Finite Volume und Finite Element Schemes
|Lecture||Mo 08:30 - 10:00||1010|149||Start: 06.04.2020|
|Wed 08:30 - 10:00||1010|149|
|Exercise||Tue 08:30 - 10:00||1010|149||Start: 14.04.2020|
Since the lecture and the tutorial cannot take place currently, this course will start as a reading course. Learning materials will be provided to all registered students on April 6th.
Contents of the course: Selected topics from Analysis and Numerics of hyperbolic conservation laws:
Part I: weak solution, shocks, concept of entropy, conservative schemes, Lax-Wendroff theorem, monotone schemes, TVD schemes, finite volume discretization, approximate Riemann solvers, discrete entropy inequality, convergence, numerical treatment of boundary conditions,
Part II: finite element discontinuous Galerkin schemes, limiter, time discretization, TVD property, convergence in the mean, grid adaptation, multiresolution analysis.