Leondes Control and Dynamic Systems

Advances in Theory and Applications
1. Auflage 1973
ISBN: 978-1-4831-9121-8
Verlag: Elsevier Science & Techn.
Format: PDF
Kopierschutz: 1 - PDF Watermark

E-Book, Englisch, Band Volume 9, 532 Seiten, Web PDF

Reihe: Control and Dynamic Systems

Control and Dynamic Systems: Advances in Theory and Applications, Volume 9 brings together diverse information on important progress in the field of control and systems theory and applications. This volume is comprised of contributions from leading researchers in the field. Topics covered include optimal observer techniques for linear discrete time systems; application of sensitivity constrained optimal control to national economic policy formulation; and modified quasilinearization method for mathematical programming problems and optimal control problems. Dynamic decision theory and techniques and closed loop formulations of optimal control problems for minimum sensitivity are also elaborated. Engineers and scientists in applied physics will find the book interesting.

Autoren/Hrsg.

Leondes, C. T.

Inhaltsverzeichnis

1;Front Cover;1
2;Control and Dynamic Systems: Advances in Theory and Applications;4
3;Copyright Page;5
4;Table of Contents;6
5;CONTRIBUTORS;8
6;PREFACE;10
7;CONTENTS OF PREVIOUS VOLUMES;14
8;Chapter 1. Optimal Observer Techniques for Linear Discrete Time Systems;20
8.1;I. Formulation of the State Estimation Problem;22
8.2;II. Some Fundamental Results of Deterministic Observer Theory;35
8.3;III. Optimal Minimal-Order Observers for Discrete Stochastic Systems;53
8.4;IV. Some Extensions of the Basic Solution;80
8.5;V. Examples Illustrating the Theory;103
8.6;VI. Concluding Remarks;139
8.7;References;144
9;Chapter 2. Application of Sensitivity Constrained Optimal Control to National Economic Policy Formulation;150
9.1;I. Introduction;151
9.2;II. The Dynamic Macroeconomic Model;155
9.3;III. The Primary Optimal Control Problem;179
9.4;IV. The Sensitivity Constrained Optimal Control Problem;206
9.5;V. Conclusions and Recommendations;246
9.6;References;250
10;Chapter 3. Modified Quasilinearization Method for Mathematical Programming Problems and Optimal Control Problems;258
10.1;I. Description of the Problems;259
10.2;II. Mathematical Programming Problems;262
10.3;III. Optimal Control Problems;280
10.4;References;325
11;Chapter 4. Dynamic Decision Theory and Techniques;328
11.1;I. Introduction;329
11.2;II. Problem Definition;335
11.3;III. Computing Function .i(k);341
11.4;IV. An Approximation Technique;382
11.5;V. Conclusion;387
11.6;References;390
12;Chapter 5. Closed Loop Formulations of Optimal Control Problems for Minimum Sensitivity;394
12.1;I. Introduction;396
12.2;II. Direction Field Formulation of the Trajectory Sensitivity Problem;414
12.3;III. Reduced Sensitivity Solution;442
12.4;IV. Minimum Sensitive Gain Feedback Control;453
12.5;V. Comparison Example;479
12.6;VI. Conclusions;489
12.7;VII. Appendices;491
12.8;List of Symbols;520
12.9;References;521
13;AUTHOR INDEX;526
14;SUBJECT INDEX;530