DocumentCode
2417245
Title
Stability and the matrix Lyapunov equation for differential systems with delays
Author
de la Sen, M.
Author_Institution
Dept. de Electr. y Electron., Univ. del Pais Vasco, Leioa, Spain
fYear
1992
fDate
1992
Firstpage
372
Abstract
The author establishes sufficient conditions for the stability of linear and time-variant delay differential systems including their various usual subclasses (i.e., point, distributed, and mixed point-distributed delay systems). Sufficient conditions for stability are obtained in terms of the Schur complement of operators and the frequency-domain Lyapunov equation
Keywords
Lyapunov methods; delay-differential systems; linear systems; stability; Schur complement of operators; distributed delay systems; frequency-domain Lyapunov equation; linear systems; matrix Lyapunov equation; mixed point-distributed delay systems; point delay systems; stability; time-variant delay differential systems; Delay effects; Delay lines; Delay systems; Differential equations; Feedback; Laplace equations; Riccati equations; Stability; Sufficient conditions; Symmetric matrices;
fLanguage
English
Publisher
ieee
Conference_Titel
Decision and Control, 1992., Proceedings of the 31st IEEE Conference on
Conference_Location
Tucson, AZ
Print_ISBN
0-7803-0872-7
Type
conf
DOI
10.1109/CDC.1992.371712
Filename
371712
Link To Document