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CZECH TECHNICAL UNIVERSITY IN PRAGUE
STUDY PLANS
2024/2025

Fundamentals of Modelling and Simulation

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Code Completion Credits Range Language
F7PMSZMS KZ 2 2P+2C Czech
Course guarantor:
Vojtěch Kamenský
Lecturer:
Vojtěch Kamenský, Aleš Tichopád
Tutor:
Vojtěch Kamenský, Aleš Tichopád
Supervisor:
Department of Biomedical Technology
Synopsis:

Basic notions and principles of system modelling generally. Theoretical and applied analysis of qualities of models representing various medical, biochemical, epidemiological, ecological, and biological systems. Population modelling. Epidemiological models. Models of pharmacokinetics. Economic Models and Models in Health Technology Assessment.

Requirements:

Compulsory attendance at the seminar, maximum three absences during the semester are allowed. The subject is completed with a classified credit Compulsory attendance at the seminar, maximum three absences during the semester are allowed. The subject is completed with a classified credit. Students are actively involved in solving problems in exercises where they can get a total of max. 50 points. Furthermore, student have to pass the final test with max. 50 points, which must meet at least 50%. Students have the possibility to get 100 points, 50 points are required to complete the subject. Rating according ECTS scale.

Syllabus of lectures:

•Introduction to modeling. Basic notions of modelling and simulation. General modelling techniques.

•Matematical model. Formal description of a system. Equations of models., graphic notation of models, feedback

•Algorithmization of simulation model. View simulated system. View status changes. Time display

•Verifying the accuracy of the models. Model optimization. Evaluating simulation results. Visualization of simulation results

•Discrete simulation models. Overview of methods used and their use

•Modeling of continuous systems. Overview of methods used and their use. Random numbers generators

•Compartment models and their use. Pharmacodynamics.

•Modeling of biological systems. Mathematical biology. Population dynamics.

•Modeling of biological systems. Mathematical biology. Population dynamics.

•Modeling methods used in operative research and biomedicine

Syllabus of tutorials:

•Introduction to modeling. Basic notions of modelling and simulation. General modelling techniques.

•Matematical model. Formal description of a system. Equations of models., graphic notation of models, feedback

•Algorithmization of simulation model. View simulated system. View status changes. Time display

•Verifying the accuracy of the models. Model optimization. Evaluating simulation results. Visualization of simulation results

•Discrete simulation models. Overview of methods used and their use

•Modeling of continuous systems. Overview of methods used and their use. Random numbers generators

•Compartment models and their use. Pharmacodynamics.

•Modeling of biological systems. Mathematical biology. Population dynamics.

•Modeling of biological systems. Mathematical biology. Population dynamics.

•Modeling methods used in operative research and biomedicine

Study Objective:
Study materials:

[1].MAZUMDAR, J. An introduction to mathematical physiology and biology. 2nd ed. New York: Cambridge University Press, 1999. ISBN 978-0-521-64675-8.

[2].RIDEOUT, Vincent C. Mathematical and computer modeling of physiological systems. Englewood Cliffs, N.J.: Prentice Hall, c1991. ISBN 978-0135633540.

[3].JOHN D. STERMAN. Business dynamics systems thinking and modeling for a complex world. [Nachdr.]. Boston: Irwin/McGraw-Hill, 2000. ISBN 9780072389159.

Note:
Time-table for winter semester 2024/2025:
Time-table is not available yet
Time-table for summer semester 2024/2025:
06:00–08:0008:00–10:0010:00–12:0012:00–14:0014:00–16:0016:00–18:0018:00–20:0020:00–22:0022:00–24:00
Mon
Tue
Wed
Thu
roomKL:B-520
Kamenský V.
Tichopád A.

12:00–13:50
(lecture parallel1)
Kladno FBMI
roomKL:B-520
Kamenský V.
Tichopád A.

14:00–15:50
(lecture parallel1
parallel nr.1)

Kladno FBMI
Fri
The course is a part of the following study plans:
Data valid to 2024-12-02
For updated information see http://bilakniha.cvut.cz/en/predmet5822206.html