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Stabilizing switching laws for switched LPV systems with all unstable subsystems
He X(何旭); Dymirkovsky, Gyorgyi
Department机器人学研究室
Conference NameIEEE International Conference on System Science and Engineering, ICSSE 2013
Conference DateJuly 4-6, 2013
Conference PlaceBudapest, Hungary
Source PublicationICSSE 2013 - IEEE International Conference on System Science and Engineering, Proceedings
PublisherIEEE Computer Society
Publication PlaceWashington, United States
2013
Pages377-382
Indexed ByEI ; CPCI(ISTP)
EI Accession number20134716993896
WOS IDWOS:000335399900068
Contribution Rank1
ISBN978-1-4799-0009-1
KeywordLinear Matrix Inequalities Lyapunov Functions Set Theory Switching Networks Systems Science
AbstractThis investigation presents a synthesis solution for stabilizing switching laws a class of parameter-varying plants represented via linear LPV systems that has all unstable subsystems. Considered class of LPV systems has state matrices as parametrically affine with parameter varying in a convex set for which all the subsystems are unstable. Stabilization design of switching laws is solved that enforce overall state trajectory that is asymptotically convergent to the equilibrium state. Via the parameter-dependent multiple Lyapunov function approach, a set of linear matrix inequalities guaranteeing the existence of parameter-dependent Lyapunov functions is derived. An illustrative example and the respective simulation results are given that demonstrate the effectiveness of this new synthesis design for this class of LPV systems. © 2013 IEEE.
Language英语
Citation statistics
Cited Times:1[WOS]   [WOS Record]     [Related Records in WOS]
Document Type会议论文
Identifierhttp://ir.sia.cn/handle/173321/13928
Collection机器人学研究室
Recommended Citation
GB/T 7714
He X,Dymirkovsky, Gyorgyi. Stabilizing switching laws for switched LPV systems with all unstable subsystems[C]. Washington, United States:IEEE Computer Society,2013:377-382.
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