0110300 – Finite Element Methods

The course consists of a lecture and problem classes, both given in English. Participants are expected to
have basics in numerical mathematics (methods for linear and nonlinear systems, numerical integration,
interpolation etc., as taught in the courses “Numerische Mathematik 1+2”). Some knowledge in functional
analysis (in particular Sobolev spaces) is helpful, but not a mandatory prerequisite. Programming skills
are not required.

The following aspects will be adressed: Weak formulation of elliptic boundary value problems, wellposedness, Finite element methods for elliptic problems, multigrid methods, elliptic eigenvalue problems, mixed methods for saddle point problems, Finite element methods for parabolic problems, Discontinuous Galerkin methods (if time permits)

Students at the end of the Bachelor's degree studies or later

Prof. Dr. Tobias Jahnke, Dr. Benny Stein

4+2

8

Vorlesung/Übung

see main page of the course

see main page of the course

Deutsch

This work has all rights reserved by the owner.

Unbegrenzt – wenn online geschaltet

Sie können diesem Kurs direkt beitreten.

Unbegrenzt

24. Okt 2022 - 18. Feb 2023

Anmeldename
Vorname
Nachname
E-Mail
Matrikelnummer

2592192