Die dunkel hinterlegten Zellen sind dem Studienhandbuch entnommen; die alphanumerischen Klassencodes aus dem Studienhandbuch geben die Stellung der LVA im Curriculum an. Die hell hinerlegten Zellen geben die angebotenen LVAs im Semester 2025s laut KUSSS wieder; diese sind durch die LVA-Nummer identifiziert. Datenstand (KUSSS): 18.2.2025 [Nur angebotene LVAs anzeigen]
Klassencode bzw. LVA-Nummer und Titel Lehrende(r) W ECTS SSt.
201PFFA18: Pflichtfächer 132,00
........ 201ALGE18: Algebra und Geometrie 33,00
................ TM1PBVOLIN1: VL Lineare Algebra und Analytische Geometrie 1 B1 7,50 5,0
................ TM1PBUELIN1: UE Lineare Algebra und Analytische Geometrie 1 B1 3,00 2,0
................ TM1PBVOLIN2: VL Lineare Algebra und Analytische Geometrie 2 B1 7,50 5,0
........................ 368.102: VO Lineare Algebra und Analytische Geometrie 2 Manuel Kauers
................ TM1PBUELIN2: UE Lineare Algebra und Analytische Geometrie 2 B1 3,00 2,0
........................ 368.104: UE Lineare Algebra und Analytische Geometrie 2 Peter Fuchs
................ 201ALGEADMV18: VL Algebra und Diskrete Mathematik B2 4,50 3,0
........................ 368.170: VL Algebra und Diskrete Mathematik Erhard Aichinger
................ 201ALGEADMU18: UE Algebra und Diskrete Mathematik B2 1,50 1,0
........................ 368.171: UE Algebra und Diskrete Mathematik Peter Fuchs
................ 201ALGEGEOV18: VL Einführung in die Geometrie B2 4,50 3,0
................ 201ALGEGEOU12: UE Einführung in die Geometrie B2 1,50 1,0
........ 201ANLS18: Analysis 39,00
................ TM1PAVOANA1: VL Analysis 1 B1 7,50 5,0
................ TM1PAUEANA1: UE Analysis 1 B1 3,00 2,0
................ TM1PAVOANA2: VL Analysis 2 B1 7,50 5,0
........................ 323.004: VO Analysis 2 Weitere Infos Andreas Neubauer
................ TM1PAUEANA2: UE Analysis 2 B1 3,00 2,0
........................ 323.006: UE Analysis 2 Weitere Infos Andreas Neubauer
................ 201ANLSFANV18: VL Funktionalanalysis B2 4,50 3,0
........................ 324.101: VL Funktionalanalysis Weitere Infos Markus Passenbrunner
................ 201ANLSFANU18: UE Funktionalanalysis B2 1,50 1,0
........................ 324.102: UE Funktionalanalysis Weitere Infos Markus Passenbrunner
................ 201ANLSGD1V18: VL Gewöhnliche Differentialgleichungen und Dynamische Systeme B2 4,50 3,0
................ 201ANLSGD1U18: UE Gewöhnliche Differentialgleichungen und Dynamische Systeme B2 1,50 1,0
................ TM1PAVOPDGL: VL Partielle Differentialgleichungen B2 6,00 4,0
........................ 323.020: VO Partielle Differentialgleichungen Stefan Kindermann
........ 201ATMA18: Arbeitstechniken der Mathematik 16,50
................ 201ATMAALMK18: KV Algorithmische Methoden B1 3,00 2,0
........................ 326.003: KV Algorithmische Methoden Wolfgang Windsteiger
................ 201ATMAAMNK18: KV Algorithmische Methoden in der Numerik B1 3,00 2,0
........................ 327.002: KV Algorithmische Methoden in der Numerik Herbert Egger
................ TM1PGKVLOGA: KV Logik als Arbeitssprache B1 3,00 2,0
................ 201ATMAPR1K18: KV Programmierung 1 B1 4,50 3,0
................ 201ATMAPR2K18: KV Programmierung 2 B1 3,00 2,0
........................ 326.005: KV Programmierung 2 Weitere Infos Wolfgang Schreiner
........ 201COMA18: Computermathematik 13,50
................ 201COMAAUDV18: VL Algorithmen und Datenstrukturen B2 3,00 2,0
................ 201COMAAKOV18: VL Algorithmische Kombinatorik B2 3,00 2,0
........................ 326.001: VL Algorithmische Kombinatorik Weitere Infos Veronika Pillwein
