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066 393 Master programme Mathematical Modelling in Engineering: Theory, Numerics, Applications

  • Show all courses of the academic year of which the selected semester is part of.

2019W-2020S (2018U)

TitlePrecon.HoursECTS
Master programme Mathematical Modelling in Engineering: Theory, Numerics, Applications
Erasmus-Mundus Joint Masterstudium
120.0
Programming and scientific computing
Module Computer programming
5.0
VU Scientific programming in mathematics
3.0
VU Programming with MATLAB
2.0
105.679 VU 2020S
2.02.0
Module Scientific computing
12.0
VU Introduction to Python programming for geoscience https://tiss.tuwien.ac.at/course/courseDetails.xhtml?dswid=6105&dsrid=923&courseNr=191116&semester=2019W
Durch die Absage der LVA "Introduction to Python programming for geoscience".gilt die LVA "Scientific Programming with Python".als Ersatz.
1.5
2.01.5
VU Numerical Simulation and Scientific Computing I
3.06.0
3.06.0
VU High Performance Computing
3.04.5
184.725 VU 2019W
3.04.5
Elective module A
6.0
VU Introduction to parallel computing
6.0
Numerics
Module Numerics for differential equations
15.0
VO Numerics of differential equations
5.0
UE Numerics of differential equations
3.0
VO AKNUM Numerical methods for PDEs
4.0
UE AKNUM Numerical methods for PDEs
3.0
Elective module B
12.0
UE Calculating turbulent flows with CFD-codes
3.0
2.03.0
VO AKNUM, AKOR Numerical optimisation
4.5
UE AKNUM, AKOR Numerical optimisation
1.5
VO Numerische Methoden der Strömungsmechanik
2.03.0
2.03.0
UE Numerische Methoden der Strömungsmechanik
2.02.0
2.02.0
VU Finite Element Methods for Multi-Physics I
3.04.0
3.04.0
Analysis
Module Modelling
6.0
VO Modelling with Partial Differential Equations
3.04.5
3.04.5
UE Modelling with Partial Differential Equations
1.01.5
1.01.5
Elective module C
VO Functional analysis 2
4.5
101.295 VO 2019W
3.04.5
UE Functional analysis 2
1.5
101.280 UE 2019W
1.01.5
VO Stationary processes and time series analysis
4.5
3.04.5
UE Stationary processes and time series analysis
1.5
1.01.5
VO Stochastic analysis in financial and actuarial mathematics 1
5.0
3.05.0
UE Stochastic analysis in financial and actuarial mathematics 1
2.0
1.02.0
German
VU German (Level 1)
If students have already reached the A1-level in German, this module may be replaced by any courses of choice (Freie Wahlfächer) in the amount of 4 ECTS.
4.0
Diploma thesis and final exam
30.0
Thesis Diploma thesis
27.0
Final exam Final board exam
3.0

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Courses belong to the introductory and orientation phase ("Studieneingangs- und Orientierungsphase")
Courses belong to the introductory interview ("Studieneingangsgespräch")
Courses require the completion of the introductory and orientation phase
Courses require the completion of the introductory interview STEG