Connective stability of discontinuous large scale systems

Shigui Ruan

doi:10.1016/0022-247X(91)90320-Y

Connective stability of discontinuous large scale systems

Shigui Ruan

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

3 Scopus citations

Abstract

The stability of discontinuous large scale systems under structural perturbations are studied in this paper. It is assumed that the discontinuous equations possess solutions in the sense of Filippov. The results obtained yield sufficient conditions for connective stability. The interconnected systems are treated in terms of their subsystems.

Original language	English (US)
Pages (from-to)	480-484
Number of pages	5
Journal	Journal of Mathematical Analysis and Applications
Volume	160
Issue number	2
DOIs	https://doi.org/10.1016/0022-247X(91)90320-Y
State	Published - Sep 15 1991
Externally published	Yes

ASJC Scopus subject areas

Analysis
Applied Mathematics

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title = "Connective stability of discontinuous large scale systems",

abstract = "The stability of discontinuous large scale systems under structural perturbations are studied in this paper. It is assumed that the discontinuous equations possess solutions in the sense of Filippov. The results obtained yield sufficient conditions for connective stability. The interconnected systems are treated in terms of their subsystems.",

author = "Shigui Ruan",

year = "1991",

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doi = "10.1016/0022-247X(91)90320-Y",

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AU - Ruan, Shigui

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N2 - The stability of discontinuous large scale systems under structural perturbations are studied in this paper. It is assumed that the discontinuous equations possess solutions in the sense of Filippov. The results obtained yield sufficient conditions for connective stability. The interconnected systems are treated in terms of their subsystems.

AB - The stability of discontinuous large scale systems under structural perturbations are studied in this paper. It is assumed that the discontinuous equations possess solutions in the sense of Filippov. The results obtained yield sufficient conditions for connective stability. The interconnected systems are treated in terms of their subsystems.

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