Stochastic algorithms
Course: Informatics
Structural unit: Faculty of Computer Science and Cybernetics
Title
Stochastic algorithms
Code
ВК.4.04.03
Module type
Вибіркова дисципліна для ОП
Educational cycle
First
Year of study when the component is delivered
2022/2023
Semester/trimester when the component is delivered
6 Semester
Number of ECTS credits allocated
3
Learning outcomes
PLO 4. Use methods of computational intelligence, machine learning, neural network and fuzzy data processing, genetic and evolutionary programming to solve problems of recognition, forecasting, classification, identification of control objects, etc.
Form of study
Full-time form
Prerequisites and co-requisites
Know: discrete mathematics, data structures and algorithms, probability theory and
mathematical statistics in the volume of standard university courses.
Be able to: apply knowledge from the above disciplines to solving problems.
Possess elementary skills: working with a computer
Course content
The discipline is a selective component of the training of specialists at the first (bachelor's) level
of higher education in the field of knowledge 12 "Information technologies" from the specialty 122 "Computer
science", educational and professional program "Informatics". It is taught in the 6th semester, volume 90
hours (3 ECTS credits), of which lectures – 28 hours, laboratory work – 14 hours, consultations – 2 hours,
independent work - 46 hours
The discipline is based on the basic concepts of statistical modeling and methods
stochastic algorithms, principles of their implementation in programming languages, application in
applied tasks.
Stochastic algorithms, solving educational and practical problems are considered.
Recommended or required reading and other learning resources/tools
Osnovnі:
1. Iu.V. Kozachenko, A.O. Pashko (2016) Tochnіst- modeliuvannia vipadkovikh protsesіv v
rіvnomіrnіi metritsі.
2. S.M. Ermakov (2009). Metod Monte-Karlo v vychislitel-noi matematike. Vvodnyi kurs. -
Nevskii dialekt, SPb.
3. Olive Ibe (2009). Markov Processes for Stochastic Modeling. Academic Press.
4. Pierre Bremaud (1998). Markov Chains, Givvs Fields, Monte Carlo Simulation, and Queues.
Springer.
5. Handbook of Simulation. Principles, Methodology, Advances, Applications, and Practice
(1998), J. Banks (editor), Wiley, NY.
6. G.S. Fishman (1999), Monte Carlo. Concepts, algorithms and applications, Springer-Verlag,
New York-Berlin-Amsterdam.
..
Planned learning activities and teaching methods
Lectures, laboratory work, consultations, independent work
Assessment methods and criteria
- semester assessment:
Sixth semester
1. Control work 1: РН1.1, РН1.2, РН2.1, РН2.2 – 20 points/12 points.
2. Practical task according to part 2 (software implementation of the algorithm from part 2 of
application to a set of test data, obtaining a numerical result and compiling
report): RN 1.1., RN1.2, RN2.1, RN 3.1, RN4.1, RN4.2 — 20 points/ 12 points.
- final evaluation (in the form of credit):
- the maximum number of points that can be obtained by a student: 40;
- learning outcomes that are evaluated: PH1.1, PH1.2, PH2.1, PH3.1;
- form of conduct: written;
- types of tasks: task (40%), theoretical question (60%).
A student is admitted to the exam if he scored at least 20 points in the semester.
Language of instruction
Ukrainian
Lecturers
This discipline is taught by the following teachers
Departments
The following departments are involved in teaching the above discipline