Academic year 2018/2019 |
Supervisor: | doc. Ing. Pavel Vorel, Ph.D. | |||
Supervising institute: | ÚMTMB | |||
Teaching language: | Czech | |||
Aims of the course unit: | ||||
The aim of the course is to teach students to understand the relation between a real dynamic system, its mathematical model and the goal of a feedback control of this system. | ||||
Learning outcomes and competences: | ||||
Students will be able to solve the performance of dynamic systems in the time and in the frequency area They will learn how to design feedback controllers and how to apply it the acquired knowledge for with respect to position servodrives of NC machines and robots. | ||||
Prerequisites: | ||||
Calculations with complex numbers, linear differential equations, Laplace transform, matrix calculus | ||||
Course contents: | ||||
Control theory of linear systems, mathematical models of dynamic systems, state space equations, transfer functions, feedback systems, stability of feedback systems,basic types of controllers P, I, PI, PD, PID, design algorithms of controllers, state feedback control, state feedback control with an observer, discrete linear systems, Z-transform, design of digital controllers, discrete state control | ||||
Teaching methods and criteria: | ||||
The course is taught through lectures explaining the basic principles and theory of the discipline. Exercises are focused on practical topics presented in lectures. | ||||
Assesment methods and criteria linked to learning outcomes: | ||||
The course-unit credit awarded on condition of having worked out given problems. Individual solution is expected applying program MATLAB/SIMULINK. Eexamination takes form of a written test | ||||
Controlled participation in lessons: | ||||
Attendance at practical training is obligatory. | ||||
Type of course unit: | ||||
Lecture | 13 × 2 hrs. | optionally | ||
Exercise | 13 × 2 hrs. | compulsory | ||
Course curriculum: | ||||
Lecture | 1.Introduction, dynamic systems, mathematical models 2. State space equations of dynamic systems 3. Transfer functions, frequency response, time response 4. Block diagrams of control systems 5. Feedback systems, stability 6. Design of controllers, types of controllers 7. State feedback control 8. State feedback control with an observer 9. Digital control systems 10. Discrete control theory, Z-transform 11. Design methods of digital controllers 12. Discrete state control 13. Dead-beat control |
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Exercise | Laboratory exercises with MATLAB 1. Introduction to MATLAB and SIMULINK 2. Analysis of dynamic systems, mechanic and electromechanical systems 3. State equations, solution of state equations, SIMULINK models 4. Derive of transfer functions and frequency responses 5. Types of transfer functions, time response 6. Miniproject: feed drive: block diagram, system analysis 7. Miniproject: design of speed- and position controllers 8. Miniproject: simulation of dynamic behaviour, interpolation in the plane 9. Control of systems with elastic coupling, state controller 10. Design of a discrete PID controller 11. Design of a state controller with an observer 12. Design of a state controller "dead-beat" 13. Structures of control systems, hardware, software |
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Literature - fundamental: | ||||
3. Ogata, K.: System Dynamics Prentice Hall 1992 | ||||
4. Ogata, K.:Modern Control Engineering Prentice Hall, 1997 | ||||
Literature - recommended: | ||||
1. Skalický, Jiří: Teorie řízení 1 skripta VUT v Brně, FEKT, 2002 | ||||
2. Vavřín, P.: Teorie automatického řízení skripta VUT v Brně, 1991 |
The study programmes with the given course: | |||||||||
Programme | Study form | Branch | Spec. | Final classification | Course-unit credits | Obligation | Level | Year | Semester |
B3A-P | full-time study | B-MET Mechatronics | -- | Cr,Ex | 5 | Compulsory | 1 | 2 | S |
Faculty of Mechanical Engineering
Brno University of Technology
Technická 2896/2
616 69 Brno
Czech Republic
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