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Bachelorstudium Technische Mathematik (UK 033/201)

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Übersicht ECTS Credits
Pflichtfächer132,00
........ Algebra und Geometrie33,00
................ UE Algebra und Diskrete Mathematik1,50
................ VL Algebra und Diskrete Mathematik4,50
................ UE Einführung in die Geometrie1,50
................ VL Einführung in die Geometrie4,50
................ UE Lineare Algebra und Analytische Geometrie 23,00
................ VL Lineare Algebra und Analytische Geometrie 27,50
................ VL Lineare Algebra und Analytische Geometrie 17,50
................ UE Lineare Algebra und Analytische Geometrie 13,00
........ Analysis39,00
................ UE Analysis 13,00
................ VL Analysis 17,50
................ UE Analysis 23,00
................ VL Analysis 27,50
................ UE Funktionalanalysis1,50
................ VL Funktionalanalysis4,50
................ UE Gewöhnliche Differentialgleichungen und Dynamische Systeme1,50
................ VL Gewöhnliche Differentialgleichungen und Dynamische Systeme4,50
................ VL Partielle Differentialgleichungen6,00
........ Arbeitstechniken der Mathematik16,50
................ KV Algorithmische Methoden in der Numerik3,00
................ KV Algorithmische Methoden3,00
................ KV Logik als Arbeitssprache3,00
................ KV Programmierung 23,00
................ KV Programmierung 14,50
........ Computermathematik13,50
................ VL Algorithmen und Datenstrukturen3,00
................ VL Algorithmische Kombinatorik3,00
................ VL Computational Logic3,00
................ UE Computer Algebra1,50
................ VL Computer Algebra3,00
........ Numerische Mathematik und Optimierung16,50
................ VL Numerik von Differentialgleichungen6,00
................ UE Numerische Analysis1,50
................ VL Numerische Analysis3,00
................ UE Optimierung1,50
................ VL Optimierung4,50
........ Stochastik und Statistik13,50
................ UE Maß- und Integrationstheorie1,50
................ VL Maß- und Integrationstheorie3,00
................ UE Wahrscheinlichkeitstheorie und Statistik3,00
................ VL Wahrscheinlichkeitstheorie und Statistik6,00
Wahlfächer30,00
........ Mathematisches Modellieren6,00-9,00
................ VL Formales Modellieren3,00
................ VL Mathematische Modelle in den Naturwissenschaften3,00
................ VL Mathematische Modelle in den Wirtschaftswissenschaften3,00
................ VL Mathematische Modelle in der Technik3,00
................ VL Wissens- und Datenbasiertes Modellieren3,00
........ Mathematische Seminare3,00-6,00
................ PS Formales Modellieren3,00
................ SE Functional analysis3,00
................ SE Mathematical Methods in the Natural Sciences3,00
................ PS Mathematische Modelle in den Naturwissenschaften3,00
................ PS Mathematische Modelle in den Wirtschaftswissenschaften3,00
................ PS Mathematische Modelle in der Technik3,00
................ SE Algebra and Discrete Mathematics3,00
................ SE Analysis3,00
................ SE Geometry3,00
................ SE Mathematical Methods in the Economic Sciences3,00
................ SE Mathematical Methods in Engineering3,00
................ SE Numerical Analysis3,00
................ SE Optimization3,00
................ SE Symbolic Computation3,00
................ SE Probability Theory and Mathematical Statistics3,00
................ SE Mathematical Modelling3,00
................ SE Number Theory3,00
................ PS Wissens- und Datenbasiertes Modellieren3,00
........ Übungen zu Differentialgleichungen3,00-6,00
................ UE Numerik von Differentialgleichungen3,00
................ UE Partielle Differentialgleichungen3,00
........ Übungen aus der Computermathematik1,50-4,50
................ UE Algorithmen und Datenstrukturen1,50
................ UE Algorithmische Kombinatorik1,50
................ UE Computational Logic1,50
........ Gender Studies3,00-6,00
................ KV Gender Studies und soziale Kompetenz3,00
................ KV Gender Studies TNF - Einführung3,00
................ VL Spezialvorlesung Gender Studies3,00
........ Analysis0,00-13,50
................ VL (*)Complex Analysis4,50
................ VL (*)Dynamical Systems and Chaos3,00
