Lectures

Winter semester 2024

Core lectures

Harmonic Analysis (Frey, 4 hours plus 2 hours tutorial)
Numerische Methoden für Differentialgleichungen (Hochbruck, 4 hours plus 2 hours tutorial)
Finite Elements Methods (Maier, 4 hours plus 2 hours tutorial)
Functional Analysis (Reichel, 4 hours plus 2 hours tutorial)
Inverse Probleme (Rieder, 4 hours plus 2 hours tutorial)
Klassische Methoden für partielle Differentialgleichungen (Zillinger, 4 hours plus 2 hours tutorial)

Advanced lectures

RTG Lecture Series (Ringvorlesung Wellenphänomene) (2 hours)
Numerical Methods for Integral Equations (Arens, 4 hours plus 2 hours tutorial)
Introduction to Kinetic Theory (Frank, 2 hours plus 1 hour tutorial)
Optical Waveguides and Fibers (Koos, 2 hours plus 1 hour tutorial)
Parallel Computing (Krause, 3 hours plus 1 hour tutorial)
Introduction to Fluid Mechanics (Liao, 3 hours plus 1 hour tutorial)
Advanced Methods in Nonlinear PDEs (de Rijk, 2 hours)
Theoretical Nanooptics (Rockstuhl and Fernandez-Corbaton, 2 hours)
Nonlinear Maxwell Equations (Schnaubelt, 4 hours plus 2 hours tutorial)

Seminars

Summer semester 2024

Core lectures

Spektraltheorie (Frey, 4 hours plus 2 hours tutorial)
Boundary and Eigenvalue Problem (Lewintan, 4 hours plus 2 hours tutorial)
Einführung in das Wissenschaftliche Rechnen (Wieners, 3 hours plus 3 hours tutorial)
Integralgleichungen (Hettlich, 4 hours plus 2 hours tutorial)

Advanced lectures

Nonlinear Evolution Equations (Schnaubelt, 4 hours plus 2 hours tutorial)
Geometric Variational Problems (Lamm, 4 hours plus 2 hours tutorial)
Regularity for Elliptic Problems (Kunstmann, 3 hours plus 1 hour tutorial)
Numerical Methods for Oscillatory Differential Equations (Jahnke, 4 hours plus 2 hours tutorial)
Streutheorie für zeitabhängige Wellen (Griesmaier, 3 hours plus 1 hour tutorial)
Mathematische Methoden der Bildgebung (Rieder, 2 hours plus 2 hours tutorial)
Functions of Matrices (Grimm, 4 hours plus 2 hours tutorial)
Numerical Analysis of Neural Networks (Maier, 3 hours plus 1 hour tutorial)
Uncertainty Quantification (Frank, 2 hours plus 1 hour tutorial)
Numerical Methods in Fluidmechanics (Dörfler, 2 hours plus 1 hour tutorial)
Theoretical Optics (Rockstuhl, 2 hours plus 1 hour tutorial)
Computational Photonics (Rockstuhl, 2 hours)
Nonlinear Optics (Koos, 2 hours plus 2 hours tutorial)
Bioelektrische Signale (Loewe, 2 hours)

Seminars

Winter semester 2023

Core lectures

Classical Methods for Partial Differential Equations (Lewintan, 4 hours plus 2 hours tutorial)
Numerische Methoden für Differentialgleichungen (Wieners, 4 hours plus 2 hours tutorial)
Finite Elemente Methoden (Rieder, 4 hours plus 2 hours tutorial)
Inverse Probleme (Griesmaier, 4 hours plus 2 hours tutorial)
Funktionalanalysis (Frey, 4 hours plus 2 hours tutorial)

Advanced lectures

RTG Lecture Series (Ringvorlesung Wellenphänomene) (2 hours)
Evolution Equations (Schnaubelt, 4 hours plus 2 hours tutorial)
Harmonische Analysis 2 (Kunstmann, 4 hours plus 2 hours tutorial)
Dynamical Systems (de Rijk, 3 hours plus 1 hour tutorial)
Introduction to convex Integration (Zillinger, 2 hours)
Analytical and numerical homogenization (Maier, 3 hours plus 1 hour tutorial)
Space and time discretization of nonlinear wave equations (Hochbruck/Dörich, 3 hours plus 1 hour tutorial)
Numerische Optimierungsmethoden (Rieder, 4 hours plus 2 hours tutorial)
Introduction to Kinetic Theory (Frank, 2 hours plus 1 hour tutorial)
Optical Waveguides and Fibers (Koos, 2 hours plus 2 hours tutorial)

