EuDML

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var language = form.elements['lang'].options[form.elements['lang'].selectedIndex].value form.elements['parameterName'].value = 'common/lang'; form.elements['parameterValue'].value = language; form.submit(); } </script> <div id="unit-header-search" class="unit unit-form"> <form action="/searchForm" method="get" accept-charset="utf-8"> <input type="hidden" name="SCHEME" value="general"> <input type="hidden" name="expression-1" value="EQUALS_all"/> <input type="text" id="header-search-box" name="search-box-1" class="unit-search-box autocompletionable" placeholder="Title, Author, Keyword, Citation, Date..."> <label class="button"><button type="submit" id="header-search-btn">Search</button></label> </form> </div> <nav id="unit-primary-navigation" role="navigation" class="unit"> <ul> <li class="selected"> <a href="/" accesskey="1" title="Home"> Home</a> </li> <li class=""> <a href="/search" accesskey="2" title="Advanced Search"> Advanced Search</a> </li> <li class=""> <a href="/subjects/MSC" accesskey="3" title="Browse by Subject"> Browse by Subject</a> </li> <li class=""> <a href="/journals" accesskey="4" title="Browse by Journals"> Browse by Journals</a> </li> <li class=""> <a href="/refsLookup" accesskey="5" title="Refs Lookup"> Refs Lookup</a> </li> </ul> </nav></header> <div id="page-content"> <div id="primary-content" role="main"> <section id="unit-homepage-search" class="unit"> <form action="searchForm" method="get" accept-charset="utf-8"> <input type="hidden" name="SCHEME" value="general"> <input type="hidden" name="expression-1" value="EQUALS_all"/> <hgroup> <h2>Search</h2> <h3>Enter your search terms to get started</h3> </hgroup> <input type="text" id="search-box" name="search-box-1" class="unit-search-box autocompletionable" placeholder="Title, Author, Keyword, Citation, Date..."> <label class="button"><button type="submit" id="search-btn">Search</button></label> <div class="search-options"> <a href="/search" class="advanced-search">Advanced Search</a> </div> <div class="search-widget-cta"> <a href="/searchWidget">Put EuDML on your website</a> </div> </form> <div class="unit" id="search-tips"> <h3>Search Tips</h3> <ul> <li>search is case and diacritics insensitive (<strong>B茅zout = bezout</strong>)</li> <li>search is performed on exact words as typed (<strong>theorem ≠ theorems</strong>)</li> <li>phrases are supported with quote notation (<strong>"Uniformization theorem" ≠ Uniformization theorem = uniformization AND theorem</strong>)</li> <li>wildcards <strong>*</strong> and <strong>?</strong> can be used (except in phrases)</li> </ul> <div class="arrow-border"></div> <div class="arrow"></div> </div> </section> <script type="text/javascript"> $(document).ready(function(){ $("#unit-homepage-search").height($("#search-tips").height()); }); </script><section id="unit-homepage-statistics" class="unit"> <p class="intro alt">EuDML is currently indexing <strong>271129</strong> items across <strong>14</strong> collections<a href="/statistics">more statistics</a></p> </section> <section id="unit-what-is-eudml" class="unit"> <h2>What is EuDML?</h2> <p class="intro alt"> EuDML makes the mathematics literature available online in the form of an enduring digital collection, developed and maintained by a network of institutions.<a class="promo-link" title="Register for EuDML" href="/register"> <img title="Register for EuDML" src="/assets/images/eudml-register.jpg"></a> </p> </section> <section id="group-homepage-features" class="group"> <div id="unit-features-of-eudml" class="unit"> <h2>Features</h2> <ol> <li><span>Search and explore the collection</span></li> <li><span>Find related items and journals</span></li> <li><span>Save and share your findings</span></li> </ol> </div> <div id="unit-quick-start-links" class="unit"> <h2>Quick Start Links</h2> <a href="/search" class="button">Advanced Search</a> <a href="/subjects/MSC" class="button">Browse by Subject</a> <a href="/journals" class="button">Browse by Journals</a> </div> </section> <section id="unit-latest-articles" class="unit"> <h2>Recent Notes</h2> <ul> <li><span>In mathematics, an explicit reciprocity law is a formula for the Hilbert symbol of a local field. The name "explicit reciprocity law" refers to the fact that the Hilbert symbols of local fields appear in Hilbert's reciprocity law for the power residue symbol. thanks for the article. I've got more information for myself https://1office.vn/</span> <a href=" /doc/152190#notes" class="seeMore"><span>See more</span></a> </li> <li><span>Nice post, Thanks for sharing. https://www.blissshine.com/meaning/reliable/</span> <a href=" /doc/33601#notes" class="seeMore"><span>See more</span></a> </li> <li><span> ......</span> <a href=" /doc/152190#notes" class="seeMore"><span>See more</span></a> </li> </ul> </section> </div> </div> <footer id="footer" role="contentinfo"> <div id="unit-footer-logos" class="unit"> <a class="logo-eudml" href="http://initiative.eudml.org/" title="" target="_blank" rel="nofollow"> <span>EuDML</span> </a> </div> <div id="unit-footer-links" class="unit unit-list"> <ul> <li><a href="http://initiative.eudml.org/" title="" target="_blank" rel="nofollow">About EuDML initiative</a></li> <li><a href="mailto:helpdesk@eudml.org" title="">Feedback</a></li> <li> version 2.1.7</li> </ul> </div> </footer> </div> </body> </html>

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