................ 201COMACOLV18: VL Computational Logic B2 3,00 2,0
................ 201COMACALV18: VL Computer Algebra B3 3,00 2,0
................ 201COMACALU18: UE Computer Algebra B3 1,50 1,0
........ 201NUOP18: Numerische Mathematik und Optimierung 16,50
................ 201NUOPNUAV18: VL Numerische Analysis B2 3,00 2,0
................ 201NUOPNUAU18: UE Numerische Analysis B2 1,50 1,0
................ 201NUOPNVDV24: VL Numerik von Differentialgleichungen B3 6,00 4,0
................ 201NUOPOPTV18: VL Optimierung B3 4,50 3,0
........................ 327.001: VL Optimierung Peter Gangl
................ 201NUOPOPTU18: UE Optimierung B3 1,50 1,0
........................ 327.007: UE Optimierung Phillip Baumann; Phillip Baumann
........ 201STST18: Stochastik und Statistik 13,50
................ 201STSTMITV18: VL Maß- und Integrationstheorie B2 3,00 2,0
................ 201STSTMITU18: UE Maß- und Integrationstheorie B2 1,50 1,0
................ 201STSTWTSV18: VL Wahrscheinlichkeitstheorie und Statistik B2 6,00 4,0
........................ 325.100: VL Wahrscheinlichkeitstheorie und Statistik Sascha Desmettre
................ 201STSTWTSU18: UE Wahrscheinlichkeitstheorie und Statistik B2 3,00 2,0
........................ 325.101: UE Wahrscheinlichkeitstheorie und Statistik Sascha Desmettre
201WAFA18: Wahlfächer
Beachte Mindest- und Höchstgrenzen für ECTS, insbesondere in den Modellierungs-, Seminar-, Übungs- und Gender-Studies-Töpfen.
30,00
........ 201MAMO18: Mathematisches Modellieren 6,00-9,00
................ 201MAMOFMOV18: VL Formales Modellieren 3,00 2,0
................ 201MAMOMMNV18: VL Mathematische Modelle in den Naturwissenschaften 3,00 2,0
........................ 324.110: VL Mathematische Modelle in den Naturwissenschaften Weitere Infos Markus Passenbrunner
................ 201MAMOMMWV18: VL Mathematische Modelle in den Wirtschaftswissenschaften 3,00 2,0
................ 201MAMOMMTV18: VL Mathematische Modelle in der Technik 3,00 2,0
................ 201MAMOWDMV18: VL Wissens- und Datenbasiertes Modellieren 3,00 2,0
........................ 357.410: VL Wissens- und Datenbasiertes Modellieren Weitere Infos Susanne Saminger-Platz
........ 201MASE18: Mathematische Seminare 3,00-6,00
................ 201MASEADMS23: SE Algebra and Discrete Mathematics W 3,00 2,0
........................ 368.303: SE Algebra and Discrete Mathematics: Projektseminar Mathematische Talente Georg Grasegger; Manuel Kauers
........................ 368.000: SE Algebra and Discrete Mathematics: Research Seminar Weitere Infos Manuel Kauers
................ 201MASEANAS23: SE Analysis W 3,00 2,0
........................ 324.158: SE Analysis: Spektraltheorie Paul Müller; Richard Lechner
................ 201MASEFMOU18: PS Formales Modellieren 3,00 2,0
................ 201MASEFUAS24: SE Functional analysis W 3,00 2,0
................ 201MASEGEOS22: SE Geometry W 3,00 2,0
........................ 356.300: SE Geometry: Algebraic Spline Curves and Surfaces Weitere Infos Bert Jüttler
................ 201MASEMMES22: SE Mathematical Methods in Engineering W 3,00 2,0
........................ 323.005: SE Mathematical Methods in Engineering: Linz - Fudan Seminar Ronny Ramlau
................ 201MASEMIES22: SE Mathematical Methods in the Economic Sciences W 3,00 2,0
........................ 325.003: SE Mathematical Methods in the Economic Sciences Sascha Desmettre
................ 201MASEMMNS24: SE Mathematical Methods in the Natural Sciences W 3,00 2,0
................ 201MASEWISS23: SE Mathematical Modelling W 3,00 2,0
........................ 357.507: SE Mathematical Modelling: nach Vereinbarung Weitere Infos Luca Gerardo-Giorda; Susanne Saminger-Platz
