Branch Details

Mathematical Methods in Information Technology

Original title in Czech: Matematické metody v informačních technologiíchFITAbbreviation: MMMAcad. year: 2012/2013

Programme: Information Technology

Length of Study:

Profile

The goal of the study branch of Mathematical Methods in Information Technologies is to acquaint students with deeper mathematical roots of information technologies and teach them how to understand, practically apply as well as further develop advanced technologies built on these roots. Within the compulsory courses of the study branch, the students will mainly improve their knowledge of mathematics and of the theoretical basis of computer science and will get familiar with their advanced applications in selected areas of information technologies. In particular, this concerns the areas of compilers, methods of automated analysis, verification, and testing of correctness of computer-based systems, the ares of high performance computing, modeling, simulation and optimization, and/or applications of the game theory as a support of rational strategic decision-making in conflict situations (e.g., in economics, security, etc.). The choice of optional courses together with the diploma thesis will then allow the students to individually narrow down their focus on various theoretical or application areas. The obtained deeper theoretical knowledge and acquaintance with their various applications will allow the graduates to practically apply various highly advanced moder technologies, including non-standard technologies as well as technologies currently under development, will allow them to find positions in companies (or divisions of companies) focused on research and development of new information technologies with a mathematical basis, and/or will give them a solid training for subsequent PhD studies.

Key learning outcomes

  • A graduate has a deep knowledge of the mathematical roots of
    information technologies and their various advanced applications, in
    particular, compilers, automated methods of analysis, verification, and
    testing of correctness of computer-based systems, computer-aided
    modeling, simulation, and optimization, fault tolerance, game theory,
    high performance computing technologies, cryptography and codes, and/or
    unconventional and newly emerging computing platforms.
  • A graduate is qualified for research, development, and applications of various advanced technologies, including highly unconventional technologies,
    requiring a deeper understanding of the mathematical roots of computer
    science. The acquired knowledge of the theoretical basis of information
    technologies makes the graduate very flexible and able to easily get
    familiar with new discoveries and technologies.
  • Students graduating from the study branch can make their professional career especially in research and development divisions as well as production divisions of various companies and institutions interested in development and applications of advanced technologies from the areas of automated analysis, verification, and testing of computer-based systems; compilers; technologies for synthesis of hardware or software from high-level specifications; modeling, simulation, and optimization of systems (including companies and institutions interested in simulation, prediction, and optimization for the needs of energetics, economics, security, etc.); technologies for high performance computing in science and engineering; and/or technologies for development of critical systems with a special emphasis on reliability and security. Moreover, with respect to their deep knowledge of algorithmics, they can find positions also in other areas of the IT industry, focused on development and maintenance of complex, computationally demanding software products (e.g., within running and optimizing large databases, information systems, computer networks, etc.). An important possibility is also a career of the graduates in science and/or education.

Guarantor


Course structure diagram with ECTS credits

1. year of study, winter semester
AbbreviationTitleL.Cr.Com.Compl.Hr. rangeGr.Op.
MATMathematical Structures in Computer Sciencecs, en5CompulsoryExP - 39 / COZ - 13yes
TINTheoretical Computer Sciencecs5CompulsoryCr,ExP - 39 / PR - 13yes
STITheoretical Computer Science Seminarcs2ElectiveCrCOZ - 26yes
2. year of study, winter semester
AbbreviationTitleL.Cr.Com.Compl.Hr. rangeGr.Op.
SEPTerm Projectcs, en5CompulsoryGCrPR - 65yes
2. year of study, summer semester
AbbreviationTitleL.Cr.Com.Compl.Hr. rangeGr.Op.
DIPMaster's Projectcs, en13CompulsoryCrPR - 169yes