Overview |
ECTS Credits |
Mandatory subjects | 31,50 |
........ Mathematical modeling | 22,50 |
................ VL Financial mathematics | 4,50 |
................ VL Integral equations and boundary value problems | 6,00 |
................ VL Inverse problems | 3,00 |
................ VL Mathematical methods in continuum mechanics | 6,00 |
................ VL Stochastic processes | 3,00 |
........ Numerical simulation | 9,00 |
................ VL Numerical methods for elliptic equations | 6,00 |
................ VL Numerical methods in continuum mechanics 1 | 3,00 |
Electives | 34,50 |
........ a. Analysis | 0,00-34,50 |
................ VL Integral equations and boundary value problems | 6,00 |
................ VL Pseudodifferential operators and Fourier integral operators | 3,00 |
................ UE Asymptotic methods for differential equations | 1,50 |
................ VL Asymptotic methods for differential equations | 3,00 |
................ UE Evolution equations | 1,50 |
................ VL Evolution equations | 3,00 |
................ UE Integral equations and boundary value problems | 3,00 |
................ UE Nonlinear integral equations | 1,50 |
................ VL Nonlinear integral equations | 6,00 |
................ UE Nonlinear partial differential equations | 1,50 |
................ VL Nonlinear partial differential equations | 3,00 |
................ UE Pseudodifferential operators and Fourier integral operators | 1,50 |
................ SE Seminar Analysis | 3,00 |
................ UE Singular integrals and potential theory | 1,50 |
................ VL Singular integrals and potential theory | 3,00 |
........ b. Numerical analysis | 0,00-34,50 |
................ SE Seminar for graduate and doctoral students | 3,00 |
................ UE Fast solvers | 1,50 |
................ VL Fast solvers | 3,00 |
................ UE Numerical methods for elliptic equations | 3,00 |
................ UE Numerical methods for time-dependent problems | 3,00 |
................ VL Numerical methods for time-dependent problems | 6,00 |
................ UE Numerical methods in electrical engineering | 1,50 |
................ VL Numerical methods in electrical engineering | 3,00 |
................ UE Numerical methods in continuum mechanics 1 | 1,50 |
................ UE Numerical methods in continuum mechanics 2 | 1,50 |
................ VL Numerical methods in continuum mechanics 2 | 3,00 |
................ UE Parallel computation | 1,50 |
................ VL Parallel computation | 3,00 |
................ SE Seminar numerical analysis | 3,00 |
................ VL Special topics numerical analysis (1,5 ECTS) | 1,50 |
................ UE Special topics numerical analysis | 1,50 |
................ VL Special topics numerical analysis | 3,00 |
................ UE Special numerical methods | 1,50 |
................ VL Special numerical methods | 3,00 |
................ UE Scientific computing | 1,50 |
................ VL Scientific computing | 3,00 |
........ c. Probability theory and mathematical statistics | 0,00-34,50 |
................ UE Stochastic simulation | 1,50 |
................ VL Stochastic simulation | 3,00 |
................ SE Seminar for graduate and doctoral students | 3,00 |
................ VL Statistical methods | 3,00 |
................ VL Stochastic differential equations | 3,00 |
................ UE Queueing theory | 1,50 |
................ VL Queueing theory | 3,00 |
................ UE Markov chains | 1,50 |
................ VL Markov chains | 3,00 |
................ SE Seminar probability theory and mathematical statistics | 3,00 |
................ VL Special topcis probability theory and mathematical statistics (1,5 ECTS) | 1,50 |
................ UE Special topcis probability theory and mathematical statistics | 1,50 |
................ VL Special topcis probability theory and mathematical statistics | 3,00 |
................ UE Statistical methods | 1,50 |
................ UE Stochastic differential equations | 1,50 |
................ UE Stochastic processes | 1,50 |
................ UE Reliability theory | 1,50 |
................ VL Reliability theory | 3,00 |
........ d. Mathematical methods in the natural sciences | 0,00-3,00 |
................ SE Seminar mathematical methods in the natural sciences | 3,00 |
........ e. Mathematical methods in engineering | 0,00-34,50 |
................ SE Seminar for graduate and doctoral students | 3,00 |
................ UE Case studies in industrial mathematics | 1,50 |
................ VL Case studies in industrial mathematics | 3,00 |
................ UE Free boundary problems | 1,50 |
................ VL Free boundary problems | 3,00 |