................ 201MASEMMNU18: PS Mathematische Modelle in den Naturwissenschaften 3,00 2,0
........................ 324.111: PS Mathematische Modelle in den Naturwissenschaften Weitere Infos Markus Passenbrunner
................ 201MASEMMWU18: PS Mathematische Modelle in den Wirtschaftswissenschaften 3,00 2,0
................ 201MASEMMTU18: PS Mathematische Modelle in der Technik 3,00 2,0
................ 201MASENTHS23: SE Number Theory W 3,00 2,0
................ 201MASENUAS22: SE Numerical Analysis W 3,00 2,0
........................ 327.006: SE Numerical Analysis: Forschungsseminar Herbert Egger
........................ 327.014: SE Numerical Analysis: Methodenseminar Herbert Egger
................ 201MASEOPTS22: SE Optimization W 3,00 2,0
................ 201MASEPTMS22: SE Probability Theory and Mathematical Statistics W 3,00 2,0
................ 201MASESYMS23: SE Symbolic Computation W 3,00 2,0
........................ 326.060: SE Symbolic Computation: Geschichte und Philosophie der Mathematik Weitere Infos Josef Schicho
........................ 326.CA1: SE Symbolic Computation: Computer Algebra and Applications Weitere Infos Carsten Schneider
........................ 326.063: SE Symbolic Computation: Projektseminar Formale Methoden und Automatisches Beweisen Weitere Infos Wolfgang Schreiner; Teimuraz Kutsia; Wolfgang Windsteiger
................ 201MASEWDMU18: PS Wissens- und Datenbasiertes Modellieren 3,00 2,0
........................ 357.411: PS Wissens- und Datenbasiertes Modellieren Weitere Infos Susanne Saminger-Platz
........ 201UEDG24: Übungen zu Differentialgleichungen 3,00-6,00
................ 201UEDGNPDU24: UE Numerik von Differentialgleichungen 3,00 2,0
................ 201UPDGPDGU18: UE Partielle Differentialgleichungen 3,00 2,0
........................ 323.111: UE Partielle Differentialgleichungen Roland Wagner; Simon Hubmer
........ 201UCMA18: Übungen aus der Computermathematik 1,50-4,50
................ 201UCMAAUDU18: UE Algorithmen und Datenstrukturen 1,50 1,0
................ 201UCMAAKOU18: UE Algorithmische Kombinatorik 1,50 1,0
........................ 326.002: UE Algorithmische Kombinatorik Weitere Infos Veronika Pillwein; Jakob Obrovsky
................ 201UCMACOLU18: UE Computational Logic 1,50 1,0
........ 201GEND18: Gender Studies 3,00-6,00
................ GS-TNE: KV Gender Studies TNF - Einführung 3,00 2,0
........................ 536.008: KV Gender Studies TNF - Einführung: Technik und Geschlecht Andrea Guttmann
................ GS-SK2: KV Gender Studies und soziale Kompetenz 3,00 2,0
........................ 536.035: KV Gender Studies und Soziale Kompetenz Andrea Guttmann
................ 201GENDSP2V12: VL Spezialvorlesung Gender Studies W 3,00 2,0
........ 201ANAS18: Analysis 0,00-13,50
................ 201ANASAN1V12: KO Analysis 1 0,00 2,0
................ 201ANASAN2V12: KO Analysis 2 0,00 2,0
........................ 323.008: KO Analysis 2 Thomas Speckhofer
................ 201ANASCHAV24: VL Classical harmonic analysis 3,00 2,0
................ 201ANASCHAU24: UE Classical harmonic analysis 1,50 1,0
................ 404ANACCANV23: VL Complex Analysis 4,50 3,0
........................ 324.005: VL Complex Analysis Weitere Infos Markus Passenbrunner
................ 201ANASCANU23: UE Complex Analysis 3,00 2,0
........................ 324.006: UE Complex Analysis Weitere Infos Markus Passenbrunner
................ 404ANACDSCV23: VL Dynamical Systems and Chaos 3,00 2,0
........................ 357.430: VO Dynamical Systems and Chaos Weitere Infos Luca Gerardo-Giorda