Seminars

Summer semester 2023

Core lectures

Numerical Methods for Time-Dependent Partial Differential Equations (Hochbruck, 4 hours plus 2 hours tutorial)
Rand- und Eigenwertprobleme (Hundertmark, 4 hours plus 2 hours tutorial)
Einführung in das Wissenschaftliche Rechnen (Rieder, 3 hours plus 3 hours tutorial)
Spectral Theory (Schnaubelt, 4 hours plus 2 hours tutorial)
Harmonische Analysis (Tolksdorf , 4 hours plus 2 hours tutorial)

Advanced lectures

Uncertainty Quantification (Frank, 2 hours plus 1 hour tutorial)
Streutheorie (Griesmaier, 4 hours plus 2 hours tutorial)
Topics in Numerical Linear Algebra (Grimm, 4 hours plus 2 hours tutorial)
Introduction to Fluid Mechanics (Liao, 3 hours plus 1 hour tutorial)
Numerische Methoden in der Strömungsmechanik (Thäter, 2 hours)
Theory of Seismic Waves (Bohlen)
Seismic Modelling (Bohlen)
Theoretical Nanooptics (Fernandez-Corbaton and Rockstuhl, 2 hours)
Nonlinear Optics (Koos, 2 hours (plus 2 hours tutorial))

Seminars

Winter semester 2022

Core lectures

Klassische Methoden für partielle Differentialgleichungen (Hundertmark, 4 hours plus 2 hours tutorial)
Numerische Methoden für Differentialgleichungen (Rieder, 4 hours plus 2 hours tutorial)
Finite Element Methods (Jahnke, 4 hours plus 2 hours tutorial)
Inverse Probleme (Hettlich, 4 hours plus 2 hours tutorial)

Advanced lectures

RTG lecture series (Ringvorlesung Wellenphänomene) (2 hours)
Mathematical Methods in Quantum Mechanics I (Hundertmark, 4 hours plus 2 hours tutorial)
Variationsmethoden (Lamm, 4 hours plus 2 hours tutorial)
Computerunterstütze analytische Methoden für Rand- und Eigenwertprobleme (Plum, 4 hours plus 2 hours tutorial)
Bifurcation Theory (Mandel, 4 hours plus 2 hours tutorial)
Traveling Waves (de Rijk, 3 hours plus 1 hour tutorial)
Introduction to convex Integration (Zillinger, 2 hours)
Mehrgitter- und Gebietszerlegungsverfahren (Wieners, 2 hours plus 1 hour tutorial)
Numerische komplexe Analysis (Hochbruck, 3 hours plus 1 hour tutorial)
Introduction to Kinetic Theory (Frank, 2 hours plus 1 hour tutorial))
Optical Waveguides and Fibers (Koos, 2 hours plus 2 hours tutorial)
Theoretical Nanooptics (Rockstuhl & Fernandez-Corbaton, 2 hours plus 1 hour tutorial)

Seminars

Summer semester 2022

Core lectures

Spektraltheorie (Plum, 4 hours plus 2 hours tutorial)
Boundary and Eigenvalue Problems (Lamm, 4 hours plus 2 hours tutorial)
Evolutionsgleichungen (Kunstmann, 4 hours plus 2 hours tutorial)
Integralgleichungen (Griesmaier, 4 hours plus 2 hours tutorial)

