of using simulated projec- tion surfaces, whose use in experimental situations suggests that Euclidean rectification is not necessary.","downloadable_attachments":[{"id":66981965,"asset_id":48292225,"asset_type":"Work","always_allow_download":false}],"ordered_authors":[{"id":250083,"first_name":"James","last_name":"Cutting","domain_name":"cornell","page_name":"JamesECutting","display_name":"James E Cutting","profile_url":"https://cornell.academia.edu/JamesECutting?f_ri=1554856","photo":"https://0.academia-photos.com/250083/14350119/15280125/s65_james.cutting.jpg"}],"research_interests":[{"id":221,"name":"Psychology","url":"https://www.academia.edu/Documents/in/Psychology?f_ri=1554856","nofollow":false},{"id":237,"name":"Cognitive Science","url":"https://www.academia.edu/Documents/in/Cognitive_Science?f_ri=1554856","nofollow":false},{"id":5359,"name":"Visual perception","url":"https://www.academia.edu/Documents/in/Visual_perception?f_ri=1554856","nofollow":false},{"id":41041,"name":"Image","url":"https://www.academia.edu/Documents/in/Image?f_ri=1554856","nofollow":false},{"id":48999,"name":"Information","url":"https://www.academia.edu/Documents/in/Information?f_ri=1554856"},{"id":86034,"name":"Mathematical Analysis","url":"https://www.academia.edu/Documents/in/Mathematical_Analysis?f_ri=1554856"},{"id":90162,"name":"Kinematics","url":"https://www.academia.edu/Documents/in/Kinematics?f_ri=1554856"},{"id":128803,"name":"Distortion","url":"https://www.academia.edu/Documents/in/Distortion?f_ri=1554856"},{"id":184711,"name":"Shape","url":"https://www.academia.edu/Documents/in/Shape?f_ri=1554856"},{"id":505472,"name":"Euclidean space","url":"https://www.academia.edu/Documents/in/Euclidean_space?f_ri=1554856"},{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856"},{"id":2485584,"name":"Behavior Methods","url":"https://www.academia.edu/Documents/in/Behavior_Methods?f_ri=1554856"},{"id":3801921,"name":"Distorsion","url":"https://www.academia.edu/Documents/in/Distorsion?f_ri=1554856"}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_45493689" data-work_id="45493689" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" href="https://www.academia.edu/45493689/A_self_adaptive_algorithm_to_defeat_text_based_CAPTCHA">A self-adaptive algorithm to defeat text-based CAPTCHA</a></div></div><div class="u-pb4x u-mt3x"><div class="summary u-fs14 u-fw300 u-lineHeight1_5 u-tcGrayDarkest"><div class="summarized">CAPTCHA (Completely Automated Public Turing test to Tell Computers and Humans Apart) is almost everywhere in data entry due to automated scripts like bots. Nowadays, text-based scheme is still applied most widely, which typically need the... <a class="more_link u-tcGrayDark u-linkUnstyled" data-container=".work_45493689" data-show=".complete" data-hide=".summarized" data-more-link-behavior="true" href="#">more</a></div><div class="complete hidden">CAPTCHA (Completely Automated Public Turing test to Tell Computers and Humans Apart) is almost everywhere in data entry due to automated scripts like bots. Nowadays, text-based scheme is still applied most widely, which typically need the users to answer questions regarding recognition task. In particular, the segmentations of different types of CAPTCHAs are not always the same. As so far, there isn't any universal way to solve the segmentation problems. In this paper, we present a novel adaptive algorithm and based on that we create a system to defeat several CAPTCHAs at the same time. The CAPTCHA datasets we used are from the State Administration for Industry&Commerce of the People's Republic of China. There are totally 33 entrances of CAPTCHAs we need to solve. In this experiments, we assume that each of the entrance is known. Results are provided showing how our algorithms work well towards these CAPTCHAs.</div></div></div><ul class="InlineList u-ph0x u-fs13"><li class="InlineList-item logged_in_only"><div class="share_on_academia_work_button"><a class="academia_share Button Button--inverseBlue Button--sm js-bookmark-button" data-academia-share="Work/45493689" data-share-source="work_strip" data-spinner="small_white_hide_contents"><i class="fa fa-plus"></i><span class="work-strip-link-text u-ml1x" data-content="button_text">Bookmark</span></a></div></li><li class="InlineList-item"><div class="download"><a id="2f45c8701b493c1edd1c389c261b625a" rel="nofollow" data-download="{"attachment_id":65989292,"asset_id":45493689,"asset_type":"Work","always_allow_download":false,"track":null,"button_location":"work_strip","source":null,"hide_modal":null}" class="Button