................ 201ANASDSCU22: UE Dynamical Systems and Chaos 1,50 1,0
........................ 357.431: UE Dynamical Systems and Chaos Weitere Infos Luca Gerardo-Giorda
................ 201ANASFRAV24: VL Fractals 3,00 2,0
................ 201ANASFRAU24: UE Fractals 1,50 1,0
................ 403COEXIEBU22: UE Integral Equations and Boundary Value Problems 1,50 1,0
................ 403MAMOIEBV22: VL Integral equations and boundary value problems 6,00 4,0
................ 201ANASPOFV23: VL Pseudodifferential Operators and Fourier Integral Operators 3,00 2,0
................ 201ANASPOFU22: UE Pseudodifferential Operators and Fourier Integral Operators 1,50 1,0
................ 201ANASSIPV22: VL Singular Integrals and Potential Theory 3,00 2,0
........................ 324.126: VO Singular Integrals and Potential Theory Paul Müller
................ 201ANASSIPU22: UE Singular Integrals and Potential Theory 1,50 1,0
........................ 324.127: UE Singular Integrals and Potential Theory Weitere Infos Paul Müller
................ 201ANASSP1V24: VL Special topics analysis (1,5 ECTS) W 1,50 1,0
................ 201ANASSP2V24: VL Special topics analysis W 3,00 2,0
................ 201ANASSP1U24: UE Special topics analysis W 1,50 1,0
........ 201NUMA18: Numerische Mathematik 0,00-13,50
................ 403NUMACELV22: VL Computational Electromagnetics 3,00 2,0
................ 201NUMACFDV24: VL Computational Fluid Dynamics 3,00 2,0
................ 201NUMACFDU24: UE Computational Fluid Dynamics 1,50 1,0
................ 403NUSINMEV22: VL Numerical Methods for Elliptic Equations 6,00 4,0
........................ 327.003: VO Numerical Methods for Elliptic Equations Andreas Schafelner
................ 403COEXNMEU22: UE Numerical Methods for Elliptic Equations 1,50 1,0
........................ 327.004: UE Numerical Methods for Elliptic Equations Andreas Schafelner
................ 403NUSINMCV22: VL Numerical Methods in Continuum Mechanics 3,00 2,0
................ 201NUMANMCU22: UE Numerical Methods in Continuum Mechanics 1,50 1,0
................ 201NUMASP1V22: VL Special Topics Numerical Analysis (1.5 ECTS) W 1,50 1,0
................ 201NUMASP2V22: VL Special Topics Numerical Analysis W 3,00 2,0
........................ 327.024: VL Special Topics Numerical Analysis: Multigrid Methods Stefan Takacs
................ 201NUMASP1U22: UE Special Topics Numerical Analysis W 1,50 1,0
........................ 327.015: UE Special Topics Numerical Analysis: Multigrid Methods Stefan Tyoler
........ 201WTMS18: Wahrscheinlichkeitstheorie und Mathematische Statistik 0,00-13,50
................ 201WTMSMACV22: VL Markov Chains 3,00 2,0
................ 201WTMSMACU22: UE Markov Chains 1,50 1,0
................ 201WTMSQUTV22: VL Queueing Theory 3,00 2,0
................ 201WTMSQUTU22: UE Queueing Theory 1,50 1,0
................ 201WTMSRETV22: VL Reliability Theory 3,00 2,0
................ 201WTMSRETU22: UE Reliability Theory 1,50 1,0
................ 201WTMSSP1V22: VL Special Topics Probability Theory and Mathematical Statistics (1.5 ECTS) W 1,50 1,0
................ 201WTMSSP2V22: VL Special Topics Probability Theory and Mathematical Statistics W 3,00 2,0
................ 201WTMSSP1U22: UE Special Topics Probability Theory and Mathematical Statistics W 1,50 1,0
................ 404MMMCSTMV23: VL Statistical Methods 3,00 2,0
................ 201WTMSSTMU22: UE Statistical Methods 1,50 1,0
................ 403PTMSSDEV22: VL Stochastic Differential Equations 2 3,00 2,0
................ 404STCCSDEV23: VL Stochastic Differential Equations 4,50 3,0
........................ 369.007: VL Stochastic Differential Equations Dmitry Efrosinin