Advanced lectures

Dispersive equations (Liao, 3 hours plus 1 hour tutorial)
Wave propagation in periodic structures (Zhang, 2 hours plus 1 hour tutorial)
Splitting methods for evolution equations (Jahnke, 3 hours plus 1 hour tutorial)
Numerical methods for Maxwell's equations (Hochbruck, 3 hours plus 1 hour tutorial)
Nichtlineare inverse Probleme in Banachräumen (Rieder, 2 hours plus 2 hours tutorial)
Functions of matrices (Grimm, 4 hours plus 2 hours tutorial)
Adaptive Finite Elemente Methoden (Verfürth, 3 hours plus 1 hour tutorial)
Uncertainty quantification (Frank, 2 hours plus 1 hour tutorial))
Optimierung in Banachräumen (Hettlich, 3 hours plus 1 hour tutorial)
Numerische Methoden in der Strömungsmechanik (Thäter, 2 hours plus 1 hour tutorial)
Numerical linear algebra for scientific high performance computing (Anzt, 2 hours)
Nonlinear Optics (Koos, 2 hours plus 2 hours tutorial)
Theoretical Optics (Rockstuhl & Fernandez-Corbaton, 2 hours plus 1 hour tutorial)
Theory of Seismic Waves (Bohlen, 2 hours plus 2 hours tutorial)
Seismic Modelling (Bohlen, 1 hour plus 1 hour tutorial)

Seminars

Winter semester 2021/22

Core lectures

Classical Methods for Partial Differential Equations (Lamm, 4 hours plus 2 hours tutorial)
Numerische Methoden für Differentialgleichungen (Jahnke, 4 hours plus 2 hours tutorial)
Finite Element Methods (Dörfler, 4 hours plus 2 hours tutorial)
Inverse Probleme (Rieder, 4 hours plus 2 hours tutorial)

Advanced lectures

RTG lecture series (Ringvorlesung Wellenphänomene) (2 hours)
Mathematical Methods in Quantum Mechanics I (Hundertmark, 4 hours plus 2 hours tutorial)
Nichtlineare Randwertprobleme (Mandel, 4 hours plus 2 hours tutorial)
Fourier Analysis and its applications to PDE (Liao, 3 hours plus 1 hour tutorial)
Introduction to microlocal analysis (Sun, 2 hours)
Maxwell Gleichungen (Arens, 4 hours plus 2 hours tutorial)
Exponential Integrators (Dörich & Leibold, 3 hours)
Numerical Analysis of Helmholtz Problems (Verfürth, 2 hours)
Optical Waveguides and Fibers (Koos, 4 hours plus 2 hours tutorial)
Theoretical Nanooptics (Rockstuhl & Fernandez-Corbaton, 2 hours)
Theoretical Quantum Optics (Rockstuhl, 2 hours plus 1 hour tutorial)

Seminars

Completely Integrable Systems II (Liao, 2 hours)
Forschungsseminar Computermodellierung des Herzens (Loewe, 2 hours)
Ausgewählte Kapitel der Biomedizinischen Technik (Loewe, 2 hours)
CRC Seminar
iRTG Seminar
Karlsruhe PDE Seminar

Summer semester 2021

Core lectures

Spectral theory (Hundertmark, 4 hours plus 2 hours tutorial)
Rand- und Eigenwertprobleme (Liao, 4 hours plus 2 hours tutorial)
Harmonic analysis (Frey, 4 hours plus 2 hours tutorial)
Sobolev spaces (Mandel, 3 hours plus 1 hour tutorial)
Einführung in das Wissenschaftliche Rechnen (Dörfler, 3 hours plus 3 hours tutorial)

Advanced lectures

Introduction to fluid dynamics (Zillinger, 2 hours)
Analytical and numerical homogenization (Goffi & Verfürth, 3 hours plus 1 hour tutorial)
Time integration of PDEs (Hochbruck, 4 hours plus 2 hours tutorial)
Streutheorie (Griesmaier, 4 hours plus 2 hours tutorial)
Numerische Methoden für Integralgleichungen (Arens, 4 hours plus 2 hours tutorial)
Wavelets (Rieder, 4 hours plus 2 hours tutorial)
Mathematische Methoden in der Bildgebung (Rieder, 2 hours plus 2 hours tutorial)
Uncertainty quantification (Frank, 2 hours plus 1 hour tutorial)
Numerische Methoden in der Strömungsmechanik (Thäter, 2 hours plus 1 hour tutorial)
Topics in numerical linear algebra (Neher, 4 hours plus 2 hours tutorial)
Numerical linear algebra for scientific high performance computing (Anzt, 2 hours)
Theory of Seismic Waves (Bohlen, 2 hours plus 2 hours tutorial)
Seismic Modelling (Bohlen, 1 hour plus 1 hour tutorial)
Nonlinear optics (Koos, 2 hours plus 2 hours tutorial)
Theoretical optics (Rockstuhl, 2 hours plus 1 hour tutorial)
The ABC of DFT (Rockstuhl, 2 hours)

Seminars

Winter semester 2020/21

Missing links to some lectures may follow.

