ON THE EXPANSION OF THE STATE SPACE PARTITIONS SET FOR A STABLE SWITCHED AFFINE SYSTEM
- Autores: Fursov A.S1,2,3, Krylov P.A2
 - 
							Afiliações: 
							
- Department of Mathematics, School of Science
 - Lomonosov Moscow State University
 - Kharkevich Institute for Information Transmission Problems of RAS
 
 - Edição: Volume 60, Nº 11 (2024)
 - Páginas: 1541-1552
 - Seção: CONTROL THEORY
 - URL: https://transsyst.ru/0374-0641/article/view/649589
 - DOI: https://doi.org/10.31857/S0374064124110095
 - EDN: https://elibrary.ru/JDRZGZ
 - ID: 649589
 
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Resumo
For a switched affine system closed by stabilizing static feedback, a method is presented for constructing a parametric family of partitions of the state space, relative to which this closed system remains stable.
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Sobre autores
A. Fursov
Department of Mathematics, School of Science; Lomonosov Moscow State University; Kharkevich Institute for Information Transmission Problems of RAS
														Email: fursov@cs.msu.ru
				                					                																			                												                								Ханчжоу, Китай; Москва						
P. Krylov
Lomonosov Moscow State University
														Email: pavel@leftsystem.ru
				                					                																			                												                								Москва						
Bibliografia
- Fursov, A.S. and Krylov, P.A., On the stability of a switched affine system for a class of switching signals, Differ. Equat., 2023, vol. 59, no. 4, pp. 563–571.
 - Fursov, A.S. and Krylov, P.A., On the construction of the graph of discrete states of s switched affine system, Differ. Equat., 2023, vol. 59, no. 11, pp. 1547–1556.
 - Krein, M. On extreme points of regular convex sets / M. Krein, D. Milman // Studia Mathematica. — 1940. — № 9. — P. 133-138.
 - Chernikov, S.N., Lineinye neravenstva (Linear Inequalities), Moscow: Nauka, 1968.
 - Filippov, A.F. Differentsial’nye uravneniya s razryvnoi pravoi chast’yu (Differential Equations with a Discontinuous Right Side), Moscow: Nauka, 1985.
 - Il’in, V.A. and Kim, G.D., Lineinaya algebra i analiticheskaya geometriya (Linear Algebra and Analytic Geometry), Moscow: MSU Press, 2002.
 
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