................ 201WTMSSDEU22: UE Stochastic Differential Equations 1,50 1,0
........................ 369.005: UE Stochastic Differential Equations Amira Meddah
................ 403MAMOSTPV22: VL Stochastic Processes 3,00 2,0
................ 201WTMSSTPU22: UE Stochastic Processes 1,50 1,0
................ 201WTMSSTSV22: VL Stochastic Simulation 3,00 2,0
........................ 369.116: VO Stochastic Simulation Weitere Infos Amira Meddah
................ 201WTMSSTSU22: UE Stochastic Simulation 1,50 1,0
........................ 369.117: UE Stochastic Simulation Weitere Infos Amira Meddah
........ 201MMNW18: Mathematische Methoden in den Naturwissenschaften 0,00-13,50
................ 201MMNWSP1S24: SE Special Topics mathematical methods in the natural sciences (1,5 ECTS) W 1,50 1,0
................ 201MMNWSP2V24: VL Special Topics mathematical methods in the natural sciences W 3,00 2,0
................ 201MMNWSP1U24: UE Special Topics mathematical methods in the natural sciences W 1,50 1,0
................ 404MMNSTPMV23: VL Theoretical physics for mathematicians 6,00 4,0
................ 201MMNWTPMU23: UE Theoretical physics for mathematicians 1,50 1,0
........ 201MMTK18: Mathematische Methoden in der Technik 0,00-13,50
................ 403MAMOINPV22: VL Inverse problems 3,00 2,0
........................ 323.001: VO Inverse Problems Weitere Infos Andreas Neubauer
................ 403COEXMMEU22: UE Mathematical Methods in Continuum Mechanics 1,50 1,0
................ 201MMTKMMEV22: VL Mathematical Methods in Electrodynamics 3,00 2,0
................ 403MAMOMMCV22: VL Mathematical methods in continuum mechanics 6,00 4,0
................ 201MMTKSP1V22: VL Special Topics Mathematical Methods in Engineering (1.5 ECTS) W 1,50 1,0
................ 201MMTKSP2V22: VL Special Topics Mathematical Methods in Engineering W 3,00 2,0
................ 201MMTKSP1U22: UE Special Topics Mathematical Methods in Engineering W 1,50 1,0
................ 404MMMCWFAV23: VL Wavelets – Functional Analytical Basics 3,00 2,0
........................ 323.009: VL Wavelets – Functional Analytical Basics Weitere Infos Ronny Ramlau
................ 404MMENWFAU23: UE Wavelets – Functional Analytical Basics 1,50 1,0
........................ 323.010: UE Wavelets – Functional Analytical Basics Ronny Ramlau
........ 201MMWW18: Mathematische Methoden in den Wirtschaftswissenschaften 0,00-13,50
................ 403MAMOFIMV22: VL Financial Mathematics 4,50 3,0
................ 201MMWWFIMV22: UE Financial Mathematics 1,50 1,0
................ 404MAMCNLIV23: VL Non-Life Insurance Mathematics 3,00 2,0
................ 201MMWWSP1V22: VL Special Topics Mathematical Methods in the Economic Sciences (1.5 ECTS) W 1,50 1,0
................ 201MMWWSP2V22: VL Special Topics Mathematical Methods in the Economic Sciences W 3,00 2,0
........................ 325.005: VL Special Topics Mathematical Methods in the Economic Sciences: Financial Engineering Gerhard Larcher
................ 201MMWWSP1U22: UE Special Topics Mathematical Methods in the Economic Sciences W 1,50 1,0
........ 201OPTI18: Optimierung 0,00-13,50
................ 201OPTICOVV22: VL Calculus of Variation 3,00 2,0
................ 201OPTICOVU22: UE Calculus of Variation 1,50 1,0
................ 201OPTISP1V22: VL Special Topics Optimization (1.5 ECTS) W 1,50 1,0
................ 201OPTISP2V22: VL Special Topics Optimization W 3,00 2,0
................ 201OPTISP1U22: UE Special Topics Optimization W 1,50 1,0
........ 201SYMR18: Symbolisches Rechnen 0,00-13,50
................ 404ALBRALVC23: VL Algebraic Combinatorics 3,00 2,0
