Czech

Not applicable.

Passed student is qualified:
- to understand relation between mathematical model of the system and its dynamic behavior
- to understand mutual relation of dynamic models in the form of differential equation, state equation and transfer function
- to explain behavior of frequency response and step response
- to derive stabiblity of a feedback system
- to design the proper feedback controller

Student's necessary prerequisities are knowledge of mathematics (differential equations, Laplace transform) and from theory of analogue and digital circuits

Not applicable.

Teaching methods includes lectures and comnputer laboratories- specified in the article 7 of BUT Rules for Studies and Examinations.

Written examination

Student obtains: max 40 points for numeric and laboratory excersises and max 60 points for final examination.

1. Mathematical models of dynamic systems
2. Transfer functions, frequency responses, step responses
3. Transfer functions of basic members
4. Block diagrams of controlled systems
5. Description of dynamic systems in state space, status matrices
6. Feedback systems, basic transfers control loops, regulation accuracy.
7. Stability of feedback systems
8. Synthesis of classical regulators
9. Branched control circuits - cascade regulation, feedforward etc..
10. Numerical realization of classical regulators - discretization of PID control algorithm.
11. Block diagram of electric drive, sensors, motors
12. State-space feedback control
13. Implementation of microprocessor control (DSP)

Not applicable.

To introduce with a control theory of linear systems as a mathematical background for design of automated systems

Computer laboratory is mandatory
Compensation of an absence at laboratory after lecturer's recommendat

Not applicable.

Not applicable.

Norman S. Nise, Control Systems Engineering, ISBN 978-1118170519 (CS)
Skalický, J.: Teorie řízení, skripta FEKT, 2002

Not applicable.