Button--sm Button--inverseGreen js-download-button prompt_button doc_download" href="https://www.academia.edu/attachments/65989292/download_file?st=MTczMzI2MzE2Myw4LjIyMi4yMDguMTQ2&s=work_strip"><i class="fa fa-arrow-circle-o-down fa-lg"></i><span class="u-textUppercase u-ml1x" data-content="button_text">Download</span></a></div></li><li class="InlineList-item"><ul class="InlineList InlineList--bordered u-ph0x"><li class="InlineList-item InlineList-item--bordered"><span class="InlineList-item-text">by <span itemscope="itemscope" itemprop="author" itemtype="https://schema.org/Person"><a class="u-tcGrayDark u-fw700" data-has-card-for-user="183600006" href="https://tamu.academia.edu/MiLu">Mi Lu</a><script data-card-contents-for-user="183600006" type="text/json">{"id":183600006,"first_name":"Mi","last_name":"Lu","domain_name":"tamu","page_name":"MiLu","display_name":"Mi Lu","profile_url":"https://tamu.academia.edu/MiLu?f_ri=1554856","photo":"https://0.academia-photos.com/183600006/50950521/39001356/s65_mi.lu.jpg"}</script></span></span></li><li class="js-paper-rank-work_45493689 InlineList-item InlineList-item--bordered hidden"><span class="js-paper-rank-view hidden u-tcGrayDark" data-paper-rank-work-id="45493689"><i class="u-m1x fa fa-bar-chart"></i><strong class="js-paper-rank"></strong></span><script>$(function() { new Works.PaperRankView({ workId: 45493689, container: ".js-paper-rank-work_45493689", }); 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$(".js-view-count[data-work-id=45493689]").text(description); $(".js-view-count-work_45493689").attr('title', description).tooltip(); }); });</script></span><script>$(function() { $(".js-view-count-work_45493689").removeClass('hidden') })</script></div></li><li class="InlineList-item u-positionRelative" style="max-width: 250px"><div class="u-positionAbsolute" data-has-card-for-ri-list="45493689"><i class="fa fa-tag InlineList-item-icon u-positionRelative"></i> <a class="InlineList-item-text u-positionRelative">7</a> </div><span class="InlineList-item-text u-textTruncate u-pl9x"><a class="InlineList-item-text" data-has-card-for-ri="5486" href="https://www.academia.edu/Documents/in/Clustering_and_Classification_Methods">Clustering and Classification Methods</a>, <script data-card-contents-for-ri="5486" type="text/json">{"id":5486,"name":"Clustering and Classification Methods","url":"https://www.academia.edu/Documents/in/Clustering_and_Classification_Methods?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="55371" href="https://www.academia.edu/Documents/in/Captchas">Captchas</a>, <script data-card-contents-for-ri="55371" type="text/json">{"id":55371,"name":"Captchas","url":"https://www.academia.edu/Documents/in/Captchas?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="56687" href="https://www.academia.edu/Documents/in/Turing_Test">Turing Test</a>, <script data-card-contents-for-ri="56687" type="text/json">{"id":56687,"name":"Turing Test","url":"https://www.academia.edu/Documents/in/Turing_Test?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="232008" href="https://www.academia.edu/Documents/in/Graphic_CAPTCHA">Graphic CAPTCHA</a><script data-card-contents-for-ri="232008" type="text/json">{"id":232008,"name":"Graphic CAPTCHA","url":"https://www.academia.edu/Documents/in/Graphic_CAPTCHA?f_ri=1554856","nofollow":false}</script></span></li><script>(function(){ if (true) { new Aedu.ResearchInterestListCard({ el: $('*[data-has-card-for-ri-list=45493689]'), work: {"id":45493689,"title":"A self-adaptive algorithm to defeat text-based CAPTCHA","created_at":"2021-03-12T11:47:30.552-08:00","url":"https://www.academia.edu/45493689/A_self_adaptive_algorithm_to_defeat_text_based_CAPTCHA?f_ri=1554856","dom_id":"work_45493689","summary":"CAPTCHA (Completely Automated Public Turing test to Tell Computers and Humans Apart) is almost everywhere in data entry due to automated scripts like bots. Nowadays, text-based scheme is still applied most widely, which typically need the users to answer questions regarding recognition task. In particular, the segmentations of different types of CAPTCHAs are not always the same. As so far, there isn't any universal way to solve the segmentation problems. In this paper, we present a novel adaptive algorithm and based on that we create a system to defeat several CAPTCHAs at the same time. The CAPTCHA datasets we used are from the State Administration for Industry\u0026Commerce of the People's Republic of China. There are totally 