Universität Wien

25.1 Bachelor programme

1.1. Introductory and orientation phase (StEOP)
250011 VO STEOP: Introduction to mathematical methodology
250027 UE STEOP: Introduction to computer infrastructure
1.2. Compulsory courses for all students
250002 VO Analysis
250003 UE Tutorials for "Analysis"
250055 VO Linear algebra and geometry 1
250056 UE Tutorials for "Linear algebra and geometry 1"
250005 VO Number theory
250006 UE Tutorials on number theory
250030 VO Algorithms, data structures and programming
250031 UE Practical programming course
250032 VO Probability theory and statistics
250033 UE Tutorials on probability theory and statistics
250009 VO Complex analysis
250060 VO Numerical mathematics
250061 UE Tutorials on numerical mathematics
250007 VO Introduction to topology
250008 UE Tutorials "Introduction to topology"
250034 SE Bachelor seminar 2
250035 SE Bachelor seminar 1
250028 VO Introduction to linear algebra and geometry
250029 UE Tutorials "Introduction to linear algebra and geometry"
250053 VO Introduction to analysis
250054 UE Tutorials "Introduction to analysis"
250010 UE Tutorials on complex analysis
Evening courses
250028 VO Introduction to linear algebra and geometry
250029 UE Tutorials "Introduction to linear algebra and geometry"
250053 VO Introduction to analysis
250054 UE Tutorials "Introduction to analysis"
1.3. Alternative group of compulsory modules "Mathematische Berufsvorbereitung"
250004 UE Repetition course "Analysis"
250013 VO History of mathematics and logic
250059 UE Repetition course "linear algebra and geometry 1"
250066 VU Applications of algebra
250067 VU Applied optimization
1.4. Alternative group of compulsory modules "Vorbereitung auf wissenschaftliche Arbeit"
250004 UE Repetition course "Analysis"
250013 VO History of mathematics and logic
250059 UE Repetition course "linear algebra and geometry 1"
250062 VO Partial differential equations
250063 UE Tutorials on partial differential equations
250064 VO Basic concepts of mathematical logic
250065 UE Tutorials "Introduction to mathematical logic"

Last modified: We 13.06.2018 00:38