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https://apps.webofknowledge.com/ ... age=1&doc=1
Mean-square practical stability for uncertain stochastic system with additive noise controlled by optimal feedback
×÷Õß:Mao, DH (Mao, Dong-hui)[ 1 ] ; Fang, YW (Fang, Yang-wang)[ 1 ] ; Yang, PF (Yang, Peng-fei)[ 1 ] ; Wu, YL (Wu, You-li)[ 1 ] ; Yong, XJ (Yong, Xiao-ju)[ 1 ]


OPTIK


¾í: 127
ÆÚ: 13
Ò³: 5334-5340
³ö°æÄê: 2016

ÕªÒª
Stability concepts addressed in the framework of Lyapunov are not suitable to analyze the stability of stochastic systems with additive noise since it has no equilibrium. The mean-square practical stability is introduced to study the stability of uncertain stochastic systems with additive noise controlled by linear quadratic optimal feedback. By using Lyapunov functional methods and the comparison principle, criteria on mean-square practical stability of stochastic systems with partially known uncertainties and norm bounded parameter uncertainties are deduced, respectively. Some numerical examples and simulations are given to illustrate the validity of the theoretical analysis. (C) 2016 Elsevier GmbH. All rights reserved.

¹Ø¼ü´Ê
×÷Õ߹ؼü´Ê:Mean-square practical stability; Uncertain stochastic system; Additive noise; Linear-quadratic optimal feedback; Lyapunov functional method

×÷ÕßÐÅÏ¢
ͨѶ×÷ÕßµØÖ·: Mao, DH (ͨѶ×÷Õß)Air Force Engn Univ, Aeronaut & Astronaut Engn Coll, Xian, Peoples R China.

µØÖ·:
[ 1 ] Air Force Engn Univ, Aeronaut & Astronaut Engn Coll, Xian, Peoples R China

µç×ÓÓʼþµØÖ·:iheartmay@163.com, ywfang2008@sohu.com, pfyang1988@126.com, wu_youli2014@163.com, xjyong1987@163.com

³ö°æÉÌ
ELSEVIER GMBH, URBAN & FISCHER VERLAG, OFFICE JENA, P O BOX 100537, 07705 JENA, GERMANY, https://www.elsevier.com

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Ñо¿·½Ïò:Materials Science; Physics; Acoustics; Optics

CC ר¼­/ºÏ¼¯hysical, Chemical & Earth Sciences (PCES); Engineering, Computing & Technology (ECT)

ѧ¿Æ:APPLIED PHYSICS/CONDENSED MATTER/MATERIALS SCIENCE
OPTICS & ACOUSTICS

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ÎÄÏ×ÀàÐÍ: Article

ÓïÖÖ:English

Èë²ØºÅ: CCC:000376810000034

ISSN: 0030-4026

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