Modeling of information systems

Course: Applied mathematics

Structural unit: Faculty of Computer Science and Cybernetics

Title
Modeling of information systems
Code
ДВС.2.01
Module type
Вибіркова дисципліна для ОП
Educational cycle
Second
Year of study when the component is delivered
2021/2022
Semester/trimester when the component is delivered
3 Semester
Number of ECTS credits allocated
8
Learning outcomes
PLO 11.2. Understand the main areas of applied mathematics and computer science, to the extent necessary for the development of general professional mathematical disciplines, applied disciplines and the use of their methods in the chosen profession. PLO13.2. Be able to independently analyze the subject area and develop mathematical and structural-algorithmic models.
Form of study
Full-time form
Prerequisites and co-requisites
1. To know materials of standard courses of mathematical analysis, basic concepts from courses of ordinary differential equations, equations of mathematical physics, difference equations and algebra, probability theory, mathematical statistics, and theory of decision-making. 2. Be able to build and research mathematical models described by dynamic systems of various types. Conduct a qualitative study of differential equations on the plane and in three-dimensional space, investigate differential equations, investigate functions and functionals at the extremum, calculate eigenvectors and eigenvalues, find inverse matrices, and solve systems of linear inhomogeneous equations. 3. Possess the skills of elementary programming, use of mathematical packages of application programs, numerical and analytical solving of applied problems, elementary skills of building models, and making decisions in conditions of risk and uncertainty.
Course content
Students master the ability to make mathematical models of dynamic processes, create abstract models of real systems and processes taking into account stochastic disturbances, develop theoretical and practical abilities in this direction; form future specialists' competence in the practical application of mathematical models for forecasting the behavior of objects of arbitrary nature.
Recommended or required reading and other learning resources/tools
1. Matsenko V.H. Matematychne modeliuvannia dynamiky vikovoi struktury. – Chernivtsi, Chernivetskyi nats. un.-t im. Yu. Fedkovycha, 2018. – 191 s. 2. Obod I.I., Svyd I.V., Ruban I.V., Zavolodko H.E. Matematychne modeliuvannia informatsiinykh system. – Kharkiv, Drukarnia Madryd, 2019. – 270 s. 3. Tomasz R Beiletcki, Marek Rutkowski. Credit risk: modeling, valuation and Hedging. 4. Khusainov D.Ya., Kharchenko I.I., Shatyrko A.V. Modeliuvannia dynamichnykh system. – Navchalnyi posibnyk VPTs Kyivskoho universytetu, 2011. – 135 s. 5. Dahlman O., Israelson H. Monitoring Underground Nuclear Explosions. – Amsterdam-Oxford-New York, 1977. 440 p. 6. Melton B.S., Kirkpatrick B.M. The symmetrical triaxial seismometer-Its design for application to long period seismometry. / Bull. Seism. Soc. Amer., 60, 1970. Р. 717-740. 7. Marshall P.D., Burch R.F., Douglas A. How and why to record broad band seismic signals. / Nature, 239, 1972. Р.154-155.
Planned learning activities and teaching methods
Lectures, independent work
Assessment methods and criteria
Semester assessment: The maximum number of points that can be obtained by a student is 100 points. 1. Control work No. 1: RN 1.1, RN 2.1 – 35/21 points. 2. Control work No. 2: RN 1.2, RN 2.2 – 35/21 points. 3. Current evaluation: RN 1.1, RN 1.2, RN 2.1, RN 2.2, RN 3.1, RN 4.1, RN 4.2 – 30/18 points. Final assessment in the form of credit: Passing points are defined as the sum of evaluation points for all successfully assessed learning outcomes provided in this program. The minimum threshold level for the total score for all components is 60% of the possible number of points. The student receives an overall positive grade in the discipline if his grade for the semester is at least 60 points.
Language of instruction
Ukrainian

Lecturers

This discipline is taught by the following teachers

Denys Yakhievych Khusainov
Complex systems modelling
Faculty of Computer Science and Cybernetics
Vasyl Vasylovych Begun
Complex systems modelling
Faculty of Computer Science and Cybernetics
Vasyl Serhiiovych Mostovyi
Complex systems modelling
Faculty of Computer Science and Cybernetics