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                    <title>University of Bremen - Twisted eigenfunctions of the Laplace operator</title>
                    <link>https://www.uni-bremen.de/en/fb3/studium-lehre/studentische-projekte/student-research-projects-in-mathematics/assigned-and-completed-projects/twisted-eigenfunctions-of-the-laplace-operator</link>
                    <description>Twisted eigenfunctions of the Laplace operator</description>
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                    <copyright>University of Bremen</copyright>
                    <pubDate>Mon, 15 Jun 2026 16:00:35 +0200</pubDate>
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                            <pubDate>Tue, 03 May 2022 14:40:34 +0200</pubDate>
                            <title>(Prof. Dr. Anke Pohl)</title>
                            <link>https://www.uni-bremen.de/en/fb3/studium-lehre/studentische-projekte/student-research-projects-in-mathematics/assigned-and-completed-projects/twisted-eigenfunctions-of-the-laplace-operator#c414340</link>
                            
                            <description>&amp;lt;p&amp;gt;Periodic eigenfunctions of the Laplacian on the real numbers correspond to the eigenfunctions of the Laplacian of the 1-sphere. The eigenvalues of these eigenfunctions are closely related to the zeros of the Selberg zeta function of the 1-sphere. In this project, twist-periodic eigenfunctions of the real Laplace operator shall be investigated and their eigenvalues shall be compared to the zeros of a twisted Selberg zeta function.&amp;amp;nbsp;&amp;lt;/p&amp;gt;
&amp;lt;p&amp;gt;Basic knowledge in the fields of analysis (calculus 1 &amp;amp;amp; 2) and linear algebra is recommended. The duration of the project work within the working group should be at least four weeks. In addition, a final paper and a presentation in a seminar will be expected. For more information and conditions please refer to the Module and Course Catalog (german) of the department.&amp;lt;br /&amp;gt; &amp;amp;nbsp;&amp;lt;/p&amp;gt;</description>
                            
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