Education

Recommended Lectures SS 13

Plum: Rand- und Eigenwertprobleme

Dörfler: Adaptive Finite Element Methods

Jahnke: Geometric Numerical Integration

Blatt: Variationsrechnung

Schnaublet: Internetseminar 'Operator Semigroups for Dispersive Equations'

Kirsch: Introduction into Maxwell's Equations

Hochbruck: Innovative Integratoren für Evolutionsgleichungen

Dörfler: Numerical methods for hyperbolic equations

Lamm: Wave equations

Cohen: Geometric Numerical Integration

Lecture Series of the Research Training Group (Homepage)

Analysis und Numerik von Wellenphänomenen (Homepage)

Hochbruck: Exponential Integrators (2 SWS)

Neuss: Homogenisierung (2 SWS)

Reichel: Nonlinear Schrödinger Equation - Stationary aspects (2 SWS)

Schnaubelt: Evolution Equations (4 SWS)

Jahnke: Numerical methods for timedependent Maxwell's equations (2 SWS)

Schnaubelt: Nonlinear Schrödinger Equations - Dynamical Aspects (2 SWS)

Dörfler: Adaptive Finite Element Methods (2 SWS)

Plum: Computer-assisted proofs for partial differential equations (2 SWS)

Schnaubelt: Spectral theory (4 SWS)

Busch, Dörfler: Optische Kräft und deren Anwendungen (2SWS)

Jahnke: High-dimensional approximation (2 SWS)

Mayer: Iterative Methods for Sparse Linear Systems (SWS)

Plum, Reichel: Variational methods and applications to PDEs (2+1 SWS)

Busch: Numerical Methods in Photonics (2 SWS)

Neuß: Numerik Partieller Differentialgleichungen 2 (4+2 SWS)

Weis: Fourieranalysis II (4+2 SWS)

Jahnke: Geometric numerical integration (2 SWS)

Kirsch: Mathematical Theory of Maxwell's Equations (4 SWS)

Reichel: Sobolev Spaces (2 SWS)

Plum: Boundary and Eigenvalue Problems (4+2 SWS)

Jahnke: Numerical Methods for Quantum Dynamics (2 SWS)

Wieners: Numerical Methods for Maxwell's Equations (2 SWS)

Plum: Computerunterstützte Beweise bei partiellen Differentialgleichungen (4 SWS)

Schnaubelt: Evolutionsgleichungen (2 SWS)

Weis: Spectral Theory (4 SWS)