Algebra and Discrete Mathematics
The objective of this Master's degree programme is to educate experts in mathematics with the highly developed abstract thinking.
It is designed especially for students who do not like to accept
knowledge without a deep understanding of its background and context.
The programme focuses on modern branches of algebra and discrete
mathematics including applications in theoretical computer science.
During the instruction a precise formulation of ideas is crucial.
The studies are designed so that the students, in addition to the broader base of the branch, acquire also a thorough knowledge in a particular discipline of their own choice.
In the course of their studies, it is typical for students to be in a close contact with a scientific team specializing in the given branch.
The graduates will have a clear idea of whether they should focus on research in the future, or apply the obtained knowledge in practice.
A successful graduate is able to
- explain fundamental results in algebra and discrete mathematics
- identify general algebraic concepts in other mathematical disciplines
- use formal mathematical language to represent ideas
- write a formal mathematical text
- compose correct mathematical proofs
The graduates have mastered advanced methods of algebra and discreet mathematics. They can find employment in basic research and as teachers at universities. They can also specialize in informatics and be ready for practice - for example creating mathematical models, using combinatorial algorithms, and designing software.
|Faculty||Faculty of Science|
|Type of study||follow-up master's|
|Standard length of studies||2 years|
|Language of instruction||czech|
Field combinations with Algebra and Discrete Mathematics
This field of study is only offered in single-subject study mode
A written or oral examination on the level of Bachelor's degree examination of the corresponding Bachelor's field of study is required. (only in Czech)
See the requirements for the Bachelor's degree examination.
The examination results.