Variational methods and Gamma-convergence W22/23
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Description

This seminar addresses bachelor and master students interested in the analysis of partial differential equations (PDEs). It focuses on elliptic PDEs, where the direct method of the calculus of variations provides a powerful tool to handle linear as well as nonlinear problems by investigating the minimality properties of the functional associated with the PDE. Closely related to this is the method of Gamma-convergence, which allows it to study sequences of functionals and minimization problems. A background with courses in analysis, functional analysis, and introduction to PDEs is useful to attend the seminar, but the topics for the presentations will be adapted to the background of the participants.   

 

Time: Tue 14:00-16:00 (First meeting: 18.10.2022)
Venue: A3/SR 119 (Arnimallee 3-5)

Basic Course Info

Course No Course Type Hours
19247111 Seminar 2

Time Span 18.10.2022 - 14.02.2023
Instructors
Marita Thomas

Study Regulation

0084d_k120 2013, BSc Mathematik (Mono), 120 LPs
0086c_k150 2014, BSc Informatik (Mono), 150 LPs
0089c_MA120 2014, MSc Informatik (Mono), 120 LPs
0280c_MA120 2018, MSc Mathematik (Mono), 120 LP
0563a_m37 2018 (2. ÄO 2021), M-Ed Fach 1 Mathematik (Lehramt an Integrierten Sekundarschulen und Gymnasien), 37 LP

Variational methods and Gamma-convergence W22/23
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Main Events

Day Time Location Details
Tuesday 14-16 A3/SR 119 2022-10-18 - 2023-02-14

Variational methods and Gamma-convergence W22/23
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Variational methods and Gamma-convergence W22/23
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