The training program includes mathematical simulation of complex dynamic objects of the technological, biotechnological and socio-economic world. Cooperation with the Institute’s strategic partners (enterprises and research organizations) enables our alumni to integrate quickly and effectively in their employer’s business or line of activity.
Good mathematical training combined with skills in computer modeling, algorithm building and programming permits our alumni:
- to independently solve the problems at hand in the analytical departments of various companies
- to develop and set tasks of applied nature for programmers
- to formulate and resolve new tasks emerging in the operation of sophisticated information technology
- to be engaged in development of applied software
- to create DBMS for various purposes
- to participate in the development of integrated information and mathematical software systems for various fields of activity
Alumni can be employed as
- systems analyst in banks, industrial corporations, and high-level government structures in industry management and manufacturing
- algorithm builder and software developer for complex information systems
- database and expert system designer
- developer of mathematical models for complex technical systems
- developer of mathematical support for information processing and control shaping in complex technical systems
- developer of mathematical software for information processing in multimedia databases
- researcher in applied or computational mathematics or in theoretical information science
- instructor in mathematics, applied and computational mathematics, and information science
Program subjects
- Continuous mathematical models
- Modern computer technologies
- Discrete mathematical models
- Special modeling/simulation techniques
- Mathematical models of mechanics
- Mathematical image recognition models
- Encoding methods
- Methods of solving ill-posed problems
- Methods of solving mechanical problems
- Mathematical models of automatic control theory
- Mathematical models of ultrahigh-frequency devices
Graduating department:
Department of Higher Mathematics