Core lectures

Klassische Methoden für partielle Differentialgleichungen (Liao, 4 hours plus 2 hours tutorial)
Numerische Methoden für Differentialgleichungen (Dörfler, 4 hours plus 2 hours tutorial)
Finite elements methods (Hochbruck, 4 hours plus 2 hours tutorial)
Inverse Probleme (Hettlich, 4 hours plus 2 hours tutorial)

Advanced lectures

RTG lecture series (Ringvorlesung Wellenphänomene) (2 hours)
Nonlinear Boundary Value Problems (Plum, 4 hours plus 2 hours tutorial)
Introduction to Kinetic Theory (Frank, 4 hours plus 2 hours tutorial)
Numerische Optimierungsmethoden (Wieners, 4 hours plus 2 hours tutorial)
Wave Propagation in Periodic Structures (Zhang, 2 hours plus 1 hour tutorial)
Numerical Simulations in Molecular Dynamics II (Grimm, 2 hours plus 1 hour tutorial)
Optical Waveguides and Fibers (Koos, 4 hours plus 2 hours tutorial)
Theoretical Nanooptics (Rockstuhl & Fernandez-Corbaton, 2 hours)
Theoretical Quantum Optics (Rockstuhl & Lee, 2 hours plus 1 hour tutorial)
Full-Waveform Inversion (Bohlen & Pan, 2 hours plus 1 hour tutorial)

Seminars

Summer semester 2020

Core lectures

Spektraltheorie (Frey, 4 hours plus 2 hours tutorial)
Boundary and Eigenvalue Problems (Plum, 4 hours plus 2 hours tutorial)
Evolution equations (Schnaubelt, 4 hours plus 2 hours tutorial)
Einführung in das Wissenschaftliche Rechnen (Hochbruck, 3 hours plus 3 hours tutorial)
Integralgleichungen (Arens, 4 hours plus 2 hours tutorial)

Advanced lectures

RTG lecture series (Ringvorlesung Wellenphänomene) (2 hours)
Mathematical Methods in Quantum Mechanics II (Anapolitanos, 4 hours plus 2 hours tutorial)
Nonlinear Wave Equations (Schörkhuber, 2 hours)
Nichtlineare Funktionalanalysis (Mandel, 2 hours)
Splitting methods for evolution equations (Jahnke, 3 hours plus 1 hour tutorial)
Geometric numerical integration (Jahnke, 3 hours plus 1 hour tutorial)/li>
Mathematische Methoden in der Bildgebung (Rieder, 2 hours plus 2 hours tutorial)
Uncertainty quantification (Frank, 2 hours plus 1 hour tutorial)
Numerische Methoden in der Strömungsmechanik (Thäter, 2 hours plus 1 hour tutorial)
Numerical simulations in molecular dynamics (Grimm, 4 hours plus 2 hours tutorial)
Numerical linear algebra for scientific high performance computing (Anzt, 2 hours)
Nonlinear optics (Koos, 2 hours plus 2 hours tutorial)
Theoretical optics (Rockstuhl & Fernandez-Corbaton, 2 hours plus 1 hour tutorial)
Electromagnetics and numerical calculation of fields (Dössel)
Theory of seismic waves (Bohlen, 2 hours)
Seismic modelling (Bohlen, 1 hour)
Inversion and tomography (Bohlen, 2 hours)

Seminars

Winter semester 2019/20

Core lectures

Numerische Methoden für Differentialgleichungen (Hochbruck, 4 hours plus 2 hours tutorial)
Finite Elemente Methoden (Wieners, 4 hours plus 2 hours tutorial)
Classical Methods for Partial Differential Equations (Plum, 4 hours plus 2 hours tutorial)
Inverse Probleme (Griesmaier, 4 hours plus 2 hours tutorial)

