: Peter Hippe, Joachim Deutscher
: Design of Observer-based Compensators From the Time to the Frequency Domain
: Springer-Verlag
: 9781848825376
: 1
: CHF 133.00
:
: Elektronik, Elektrotechnik, Nachrichtentechnik
: English
: 285
: Wasserzeichen/DRM
: PC/MAC/eReader/Tablet
: PDF

Design of Observer-based Compensatorsfacilitates and adds transparency to design in the frequency domain which is not as well-established among control engineers as time domain design. The presentation of the design procedures starts with a review of the time domain results; therefore, the book also provides quick access to state space methods for control system design.

Frequency domain design of observer-based compensators of all orders is covered. The design of decoupling and disturbance rejecting controllers is presented, and solutions are given to the linear quadratic and the model matching problems. The pole assignment design is facilitated by a new parametric approach in the frequency domain. Anti-windup control is also investigated in the framework of the polynomial approach. The discrete-time results for disturbance rejection and linear quadratic control are also presented.

The book contains worked examples that can easily be reproduced by the reader, and the results are illustrated by simulations.



Peter Hippe was born in Berlin in 1941. He received the Dipl.-Ing. degree in mechanical engineering from Universität Stuttgart, Stuttgart in 1969 and the Dr.-Ing. degree from Friedrich-Alexander Universität, Erlangen in 1976. Since then he has been teaching in the Electrical Engineering Department. His main research interests are in the time and frequency domain design of compensators and the problems caused by constrained actuators. He has coauthored the bookZustandsregelung (Springer, 1985) and he is the author of the bookWindup in Control (Springer, 2006)

Joachim Deutscher was born in Schweinfurt, Germany in 1970. He received the Dipl.-Ing. (FH) degree in Electrical Engineering from Fachhochschule Würzburg- Schweinfurt-Aschaffenburg in 1996, the Dipl.-Ing. Univ. degree in Electrical Engineering and the Dr.-Ing. degree from Universität Erlangen-Nürnberg in 1999 and 2003, respectively. He is head of the nonlinear control systems group at the Lehrstuhl für Regelungstechnik, Universität Erlangen-Nürnberg. His main research interests are in nonlinear control and in the application of polynomial matrix methods in control.

Preface5
Contents10
1 Polynomial Matrix Fraction Descriptions13
1.1 Right Coprime Matrix Fraction Description13
1.2 Left Coprime Matrix Fraction Description22
2 State Feedback Control28
2.1 State Feedback in the Time Domain29
2.2 Parameterization of the State Feedback in the Frequency Domain31
3 State Observers38
3.1 The Reduced-order Observer in the Time Domain39
3.2 Parameterization of the Full-order Observer in the Frequency Domain43
3.3 Parameterization of the Reduced-order Observer in the Frequency Domain47
4 Observer-based Compensators62
4.1 The Observer-based Compensator in the Time Domain63
4.2 Representations of the Observer-based Compensator in the Frequency Domain65
4.3 Computation of the Observer-based Compensator in the Frequency Domain71
4.4 Summary of the Steps for the Design of Observer- based Compensators in the Frequency Domain75
4.5 Prevention of Problems Caused by Input-signal Restrictions81
5 Parametric Compensator Design92
5.1 Parametric Design of State Feedback in the Time Domain93
5.2 Parametric Design of State Feedback in the Frequency Domain95
5.3 Parameterization of the State Feedback Gain Using the Pole Directions101
5.4 Parametric Design of Reduced-order Observers in the Frequency Domain103
5.5 Parametric Design of Reduced-order Observers in the Time Domain114
6 Decoupling Control118
6.1 Diagonal Decoupling119
6.2 Decoupling with Coupled Rows130
7 Disturbance Rejection Using the Internal Model Principle142
7.1 Time-domain Approach to Disturbance Rejection143
7.2 State Feedback Control of the Augmented System in the Frequency Domain153
7.3 State Observer for the Non-augmented System in the Frequency Domain158
7.4 Design of the Observer-based Compensator with an Internal Signal Model in the Frequency Domain159
8 Optimal Control and Estimation178
8.1 The Linear Quadratic Regulator in the Time Domain179
8.2 The Linear Quadratic Regulator in the Frequency Domain180
8.3 The Stationary Kalman Filter in the Time Domain185
8.4 The Stationary Kalman Filter in the Frequency Domain188
9 Model-matching Control with Two Degrees of Freedom196
9.1 Model-based Feedforward Control in the Time Domain198
9.2 Model-based Feedforward Control in the Frequency Domain200
9.3 Tracking Control by State Feedback in the Time Domain201
9.4 Tracking Control by State Feedback in the Frequency Domain206
9.5 Observer-based Tracking Control in the Time Domain209
9.6 Observer-based Tracking Control in the Frequency Domain211
10 Observer-based Compensators with Disturbance Rejection for Discrete-time Systems220
10.1 Discrete-time Control in the Time Domain221
10.2 Discrete-time Control in the Frequency Domain226
11 Optimal Control and Estimation for Discrete- time Systems235
11.1 The Linear Quadratic Regulator in the Time Domain236
11.2 The Linear Quadratic Regulator in the Frequency Domain237
11.3 The Stationary Kalman Filter in the Time Domain242
11.4 The Stationary Kalman Filter in the Frequency Domain247
11.5 Observer-based Compensators with a posteriori State Estimate in the Frequency Domain265
A Appendix276
A.1 Computing a Row-reduced Polynomial Matrix¯D.(s)276
A.2 Proof of Theorem 4.1281
References286
Index290