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In the lectures Algebra I and II fundamental structures like groups, rings and fields are being treated.
This lecture offers an introduction to theoretical computer science.
This course treats the complex analytical functions and their integration theory, which is important in analysis, geometry, number theory and physics.
The lecture Measure and Integration introduces students to Lebesgue’s measure and integration theory and some of its applications that are needed in other mathematical fields (e.g. probability).
The lecture Methods of Mathematical Physics I treats the theory of Fourier series, Fourier transformations and distributions, as well as their application to partial differential equations from Physics.
In this course minimization algorithms, numerics of ordinary differential equations and Monte Carlo methods are treated.
The course Physics III deals with quantum physics, atomic physics in particular, and the laws of smallest scales in general.
In many mathematical fields, especially geometry and analysis, topology is of fundamental importance. In this course elementary concepts from set theory and algebraic topology are discussed.
This course offers an introduction to elementary concepts of probability theory as well as estimation theories and tests of mathematical statistics.
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