Discrete Feedback Systems 1.
Classical Control
Appendix
eigenvalue of the matrix A. | |
spectral radius of the matrix A. | |
largest singular value of the matrix A. | |
smallest singular value of the matrix A. | |
the k × k identity matrix. | |
transpose of a matrix M. | |
complex-conjugate transpose of a matrix M. | |
the inertia of a symmetric matrix A. | |
the Moore-Penrose pseudoinverse of a matrix M. | |
the image of a matrix M. | |
the kernel of a matrix M. | |
a matrix whose columns form a basis of Ker(M). | |
the symmetric matrix A is positive or negative definite. | |
the symmetric matrix A is positive or negative semi-definit. | |
A and B are symmetric matrices and A – B > 0. | |
the trace of a symmetric matrix A. | |
the determinant of a symmetric matrix A. | |
the set of all eigenvalues of a square matrix A. | |
Tartalomjegyzék
- DISCRETE FEEDBACK SYSTEMS Classical Control
- COPYRIGHT PAGE
- Part I – Signals, Systems and Control
- 1. Introduction
- 2. Modelling
- 3. Signals
- 4. Discrete time LTI sytems
- Part II – Classical Analysis and Design Techniques
- 5. Sampled systems
- 6. Time and frequency response characteristics
- 7. Stability analysis
- 8. Classical control design methods
- Appendix
- Bibliography
Kiadó: Akadémiai Kiadó
Online megjelenés éve: 2019
ISBN: 978 963 454 372 5
The aim of the book is to provide a well-rounded exposure to analysis, control and simulation of discrete-time systems. Theoretical techniques for studying discrete-time linear systems with particular emphasis on the properties and design of sampled data feedback control systems are introduced. This book is intended to be used as a textbook in our MSc and PhD courses. We have tried to balance the broadness and the depth of the material covered in the book. The interested reader is also sent to consult the publications of the references list.
Hivatkozás: https://mersz.hu/gaspar-szabo-bokor-discrete-feedback-systems-1//
BibTeXEndNoteMendeleyZotero