........................ 326.030: VL Algebraic Combinatorics Weitere Infos Silviu Radu
................ 201SYMRACOU20: UE Algebraic combinatorics 1,50 1,0
........................ 326.101: UE Algebraic combinatorics Weitere Infos Silviu Radu
................ 404SLOCAURV23: VL Automated Reasoning 4,50 3,0
................ 921SOENFMSK13: KV Formal Methods in Software Development 4,50 3,0
................ 404SLOCMALV23: VL Mathematical Logic 3,00 2,0
................ 201SYMBML1U23: UE Mathematical logic 1,50 1,0
................ 201SYMBPLSK23: KV Practical in Symbolic Computation W 3,00 2,0
........................ 326.054: KV Practical in Symbolic Computation: Funktionale Programmierung Weitere Infos Teimuraz Kutsia
........................ 326.041: KV Practical in Symbolic Computation: Grundlegende Softwaretechnologien Ioana Cleopatra Pau
........................ 326.032: KV Practical in Symbolic Computation: Computeralgebrasysteme Weitere Infos Ralf Hemmecke
........................ 326.062: KV Practical in Symbolic Computation: Programmierung in Mathematica Ralf Hemmecke
................ 921CGELSASK19: KV SAT Solving 3,00 2,0
........................ 338.021: KV SAT Solving Martina Seidl; Nils Froleyks; Maximilian Heisinger
................ 201SYMRSP1V20: VL Special Topics symbolic computation (1.5 ECTS) W 1,50 1,0
................ 201SYMRSP2V20: VL Special Topics symbolic computation W 3,00 2,0
........................ 326.080: VL Special Topics Symbolic Computation: Symbolische Lineare Algebra Weitere Infos Carsten Schneider
........................ 326.00E: VL Special Topics Symbolic Computation: Formale Sprachen und formale Grammatiken Nikolaj Popov
........................ 326.0FS: VL Special Topics Symbolic Computation: Formale Semantik von Programmiersprachen Weitere Infos Wolfgang Schreiner
........................ 326.065: VL Special Topics Symbolic Computation: Rewriting in Computer Science and Logic Teimuraz Kutsia
........................ 326.084: VL Special Topics Symbolic Computation: Algorithmische Algebraische Geometrie Günter Landsmann
........................ 326.076: VL Special Topics Symbolic Computation: Formale Modelle Paralleler und Verteilter Systeme Weitere Infos Wolfgang Schreiner
................ 201SYMRSP2U20: UE Special Topics symbolic computation W 1,50 1,0
................ 404CANCSSIV23: VL Symbolic Summation and Integration 4,50 3,0
........................ 326.079: VL Symbolic Summation and Integration Weitere Infos Carsten Schneider
........ 201ADMA18: Algebra und Diskrete Mathematik 0,00-13,50
................ 404CANCACAV23: VL Advanced Computer Algebra 3,00 2,0
........................ 368.302: VL Advanced Computer Algebra Manuel Kauers
................ 201ADMAACAU23: UE Advanced Computer Algebra 1,50 1,0
................ 404ALBRALGV23: VL Algebra 6,00 4,0
................ 201ADMAALGU20: UE Algebra 1,50 1,0
................ 404ALBRDEMV23: VL Discrete Mathematics 3,00 2,0
................ 201ADMADEMU23: UE Discrete Mathematics 1,50 1,0
................ 201ADMAGRBV20: VL Groebner Bases 3,00 2,0
................ 201ADMALA1V12: KO Lineare Algebra und Analytische Geometrie 1 0,00 2,0
................ 201ADMALA2V12: KO Lineare Algebra und Analytische Geometrie 2 0,00 2,0
........................ 368.108: KO Lineare Algebra und Analytische Geometrie 2 Erhard Aichinger
................ 201ADMASP1V20: VL Special Topics algebra and discrete mathematics (1.5 ECTS) W 1,50 1,0
........................ 368.159: VL Special Topics algebra and discrete mathematics: The Polynomial Method for Combinatorial Problems N.N. N.N.