Advanced lectures

Maxwell Gleichungen (Hettlich, 4 hours plus 2 hours tutorial)
Nonlinear Maxwell equations (Schnaubelt, 4 hours plus 2 hours tutorial)
Mathematical Methods in Quantum Mechanics 1 (Anapolitanos, 4 hours plus 2 hours tutorial)
Variationsmethoden (Reichel, 2 hours plus 1 hour tutorial)
Introduction to Kinetic Theory (Frank, 2 hours plus 1 hour tutorial)
Functions of Matrices (Grimm, 4 hours plus 2 hours tutorial)
An Introduction for Periodic Elliptic Operators (Zhang, 2 hours)
Optical Waveguides and Fibers (Koos, 2 hours plus 1 hour tutorial)
Theoretical Nanooptics (Rockstuhl & Fernandez-Corbaton, 2 hours plus 1 hour tutorial)
Theoretical Quantum Optics (Rockstuhl & Lee, 2 hours plus 1 hour tutorial)
Near-surface seismic and GPR (Bohlen & Pan, 1 hour)
Seismology (Rietbrock & Gottschämmer, 2 hours)
Full-waveform inversion (Bohlen & Pan, 3 day block course)
Electromagnetics and Numerical Calculation of Fields (Dössel, 2 hours plus 1 hour tutorial)

Seminars

Summer semester 2019

Core lectures

Spectral Theory (Kunstmann, 4 hours plus 2 hours tutorial)
Rand- und Eigenwertprobleme (Reichel, 4 hours plus 2 hours tutorial)
Einführung in das Wissenschaftliche Rechnen (Wieners, 3 hours plus 3 hours tutorial)

Advanced lectures

RTG lecture series (Ringvorlesung Wellenphänomene) (2 hours)
Nichtlineare Evolutionsgleichungen (Schnaubelt, 4 hours plus 2 hours tutorial)
Fourier Analysis and its applications to PDEs (Liao, 3 hours plus 1 hour tutorial)
Uncertainty quantification (Frank, 2 hours plus 1 hour tutorial)
Aspects of numerical time integration (Schratz, 2 hours plus 1 hour tutorial)
Numerical methods in fluid mechanics (Dörfler, 2 hours plus 1 hour tutorial)
Numerical methods in hyperbolic equations (Dörfler, 3 hours plus 1 hour tutorial)
Optimierung und optimale Kontrolle bei Differentialgleichungen (Thäter, 2 hours plus 1 hour tutorial)
Topics in numerical linear algebra (Neher, 4 hours plus 2 hours tutorial)
Randelementmethoden (Arens, 4 hours plus 2 hours tutorial)
Streutheorie (Griesmaier, 4 hours plus 2 hours tutorial)
Nonlinear optics (Koos, 2 hours plus 1 hour tutorial)
Theoretical Optics (Rockstuhl, 2 hours plus 1 hour tutorial)
Theory of Seismic Waves (Bohlen, 2 hours plus 1 hour tutorial)
Seismic Modelling (Bohlen, 1 hour plus ? hours tutorial)

Seminars

Winter semester 2018/19

Core lectures

Numerische Methoden für Differentialgleichungen (Wieners, 4 hours plus 2 hours tutorial)
Finite Elemente Methoden (Rieder, 4 hours plus 2 hours tutorial)
Klassische Methoden für partielle Differentialgleichungen (Reichel, 4 hours plus 2 hours tutorial)
Evolutionsgleichungen (Schnaubelt, 4 hours plus 2 hours tutorial)
Inverse Probleme (Griesmaier, 4 hours plus 2 hours tutorial)

Advanced lectures

Nichtlineare inverse Probleme in Banachräumen (Rieder, 2 hours plus 2 hours tutorial)
Comparison of numerical integrators for nonlinear dispersive equations (Schratz, 2 hours plus 2 hours tutorial)
Numerische Methoden für Integralgleichungen (Arens, 4 hours plus 2 hours tutorial)
Stochastische Differentialgleichungen (Weis, 4 hours plus 2 hours tutorial)
Introduction to Kinetic Theory (Frank, 2 hours plus 1 hour tutorial)
Numerical Linear Algebra for Scientific High Performance Computing (Anzt, 2 hours)
Dispersive equations (Xian Liao, 3 hours plus 1 hour tutorial)
Full Waveform Inversion (Bohlen, 2 hours plus 1 hour tutorial)
Optical Waveguides and Fibers (Koos, 2 hours plus 2 hours tutorial)
Computational Photonics (Rockstuhl, 2 hours plus 2 hours tutorial)
Theoretical Quantum Optics (Rockstuhl and Lee, 2 hours plus 1 hour tutorial)