................ UE (*)Integral Equations and Boundary Value Problems1,50
................ VL (*)Integral equations and boundary value problems6,00
................ KO Analysis 10,00
................ KO Analysis 20,00
................ UE Classical harmonic analysis1,50
................ VL Classical harmonic analysis3,00
................ UE Dynamical Systems and Chaos1,50
................ UE Fractals1,50
................ VL Fractals3,00
................ UE Complex Analysis3,00
................ UE Pseudodifferential Operators and Fourier Integral Operators1,50
................ VL Pseudodifferential Operators and Fourier Integral Operators3,00
................ UE Singular Integrals and Potential Theory1,50
................ VL Singular Integrals and Potential Theory3,00
................ VL Special topics analysis (1,5 ECTS)1,50
................ UE Special topics analysis1,50
................ VL Special topics analysis3,00
........ Numerische Mathematik0,00-13,50
................ VL (*)Computational Electromagnetics3,00
................ UE (*)Numerical Methods for Elliptic Equations1,50
................ VL (*)Numerical Methods for Elliptic Equations6,00
................ VL (*)Numerical Methods in Continuum Mechanics3,00
................ UE Computational Fluid Dynamics1,50
................ VL Computational Fluid Dynamics3,00
................ UE Numerical Methods in Continuum Mechanics1,50
................ VL Special Topics Numerical Analysis (1.5 ECTS)1,50
................ UE Special Topics Numerical Analysis1,50
................ VL Special Topics Numerical Analysis3,00
........ Wahrscheinlichkeitstheorie und Mathematische Statistik0,00-13,50
................ VL (*)Statistical Methods3,00
................ VL (*)Stochastic Differential Equations4,50
................ VL (*)Stochastic Processes3,00
................ UE Queueing Theory1,50
................ VL Queueing Theory3,00
................ UE Markov Chains1,50
................ VL Markov Chains3,00
................ VL Special Topics Probability Theory and Mathematical Statistics (1.5 ECTS)1,50
................ UE Special Topics Probability Theory and Mathematical Statistics1,50
................ VL Special Topics Probability Theory and Mathematical Statistics3,00
................ UE Statistical Methods1,50
................ UE Stochastic Differential Equations1,50
................ UE Stochastic Processes1,50
................ UE Stochastic Simulation1,50
................ VL Stochastic Simulation3,00
................ UE Reliability Theory1,50
................ VL Reliability Theory3,00
........ Mathematische Methoden in den Naturwissenschaften0,00-13,50
................ VL (*)Theoretical physics for mathematicians6,00
................ VL Special Topics mathematical methods in the natural sciences (1,5 ECTS)1,50
................ UE Special Topics mathematical methods in the natural sciences1,50
................ VL Special Topics mathematical methods in the natural sciences3,00
................ UE Theoretical physics for mathematicians1,50
........ Mathematische Methoden in der Technik0,00-13,50
................ UE (*)Wavelets – Functional Analytical Basics1,50
................ VL (*)Wavelets – Functional Analytical Basics3,00
................ VL (*)Inverse problems3,00
................ UE (*)Mathematical Methods in Continuum Mechanics1,50
................ VL (*)Mathematical methods in continuum mechanics6,00
................ VL Special Topics Mathematical Methods in Engineering (1.5 ECTS)1,50
................ UE Special Topics Mathematical Methods in Engineering1,50
................ VL Special Topics Mathematical Methods in Engineering3,00
........ Mathematische Methoden in den Wirtschaftswissenschaften0,00-13,50
................ VL (*)Non-Life Insurance Mathematics3,00
................ VL (*)Financial Mathematics4,50
................ UE Financial Mathematics1,50
................ VL Special Topics Mathematical Methods in the Economic Sciences (1.5 ECTS)1,50
................ UE Special Topics Mathematical Methods in the Economic Sciences1,50
................ VL Special Topics Mathematical Methods in the Economic Sciences3,00
........ Optimierung0,00-13,50
................ VL Special Topics Optimization (1.5 ECTS)1,50
................ UE Special Topics Optimization1,50
................ VL Special Topics Optimization3,00
................ UE Calculus of Variation1,50
................ VL Calculus of Variation3,00
