Control theory for distributed parameter systems and applications
Author(s)
Bibliographic Information
Control theory for distributed parameter systems and applications
（Lecture notes in control and information sciences, 54）
Springer-Verlag, 1983
- : us
- : gw
Available at / 41 libraries
-
Science and Technology Library, Kyushu University
: gw007.08/L49/(54)068252183011787,
007.08/L 49/(54)068252190006800, : us : pbk.068252184005572 -
No Libraries matched.
- Remove all filters.
Note
Proceedings of the Conference on Control Theory for Distributed Parameter Systems and Applications, held at the Chorherrenstift Vorau, Styria, July 11-17, 1982
Includes bibliographical references
Description and Table of Contents
Description
Proceedings of the Conference on Control Theory for Distributed Parameter Systems, Held at the Chorherrenstift Vorau, Styria, July 11-17, 1982
Table of Contents
The mathematical structure of the feedback control problem for linear distributed parameter systems with finite-dimensional controllers.- Inverse problems for hyperbolic systems with unknown boundary parameters.- Boundary control of some free boundary problems.- Finite dimensional compensators for nonlinear infinite dimensional systems.- Finite dimensional compensators for some hyperbolic systems with boundary control.- Direct solution of the bellmann equation for a stochastic control problem.- Degenerate differential equations and applications.- The numerical solution of differential equations arising in control theory for lumped and distributed parameter systems.- On time-optimal boundary control of vibrating beams.- An L2 theory for the quadratic optimal cost problem of hyperbolic equations with control in the dirichlet B.C..- On the identifiability of parameters in distributed systems.- The pole and zero structure of a class of linear systems.- Optimal control of rotation of a flexible arm.- Neutral functional differential equations and semigroups of operators.- Boundary observation and control of a vibrating plate: a preliminary report.- Boundary feedback stabilization for a quasi-linear wave equation.- Boundary feedback stabilization problems for hyperbolic equations.
by "Nielsen BookData"
