Strong robustness in uncertain multivariable systems

Author

Nwokah, Osita D L

Author_Institution

Sch. of Mech. Eng., Purdue Univ., West Lafayette, IN, USA

fYear

1988

fDate

7-9 Dec 1988

Firstpage

2157

Abstract

A review is presented of the basis of the Horowitz quantitative feedback theory (QFT). It is shown that the basic assumptions of (QFT) have mathematical justification. However, necessary and sufficient conditions for the solvability of the QFT problem are presently not known. By reposing the QFT problem as an M-matrix design problem, it is possible to develop the desired existence conditions as well as simplify the design of the controllers which solve the QFT problem. Some preliminary results are presented and form the basis of ongoing work into the automation of the QFT design process

Keywords

control system synthesis; feedback; matrix algebra; multivariable control systems; stability; Horowitz quantitative feedback theory; M-matrix; control system synthesis; design; necessary condition; robustness; stability; sufficient conditions; uncertain multivariable systems; Design automation; Design methodology; Feedback loop; Frequency response; MIMO; Mechanical engineering; Process design; Robust stability; Robustness; Uncertainty;

fLanguage

English

Publisher

ieee

Conference_Titel

Decision and Control, 1988., Proceedings of the 27th IEEE Conference on

Conference_Location

Austin, TX

Type

conf

DOI

10.1109/CDC.1988.194715

Filename

194715

Link To Document

https://search.isc.ac/dl/search/defaultta.aspx?DTC=49&DC=2977922