................ 201ADMASP2V20: VL Special Topics algebra and discrete mathematics W 3,00 2,0
........................ 368.157: VL Special Topics Algebra and Discrete Mathematics: D-Finite Functions I I Manuel Kauers
........................ 368.165: VL Special Topics Algebra and Discrete Mathematics: Semigroups Peter Fuchs
........................ 368.001: VL Special Topics Algebra and Discrete Mathematics: Groebner Bases II Clemens Hofstadler
................ 201ADMASP1U20: UE Special Topics algebra and discrete mathematics W 1,50 1,0
........ 201FUAN18: Funktionalanalysis 0,00-13,50
................ 201FUANDLRV24: VL Distributions and locally convex spaces 3,00 2,0
........................ 324.139: VO Distributions and locally convex spaces Weitere Infos Richard Lechner
................ 201FUANDLRU24: UE Distributions and locally convex spaces 1,50 1,0
........................ 324.140: UE Distributions and locally convex spaces Weitere Infos Richard Lechner
................ 201FUANERTV24: VL Ergodic theory 3,00 2,0
........................ 325.035: VO Ergodic theory Gerhard Larcher
................ 201FUANERTU24: UE Ergodic theory 1,50 1,0
........................ 325.036: UE Ergodic theory Gerhard Larcher
................ 201FUANOPTV24: VL Operator theory 3,00 2,0
................ 201FUANOPTU24: UE Operator theory 1,50 1,0
................ 201FUANSOSV24: VL Sobolev spaces 3,00 2,0
................ 201FUANSOSU24: UE Sobolev spaces 1,50 1,0
................ 201FUANSP1V24: VL Special Topics Functional analysis (1,5 ECTS) W 1,50 1,0
................ 201FUANSP2V24: VL Special Topics Functional analysis W 3,00 2,0
................ 201FUANSP1U24: UE Special Topics Functional analysis W 1,50 1,0
................ 404ANACSTDV23: VL Spectral theory and distributions 4,50 3,0
................ 201FUANSTDU23: UE Spectral theory and distributions 3,00 2,0
........ 201GEOM18: Geometrie 0,00-13,50
................ 201GEOMADGV24: VL Advanced differential geometry 3,00 2,0
................ 201GEOMADGU24: UE Advanced differential geometry 1,50 1,0
................ 404GEOCCAAV23: VL Commutative algebra and algebraic geometry 3,00 2,0
........................ 326.0KA: VL Commutative Algebra and Algebraic Geometry Weitere Infos Josef Schicho
................ 201GEOMCAGU24: UE Commutative algebra and algebraic geometry 1,50 1,0
................ 404GEOCCOGV23: VL Computational Geometry 3,00 2,0
................ 201GEOMCOGU14: UE Computational Geometry 1,50 1,0
................ 404GEOCCGDV23: VL Computer-aided geometric design 3,00 2,0
................ TM1WLUECAGD: UE Computer-aided geometric design 1,50 1,0
................ 404GEOCDGEV23: VL Differential Geometry 3,00 2,0
........................ 356.005: VO Differential Geometry Bert Jüttler
................ 201GEOMDGEU22: UE Differential Geometry 1,50 1,0
........................ 356.003: UE Differential Geometry Philipp Langgruber
................ 201GEOMINTV24: VL Introduction to topology 3,00 2,0
................ 201GEOMINTU24: UE Introduction to topology 1,50 1,0
................ 201GEOMSP1V22: VL Special Topics Geometry (1.5 ECTS) W 1,50 1,0
................ 201GEOMSP2V22: VL Special Topics Geometry W 3,00 2,0
................ 201GEOMSP1U22: UE Special Topics Geometry W 1,50 1,0
................ TM1WLVOSPLI: VL Splines 3,00 2,0
