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This entry is from Winter semester 2016/17 and might be obsolete. You can find a current equivalent here.
LAaG Mathematik — Index Sorted by Level and Credit Points
Basic module, 12 CP
- Linear Algebra (Basic Modules )
Basic module, 9 CP
- Analysis I (Basic Modules )
- Analysis II (Basic Modules )
Advanced module, 3 CP
- In-depth understanding of elementary mathematics (Advanced Modules )
- Mathematics Education: Teaching Algebra (Advanced Modules )
- Mathematics Education: Teaching Geometry (Advanced Modules )
Advanced module, 9 CP
- Algebra (Advanced Modules )
- Complex Analysis (Advanced Modules )
- Complex Analysis and Vector Analysis (Advanced Modules )
- Discrete Mathematics (Advanced Modules )
- Elementary Algebraic Geometry (Advanced Modules )
- Elementary Stochastics (Advanced Modules )
- Functional Analysis (Advanced Modules )
- Intermediate Module in Applied Mathematics (Advanced Modules )
- Intermediate Module in Pure Mathematics (Advanced Modules )
- Lie Groups and Lie Algebras (Advanced Modules )
- Number Theory (Advanced Modules )
- Numerical Analysis (Advanced Modules )
- Optimization (Advanced Modules )
- Representation Theory (Advanced Modules )
- Topology (Advanced Modules )
Specialization module, 3 CP
- Advanced Module in Mathematics (Specialization Modules )
- Mathematics Education – Advanced Module I (Specialization Modules )
- Mathematics Education – Advanced Module II (Specialization Modules )
Specialization module, 9 CP
- Advanced Mathematics Module (Specialization Modules )
- Advanced Module in Applied Mathematics (Specialization Modules )
- Algebraic Equations and Varieties (Specialization Modules )
- Algebraic Geometry: Advanced Methods (Specialization Modules )
- Algebraic Geometry: Projective Varieties (Specialization Modules )
- Algebraic Lie Theory (Specialization Modules )
- Algebraic Topology (Specialization Modules )
- Analytic Number Theory (Specialization Modules )
- Applied Functional Analysis (Specialization Modules )
- Approximation Theory (Specialization Modules )
- Combinatorics (Large Specialization Module) (Specialization Modules )
- Commutative Algebra (Large Specialization Module) (Specialization Modules )
- Differential Geometry I (Specialization Modules )
- Differential Geometry II (Specialization Modules )
- Galois Theory (Specialization Modules )
- Holomorphic Functions and Abelian Varieties (Specialization Modules )
- Introduction to Complex Geometry (Specialization Modules )
- Mathematical Statistics (Specialization Modules )
- Noncommutative Algebra (Specialization Modules )
- Nonlinear Optimization (Specialization Modules )
- Numerical Solution Methods for Differential Equations (Specialization Modules )
- Numerical Solution Methods for Finite Dimensional Problems (Specialization Modules )
- Partial Differential Equations (Specialization Modules )
- Probability Theory (Specialization Modules )
- Spectral and Scattering Theory (Specialization Modules )
- Stochastical Analysis (Specialization Modules )
Practical module, 6 CP
- Equivalent to School Internship II (Practical Experience )
- School Internship II (Practical Experience )
See also: Areas of study in this course, Alphabetical index of all modules in this course
Please note:
This page applies to the most current examination regulations in Winter semester 2016/17. If you are studying according to an earlier or later examination regulation other provisions may apply:
- Winter 2016/17
- Summer 2018
- Winter 2018/19
- Winter 2019/20
- Winter 2020/21
- Summer 2021
- Winter 2021/22
- Winter 2022/23
- Winter 2023/24
The information in this online module guide was created automatically. Legally binding is only the information in the examination regulations (Prüfungsordnung). If you notice any discrepancies or errors, we would be grateful for any advice.