Seminars

Summer semester 2018

Core lectures

Spectral theory (Kunstmann, 4 hours plus 2 hours tutorial)
Boundary and eigenvalue problems (Mandel, 4 hours plus 2 hours tutorial)
Integral equations (Kirsch, 4 hours plus 2 hours tutorial)
Introduction to scientific computing (Rieder, 3 hours plus 3 hours tutorial)

Advanced lectures

RTG lecture series (Ringvorlesung Wellenphänomene) (2 hours)
Stochastic evolution equations (Weis, 4 hours plus 2 hours tutorial)
Geometric analysis (Lamm, 4 hours plus 2 hours tutorial)
Mathematical topics in kinetic theory (Ried, 2 hours plus 1 hour tutorial)
Numerical methods for time-dependent PDEs (Hochbruck, 4 hours plus 2 hours tutorial)
Uncertainty quantification (Frank, 2 hours plus 1 hour tutorial)
Numerical analysis of highly oscillatory problems (Schratz, 2 hours plus 2 hours tutorial)
Numerical methods in fluid mechanics (Dörfler, 2 hours plus 1 hour tutorial)
Numerical methods in computational electrodyamics (Dörfler, 2 hours plus 1 hour tutorial)
Nonlinear optics (Koos, 2 hours plus 2 hours tutorial)
Theoretical optics (Boris Narozhny and Ivan Fernandez-Corbaton, 2 hours plus 2 hours tutorial)
Nonlinear Maxwell equations — a variational approach (Mederski, 2 hours)

Seminars

Winter semester 2017/18

Core lectures

Numerische Methoden für Differentialgleichungen (Rieder, 4 hours plus 2 hours tutorial)
Finite Element Methods (Dörfler, 4 hours plus 2 hours tutorial)
Classical Methods for Partial Differential Equation (Anapolitanos, 4 hours plus 2 hours tutorial)
Nichtlineare Analysis (Lamm, 4 hours plus 2 hours tutorial)
Inverse Probleme (Rieder, 4 hours plus 2 hours tutorial)

Advanced lectures

Harmonic analysis for dispersive equations (Kunstmann, 4 hours plus 2 hours tutorial)
Stochastische Differentialgleichungen (Weis, 4 hours plus 2 hours tutorial)
Unendlichdimensionale dynamische Systeme (Rottmann-Matthes, 2 hours plus 1 hour tutorial)
Bifurcation theory II (Mandel, 2 hours plus 1 hour tutorial)
Streutheorie (Kirsch, 4 hours plus 2 hours tutorial)
Grundlagen der Kontinuumsmechanik (Wieners, 2 hours plus 1 hour tutorial)
Exponential integrators (Hochbruck, 3 hours plus 1 hour tutorial)
Optical Waveguides and Fibers (Koos, 2 hours plus 2 hours tutorial)
Quantum Optics (Rockstuhl, 2 hours plus 2 hours tutorial)
Reflexionsseismik (Bohlen, 2 hours)
Near surface seismic and GPR (Bohlen, 2 hours)

Seminars

Summer semester 2017

Core lectures

Spectral theory (Lamm, 4 hours plus 2 hours tutorial)
Rand- und Eigenwertprobleme (Rottmann-Matthes, 4 hours plus 2 hours tutorial)
Einführung in das Wissenschaftliche Rechnen (Dörfler, 3 hours plus 3 hours tutorial)