........................ 356.012: VO Splines Weitere Infos Bert Jüttler
................ TM1WLUESPLI: UE Splines 1,50 1,0
........................ 356.013: UE Splines Weitere Infos Philipp Langgruber
........ 201WIMS18: Wissensbasierte mathematische Systeme 0,00-13,50
................ 404MAMCCMMV23: VL Computational Modeling in Medicine and Life Science 3,00 2,0
........................ 357.197: VL Computational Modeling in Medicine and Life Science: Computergestützte Modellierung in Medizin und Biowissenschaften Weitere Infos Luca Gerardo-Giorda
................ 201WIMSFUSV18: VL Fuzzy Systems 3,00 2,0
................ 201WIMSFUSU18: UE Fuzzy Systems 1,50 1,0
................ 201WIMSMVLV23: VL Manyvalued Logic 3,00 2,0
................ 201WIMSMVLU20: UE Manyvalued Logic 1,50 1,0
................ 404KBMSPKBK20: KV Practical Knowledge-Based Systems 3,00 2,0
................ 201WIMSSP1V24: VL Special topics Knowledge-based Mathematical Systems (1,5 ECTS) W 1,50 1,0
................ 201WIMSSP2V24: VL Special topics Knowledge-based Mathematical Systems W 3,00 2,0
................ 201WIMSSP1U24: UE Special topics Knowledge-based Mathematical Systems W 1,50 1,0
........ 201ZATH18: Zahlentheorie 0,00-13,50
................ 201ZATAFICV24: VL Finite combinatorics 3,00 2,0
................ 201ZATHINTV24: VL Introduction in number theory 3,00 2,0
........................ 325.050: VO Introduction in number theory Friedrich Pillichshammer
................ 201ZATHINTU24: UE Introduction in number theory 1,50 1,0
........................ 325.051: UE Introduction in number theory Sumaia Saad Eddin
................ 404CANCNUTV23: VL Number Theory 4,50 3,0
................ 201ZATHNTHU23: UE Number Theory 1,50 1,0
................ 201ZATHNMNV22: VL Number-theoretic Methods in Numerical Analysis 3,00 2,0
................ 201ZATHNMNU22: UE Number-theoretic Methods in Numerical Analysis 1,50 1,0
................ 201ZATHSP1V20: VL Special Topics Number theory (1,5 ECTS) W 1,50 1,0
................ 201ZATHSP2V20: VL Special Topics Number theory W 3,00 2,0
........................ 325.015: VL Special Topics Number Theory: Coding Theory Arne Winterhof
........................ 325.016: VL Special Topics Number Theory: Analytic Number Theory Sumaia Saad Eddin; Sumaia Saad Eddin
................ 201ZATHSP1U20: UE Special Topics Number theory W 1,50 1,0
........ 201EMAA12: Ethik in der Mathematik und ihren Anwendungen 0,00-3,00
................ TM1WOKVETHI: KV Ethik in der Mathematik und ihren Anwendungen 3,00 2,0
201BAAR18: Bachelorarbeit 9,00
........ 201BAARBASS18: SE Bachelorseminar mit Bachelorarbeit 9,00 2,0
................ 325.001: SE Bachelorseminar mit Bachelorarbeit Gerhard Larcher
................ 368.161: SE Bachelorseminar mit Bachelorarbeit Manuel Kauers
................ 356.320: SE Bachelorseminar mit Bachelorarbeit Bert Jüttler
................ 324.112: SE Bachelorseminar mit Bachelorarbeit Paul Müller
................ 369.131: SE Bachelorseminar mit Bachelorarbeit Weitere Infos Dmitry Efrosinin
................ 327.019: SE Bachelorseminar mit Bachelorarbeit Herbert Egger
................ 357.510: SE Bachelorseminar mit Bachelorarbeit Weitere Infos Luca Gerardo-Giorda; Susanne Saminger-Platz
................ 326.012: SE Bachelorseminar mit Bachelorarbeit Carsten Schneider
201FRST12: Freie Studienleistungen 9,00