................ VL System and parameter identification | 3,00 |
................ UE Inverse problems | 1,50 |
................ UE Mathematical methods in electrical engineering | 1,50 |
................ VL Mathematical methods in electrical engineering | 3,00 |
................ UE Mathematical methods in continuum mechanics | 3,00 |
................ UE Mathematical theory of inelastic materials | 1,50 |
................ VL Mathematical theory of inelastic materials | 3,00 |
................ SE Seminar mathematical methods in engineering | 3,00 |
................ UE Signal and image processing | 1,50 |
................ VL Signal and image processing | 3,00 |
................ VL Special topics mathematical methods in engineering | 1,50 |
................ UE Special topics mathematical methods in engineering | 1,50 |
................ VL Special topics mathematical methods in engineering | 3,00 |
................ VL Optimal design and shape optimization | 3,00 |
................ VL Topology optimization | 3,00 |
........ f. Mathematical methods in the economic sciences | 0,00-13,50 |
................ SE Seminar for graduate and doctoral students | 3,00 |
................ UE Financial mathematics | 1,50 |
................ SE Seminar mathematical methods in the economic sciences | 3,00 |
................ VL Special topics mathematical methods in the economic sciences (1,5 ECTS) | 1,50 |
................ UE Special topics mathematical methods in the economic sciences | 1,50 |
................ VL Special topics mathematical methods in the economic sciences | 3,00 |
........ g. Optimization | 0,00-34,50 |
................ SE Seminar for graduate and doctoral students | 3,00 |
................ UE Least squares problems | 1,50 |
................ VL Least squares problems | 3,00 |
................ UE Combinatorial optimization | 1,50 |
................ VL Combinatorial optimization | 3,00 |
................ UE Optimization methods for sparse problems | 1,50 |
................ VL Optimization methods for sparse problems | 3,00 |
................ UE Interior-point methods | 1,50 |
................ VL Interior-point methods | 3,00 |
................ UE Optimal control | 1,50 |
................ VL Optimal control | 3,00 |
................ UE Nonsmooth optimization | 1,50 |
................ VL Nonsmooth optimization | 3,00 |
................ SE Seminar optimization | 3,00 |
................ VL Special Topics optimization (1,5 ECTS) | 1,50 |
................ UE Special Topics optimization | 1,50 |
................ VL Special Topics optimization | 3,00 |
................ UE Infinite-dimensional optimization | 1,50 |
................ VL Infinite-dimensional optimization | 3,00 |
................ UE Calculus of variation | 1,50 |
................ VL Calculus of variation | 3,00 |
........ h. Symbolic computation | 0,00-3,00 |
................ SE Seminar symbolic computation | 3,00 |
........ i. Logic and software design | 0,00-3,00 |
................ SE Seminar logic and software design | 3,00 |
........ j. Algebra and discrete mathematics | 0,00-3,00 |
................ SE Seminar algebra and discrete mathematics | 3,00 |
........ k. Functional analysis | 0,00-3,00 |
................ SE Seminar Functional analysis | 3,00 |
........ l. Geometry | 0,00-28,50 |
................ SE Seminar for graduate and doctoral students | 3,00 |
................ VL Differential geometry | 3,00 |
................ UE Computational Geometry | 1,50 |
................ VL Computational Geometry | 3,00 |
................ UE Computer-aided geometric design | 1,50 |
................ VL Computer-aided geometric design | 3,00 |
................ UE Differential geometry | 1,50 |
................ UE Kinematics and robotics | 1,50 |
................ VL Kinematics and robotics | 3,00 |
................ SE Seminar Geometry | 3,00 |
................ UE Splines | 1,50 |
................ VL Splines | 3,00 |
................ UE Wavelets | 1,50 |
................ VL Wavelets | 3,00 |
........ m. Knowledge-based Mathematical Systems | 0,00-18,00 |
................ UE Fuzzy control | 1,50 |
................ VL Fuzzy control | 3,00 |
................ UE Fuzzy logic | 1,50 |
................ VL Fuzzy logic | 3,00 |
................ VL Genetic algorithms | 3,00 |
................ VL Neural networks | 3,00 |
................ SE Seminar Knowledge-based Mathematical Systems | 3,00 |
........ n. Number theory | 0,00-7,50 |
................ SE Seminar Number theory | 3,00 |
................ UE Number-theoretic methods in numerical analysis | 1,50 |
................ VL Number-theoretic methods in numerical analysis | 3,00 |
Free electives | 7,50 |