Mathematical Analysis – Field of study catalogue MU
Mathematical Analysis“Mathematics in a real life” |
The study programme of Mathematical Analysis focuses on deeper studies of mathematical analysis with particular emphasis on differential equations and functional analysis. The studies of these basic disciplines of mathematical analysis are supplemented with a wide range of selective courses which, together with the individual work on the Master's thesis, modify the particular profile of the graduate. The aim of the studies is to introduce elementary methods and treatments used in mathematical analysis, and their applications in related fields. Furthermore, the aim is to enable the graduates to understand the problems in the field of mathematical analysis, and apply the obtained theoretical knowledge in solving particular problems.
After successfully completing his/her studies the graduate is able to:
- show expertise in the field of fundamental as well as advanced disciplines of classical mathematical analysis, algebra, and geometry, and programming and computer science;
- solve problems creatively and employ highly developed abstract thinking;
- do an independent scientific research in abstract as well as applied mathematical branches and their specializations.
The graduates will obtain theoretical knowledge and practical computing methods in the area of mathematical analysis and related specializations in the scope that is necessary for the independent work in the branch. The graduates can work in basic and applied research in scientific, technical, and also economic fields – at universities, institutions, and companies where theoretical knowledge must be connected to specific practical methods.
The standard duration of studies is four semesters. To be admitted to the final state examination students must earn a total of 120 ECTS credits for required, selective, and elective courses. During the course of their studies students should follow the Course Catalogue for their year of matriculation. They can access the Course Catalogues through the faculty website.
No practical training is required and it is not a part of the study programme.
The final state examination consists of 3 parts: 1. General Mathematical Background;
2. Differential Equations; and 3. Global, Functional and Complex Analysis.
The final state examination is oral.
The students may continue their studies in the doctoral degree programme of Mathematics-Mathematical Analysis.
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