Peter Stefanidis Andrzej P. Paplinski Michael J. Gibbard Stefanidis Numerical Operations with Polynomial Matrices

Numerical Operations with Polynomial Matrices

von Peter Stefanidis Andrzej P. Paplinski Michael J. Gibbard

Application to Multi-Variable Dynamic Compensator Design

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Beschreibung

The purpose of this monograph is to describe a class of com- putational methods, based on polynomial matrices, for the design of dynamic compensators for linear multi-variable control systems. The design of the compensator, which may be either analogue or digital, is based on pole assignment. A matrix fraction description, which employs polynomial matri- ces, is used to represent the system. The design comptuta- tion, however, employs matrices of real numbers rather than polynomial matrices. This simplifies the computational pro- cedures which can thus be implementedin commercially-avai- lable software packages. Both transient and steady-state performace specifications are included in the design proce- dure which is illustrated by four detailed examples. The monograph should be of interest to research workers and engineers in the field fo multi-variable control. For the former it provides some new computational tools for the ap- plication of algebraic methods, for both groups it introdu- ces some new ideas for a more-direct approach to compensator design.

Autor*in

Peter Stefanidis

Themen in »Numerical Operations with Polynomial Matrices«

Algebraic Methods Dynamic compensation Multi-variable control Polynomial Matrices Regelung System Theorie algebraic method control control system system

Stimmen zu »Numerical Operations with Polynomial Matrices«

Details

ISBN: 9783540549925
Verlag: Springer Berlin
Erscheinung: 30.01.1992

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