Studienhandbuch | UE Numerical Methods for Elliptic Equations

Inhalt

Workload	Education level	Study areas	Responsible person	Hours per week	Coordinating university
1,5 ECTS	M1 - Master's programme 1. year	Mathematics	Herbert Egger	1 hpw	Johannes Kepler University Linz

Detailed information
Original study plan	Master's programme Industrial Mathematics 2022W
Objectives	Support the understanding of the course material.
Subject	Examples of linear elliptic boundary value problems, properties of Sobolev spaces, weak formulation, existence of weak solutions, elliptic variational problems, Galerkin approximation, finite element method, a-priori error estimates, duality arguments, implementational aspects, linear solvers, a-posteriori error estimation, adaptive mesh refinement, non-conforming Galerkin approximation, finite volume methods, discontinuous Galerkin methods, nonlinear elliptic problems.
Criteria for evaluation	Presentation of exercises at blackboard and presentation of projects.
Language	English
Study material	Lecture notes and programming tutorials
Changing subject?	No
Corresponding lecture	TM1WBUENELL UE Numerik elliptischer Probleme (3 ECTS)

On-site course
Maximum number of participants	20
Assignment procedure	Direct assignment