........ Symbolisches Rechnen0,00-13,50
................ VL (*)Algebraic Combinatorics3,00
................ VL (*)Automated Reasoning4,50
................ VL (*)Mathematical Logic3,00
................ VL (*)Symbolic Summation and Integration4,50
................ KV (*)Formal Methods in Software Development4,50
................ KV (*)SAT Solving3,00
................ UE Algebraic combinatorics1,50
................ UE Mathematical logic1,50
................ KV Practical in Symbolic Computation3,00
................ VL Special Topics symbolic computation (1.5 ECTS)1,50
................ UE Special Topics symbolic computation1,50
................ VL Special Topics symbolic computation3,00
........ Algebra und Diskrete Mathematik0,00-13,50
................ VL (*)Advanced Computer Algebra3,00
................ VL (*)Algebra6,00
................ VL (*)Discrete Mathematics3,00
................ UE Algebra1,50
................ UE Advanced Computer Algebra1,50
................ UE Discrete Mathematics1,50
................ VL Groebner Bases3,00
................ KO Lineare Algebra und Analytische Geometrie 10,00
................ KO Lineare Algebra und Analytische Geometrie 20,00
................ VL Special Topics algebra and discrete mathematics (1.5 ECTS)1,50
................ UE Special Topics algebra and discrete mathematics1,50
................ VL Special Topics algebra and discrete mathematics3,00
........ Funktionalanalysis0,00-13,50
................ VL (*)Spectral theory and distributions4,50
................ UE Distributions and locally convex spaces1,50
................ VL Distributions and locally convex spaces3,00
................ UE Ergodic theory1,50
................ VL Ergodic theory3,00
................ UE Operator theory1,50
................ VL Operator theory3,00
................ UE Sobolev spaces1,50
................ VL Sobolev spaces3,00
................ VL Special Topics Functional analysis (1,5 ECTS)1,50
................ UE Special Topics Functional analysis1,50
................ VL Special Topics Functional analysis3,00
................ UE Spectral theory and distributions3,00
........ Geometrie0,00-13,50
................ VL (*)Computational Geometry3,00
................ VL (*)Computer-aided geometric design3,00
................ VL (*)Differential Geometry3,00
................ VL (*)Commutative algebra and algebraic geometry3,00
................ UE Advanced differential geometry1,50
................ VL Advanced differential geometry3,00
................ UE Computational Geometry1,50
................ UE Computer-aided geometric design1,50
................ UE Differential Geometry1,50
................ UE Introduction to topology1,50
................ VL Introduction to topology3,00
................ UE Commutative algebra and algebraic geometry1,50
................ VL Special Topics Geometry (1.5 ECTS)1,50
................ UE Special Topics Geometry1,50
................ VL Special Topics Geometry3,00
................ UE Splines1,50
................ VL Splines3,00
........ Mathematical Methods in Medicine and Data-Based Modelling0,00-13,50
................ VL (*)Computational Modeling in Medicine and Life Science3,00
................ UE Manyvalued Logic1,50
................ UE Fuzzy Systems1,50
................ VL Fuzzy Systems3,00
................ VL Manyvalued Logic3,00
................ UE Special Topics Mathematical Methods in Medicine and Data-Based Modelling1,50
................ VL Special Topics Mathematical Methods in Medicine and Data-Based Modelling3,00
................ VL Special Topics Mathematical Methods in Medicine and Data-Based Modelling (1,5 ECTS)1,50
........ Zahlentheorie0,00-13,50
................ VL (*)Number Theory4,50
................ VL Finite combinatorics3,00
................ UE Introduction in number theory1,50
................ VL Introduction in number theory3,00
................ VL Special Topics Number theory (1,5 ECTS)1,50
................ UE Special Topics Number theory1,50
................ VL Special Topics Number theory3,00
................ UE Number-theoretic Methods in Numerical Analysis1,50
................ VL Number-theoretic Methods in Numerical Analysis3,00
................ UE Number Theory1,50
........ Ethik in der Mathematik und ihren Anwendungen0,00-3,00
................ KV Ethik in der Mathematik und ihren Anwendungen3,00
Bachelorarbeit9,00
........ SE Bachelorseminar mit Bachelorarbeit9,00
Freie Studienleistungen9,00