33 entrances of CAPTCHAs we need to solve. In this experiments, we assume that each of the entrance is known. Results are provided showing how our algorithms work well towards these CAPTCHAs.","downloadable_attachments":[{"id":65989292,"asset_id":45493689,"asset_type":"Work","always_allow_download":false}],"ordered_authors":[{"id":183600006,"first_name":"Mi","last_name":"Lu","domain_name":"tamu","page_name":"MiLu","display_name":"Mi Lu","profile_url":"https://tamu.academia.edu/MiLu?f_ri=1554856","photo":"https://0.academia-photos.com/183600006/50950521/39001356/s65_mi.lu.jpg"}],"research_interests":[{"id":5486,"name":"Clustering and Classification Methods","url":"https://www.academia.edu/Documents/in/Clustering_and_Classification_Methods?f_ri=1554856","nofollow":false},{"id":55371,"name":"Captchas","url":"https://www.academia.edu/Documents/in/Captchas?f_ri=1554856","nofollow":false},{"id":56687,"name":"Turing Test","url":"https://www.academia.edu/Documents/in/Turing_Test?f_ri=1554856","nofollow":false},{"id":232008,"name":"Graphic CAPTCHA","url":"https://www.academia.edu/Documents/in/Graphic_CAPTCHA?f_ri=1554856","nofollow":false},{"id":349061,"name":"Turing machine","url":"https://www.academia.edu/Documents/in/Turing_machine?f_ri=1554856"},{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856"},{"id":1834351,"name":"Captcha as Graphical Passwords—A New Security Primitive Based on Hard AI Problems PPT","url":"https://www.academia.edu/Documents/in/Captcha_as_Graphical_Passwords_A_New_Security_Primitive_Based_on_Hard_AI_Problems_PPT?f_ri=1554856"}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_30966842" data-work_id="30966842" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" 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decomposition","url":"https://www.academia.edu/Documents/in/Singular_value_decomposition?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="113434" href="https://www.academia.edu/Documents/in/Performance_Model">Performance Model</a>, <script data-card-contents-for-ri="113434" type="text/json">{"id":113434,"name":"Performance Model","url":"https://www.academia.edu/Documents/in/Performance_Model?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="1024164" href="https://www.academia.edu/Documents/in/Multispectral_Images">Multispectral Images</a><script data-card-contents-for-ri="1024164" type="text/json">{"id":1024164,"name":"Multispectral Images","url":"https://www.academia.edu/Documents/in/Multispectral_Images?f_ri=1554856","nofollow":false}</script></span></li><script>(function(){ if (true) { new Aedu.ResearchInterestListCard({ el: $('*[data-has-card-for-ri-list=30966842]'), work: 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Model","url":"https://www.academia.edu/Documents/in/Performance_Model?f_ri=1554856","nofollow":false},{"id":1024164,"name":"Multispectral Images","url":"https://www.academia.edu/Documents/in/Multispectral_Images?f_ri=1554856","nofollow":false},{"id":1554856,"name":"Affine Transformation","url":"https://www.academia.edu/Documents/in/Affine_Transformation?f_ri=1554856"}]}, }) } })();</script></ul></li></ul></div></div><div class="u-borderBottom1 u-borderColorGrayLighter"><div class="clearfix u-pv7x u-mb0x js-work-card work_30735481" data-work_id="30735481" itemscope="itemscope" itemtype="https://schema.org/ScholarlyArticle"><div class="header"><div class="title u-fontSerif u-fs22 u-lineHeight1_3"><a class="u-tcGrayDarkest js-work-link" href="https://www.academia.edu/30735481/_title_Comparison_research_of_algorithms_about_ortho_rectification_for_remote_sensing_image_title_"><title>Comparison research of algorithms about ortho-rectification for remote sensing 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type="text/json">{"id":2923,"name":"Methodology","url":"https://www.academia.edu/Documents/in/Methodology?f_ri=1554856","nofollow":false}</script><a class="InlineList-item-text" data-has-card-for-ri="5348" href="https://www.academia.edu/Documents/in/Transformation">Transformation</a><script data-card-contents-for-ri="5348" type="text/json">{"id":5348,"name":"Transformation","url":"https://www.academia.edu/Documents/in/Transformation?f_ri=1554856","nofollow":false}</script></span></li><script>(function(){ if (true) { new Aedu.ResearchInterestListCard({ el: $('*[data-has-card-for-ri-list=30735481]'), work: {"id":30735481,"title":"\u003ctitle\u003eComparison research of algorithms about ortho-rectification for remote sensing 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