Advanced lectures

RTG lecture series (Ringvorlesung Wellenphänomene) (2 hours)
Mathematische Methoden der Quantenmechanik, Teil II (Hundertmark, 4 hours plus 2 hours tutorial)
Nonlinear Maxwell Equations (Schnaubelt, 2 hours)
Aspekte der Geometrischen Analysis (Mäder-Baumdicker, 2 hours plus 1 hour tutorial)
Bifurcation Theory (Mandel, 2 hours plus 2 hours tutorial)
Mehrgitter- und Gebietszerlegungsverfahren (Wieners, 2 hours plus 1 hour tutorial)
Mathematische Methoden in der Bildgebung (Rieder, 4 hours plus 2 hours tutorial)
Die Maxwellschen Gleichungen (Arens, 4 hours plus 2 hours tutorial)
Aspects of Numerical Time Integration (Schratz, 2 hours plus 2 hours tutorial)
Spezielle Themen der numerischen linearen Algebra (Grimm, 4 hours plus 2 hours tutorial)
Numerische Mehrskalenmethoden (Gallistl & Stohrer, 3 hours plus 1 hour tutorial)
Nonlinear optics (Koos, 2 hours plus 2 hours tutorial)
Theoretical optics (Rockstuhl, 2 hours plus 1 hour tutorial)
Seismic full waveform inversion (Bohlen, 3 days course)

Seminars

Winter semester 2016/17

Core lectures

Klassische Methoden für partielle Differentialgleichungen (Reichel, 4 hours plus 2 hours tutorial)
Nonlinear boundary value problems (Plum, 4 hours plus 2 hours tutorial)
Inverse Probleme (Hettlich, 4 hours plus 2 hours tutorial)
Mathematische Methoden der Quantenmechanik (Hundertmark, 4 hours plus 2 hours tutorial)
Dynamische Systeme (Rottmann-Matthes, 4 hours plus 2 hours tutorial)
Evolutionsgleichungen (Weis, 4 hours plus 2 hours tutorial)
Numerische Methoden für Differentialgleichungen (Dörfler, 4 hours plus 2 hours tutorial)
Finite Element Methods (Jahnke, 4 hours plus 2 hours tutorial)

Advanced lectures

Numerical Methods for Maxwell's Equations (Hochbruck, 2 hours plus 2 hours tutorial)
Splitting Methods (Schratz, 2 hours plus 2 hours tutorial)
Numerische Methoden für Integralgleichungen (Arens, 4 hours plus 2 hours tutorial)
Optical Waveguides and Fibers (Koos, 2 hours plus 2 hours tutorial)

Seminars

Summer semester 2016

Core lectures

Spektraltheorie (Weis, 4 hours plus 2 hours tutorial)
Integralgleichungen (Hettlich, 4 hours plus 2 hours tutorial)
Boundary and Eigenvalue Problems (Anapolitanos, 4 hours plus 2 hours tutorial)
Einführung in das Wissenschaftliche Rechnen (Jahnke, 3 hours plus 3 hours tutorial)

Advanced lectures

Aspects of Nonlinear Wave Equations (Reichel, 4 hours plus 2 hours tutorial)
Time Integration of PDEs (Hochbruck, 4 hours plus 2 hours tutorial)
Geometric Numerical Integration (Jahnke, 3 hours plus 1 hour tutorial)
RTG lecture series (2 hours)
Nonlinear Optics (Koos, 2 hours plus 2 hours tutorial)
Theoretical Optics (Rockstuhl, 2 hours plus 1 hour tutorial)

Seminars

Winter semester 2015/16

Core lectures

Nichtlineare Randwertprobleme (Reichel, 4 hours plus 2 hours tutorial)
Classical Methods for Partial Differential Equations (Plum, 4 hours plus 2 hours tutorial)
Inverse Probleme (Kirsch, 4 hours plus 2 hours tutorial)
Travelling Waves (Rottmann-Matthes, 3 hours plus 1 hour tutorial)
Finite Elements Methods (Hochbruck, 4 hours plus 2 hours tutorial)
Numerische Methoden für Differentialgleichungen (Jahnke, 4 hours plus 2 hours tutorial)

Advanced lectures

Advanced Inverse Problems: Nonlinearity and Banach Spaces (Rieder, 2 hours plus 2 hours tutorial)
Matrixfunktionen (Grimm, 4 hours plus 2 hours tutorial)
Optical Waveguides and Fibers (Koos, 2 hours plus 2 hours tutorial)