Distributed Parameter Control Systems: T
โ Spyros G. Tzafestas (editor)
๐ Library
๐
2013
๐ Pergamon
๐ English
โฆ LIBER โฆ
๐
Control Theory for Distributed Parameter Systems and Applications
โ Scribed by M. J. Balas (auth.), Franz Kappel, Karl Kunisch, Wilhelm Schappacher (eds.)
- Publisher
- Springer-Verlag Berlin Heidelberg
- Year
- 1983
- Tongue
- English
- Leaves
- 251
- Series
- Lecture Notes in Control and Information Sciences 54
- Edition
- 1
- Category
- Library
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โฆ Table of Contents
The mathematical structure of the feedback control problem for linear distributed parameter systems with finite-dimensional controllers....Pages 1-34
Inverse problems for hyperbolic systems with unknown boundary parameters....Pages 35-44
Boundary control of some free boundary problems....Pages 45-59
Finite dimensional compensators for nonlinear infinite dimensional systems....Pages 60-76
Finite dimensional compensators for some hyperbolic systems with boundary control....Pages 77-91
Direct solution of the bellmann equation for a stochastic control problem....Pages 92-99
Degenerate differential equations and applications....Pages 100-108
The numerical solution of differential equations arising in control theory for lumped and distributed parameter systems....Pages 109-126
On time-optimal boundary control of vibrating beams....Pages 127-137
An L 2 theory for the quadratic optimal cost problem of hyperbolic equations with control in the dirichlet B.C.....Pages 138-152
On the identifiability of parameters in distributed systems....Pages 153-162
The pole and zero structure of a class of linear systems....Pages 163-174
Optimal control of rotation of a flexible arm....Pages 175-187
Neutral functional differential equations and semigroups of operators....Pages 188-207
Boundary observation and control of a vibrating plate: a preliminary report....Pages 208-220
Boundary feedback stabilization for a quasi-linear wave equation....Pages 221-237
Boundary feedback stabilization problems for hyperbolic equations....Pages 238-245
โฆ Subjects
Systems Theory, Control;Calculus of Variations and Optimal Control;Optimization;Control Engineering;Appl.Mathematics/Computational Methods of Engineering
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