STABILITY OF POLYNOMIAL MATRICES.

Qing Guo Wang; Chun Hui Zhou; You Xian Sun

STABILITY OF POLYNOMIAL MATRICES.

Qing Guo Wang
, Chun Hui Zhou
, You Xian Sun

Zhejiang University

Research output: Contribution to journal › Article › peer-review

1 Citation (Scopus)

Abstract

A necessary and sufficient condition for the stability of a polynomial matrix is presented, in terms of the eigenvalues of a composite matrix consisting of its coefficient matrices, and is illustrated by an example. This condition is suitable for numerical computations in control system analysis and computer-aided design.

Original language	English
Pages (from-to)	228
Number of pages	1
Journal	IEEE Transactions on Automatic Control
Volume	AC-32
Issue number	3
Publication status	Published - Mar 1987
Externally published	Yes

ASJC Scopus subject areas

Control and Systems Engineering
Computer Science Applications
Electrical and Electronic Engineering

Cite this

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title = "STABILITY OF POLYNOMIAL MATRICES.",

abstract = "A necessary and sufficient condition for the stability of a polynomial matrix is presented, in terms of the eigenvalues of a composite matrix consisting of its coefficient matrices, and is illustrated by an example. This condition is suitable for numerical computations in control system analysis and computer-aided design.",

author = "Wang, \{Qing Guo\} and Zhou, \{Chun Hui\} and Sun, \{You Xian\}",

year = "1987",

month = mar,

language = "English",

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journal = "IEEE Transactions on Automatic Control",

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AU - Wang, Qing Guo

AU - Zhou, Chun Hui

AU - Sun, You Xian

PY - 1987/3

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N2 - A necessary and sufficient condition for the stability of a polynomial matrix is presented, in terms of the eigenvalues of a composite matrix consisting of its coefficient matrices, and is illustrated by an example. This condition is suitable for numerical computations in control system analysis and computer-aided design.

AB - A necessary and sufficient condition for the stability of a polynomial matrix is presented, in terms of the eigenvalues of a composite matrix consisting of its coefficient matrices, and is illustrated by an example. This condition is suitable for numerical computations in control system analysis and computer-aided design.

UR - https://www.scopus.com/pages/publications/0023312924

M3 - Article

AN - SCOPUS:0023312924

SN - 0018-9286

VL - AC-32

SP - 228

JO - IEEE Transactions on Automatic Control

JF - IEEE Transactions on Automatic Control

IS - 3

ER -

STABILITY OF POLYNOMIAL MATRICES.

Abstract

ASJC Scopus subject areas

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