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机构地区:[1]School of Automation, Southeast University, Nanjing 210096, PRC [2]Institute of Automation, Qufu Normal University, Qufu 273165, PRC [3]School of Electrical Engineering & Automation, Xuzhou Normal University, Xuzhou 221116, PRC
出 处:《International Journal of Automation and computing》2009年第4期391-394,共4页国际自动化与计算杂志(英文版)
基 金:supported by National Natural Science Foundation of China (No. 60774010, 10971256, and 60974028);Jiangsu"Six Top Talents" (No. 07-A-020);Natural Science Foundation of Jiangsu Province (No. BK2009083);Program for Fundamental Research of Natural Sciences in Universities of Jiangsu Province(No.07KJB510114);Natural Science Foundation of Xuzhou Normal University (No. 08XLB20)
摘 要:This paper considers a concrete stochastic nonlinear system with stochastic unmeasurable inverse dynamics. Motivated by the concept of integral input-to-state stability (iISS) in deterministic systems and stochastic input-to-state stability (SISS) in stochastic systems, a concept of stochastic integral input-to-state stability (SiISS) using Lyapunov functions is first introduced. A constructive strategy is proposed to design a dynamic output feedback control law, which drives the state to the origin almost surely while keeping all other closed-loop signals almost surely bounded. At last, a simulation is given to verify the effectiveness of the control law.This paper considers a concrete stochastic nonlinear system with stochastic unmeasurable inverse dynamics. Motivated by the concept of integral input-to-state stability (iISS) in deterministic systems and stochastic input-to-state stability (SISS) in stochastic systems, a concept of stochastic integral input-to-state stability (SiISS) using Lyapunov functions is first introduced. A constructive strategy is proposed to design a dynamic output feedback control law, which drives the state to the origin almost surely while keeping all other closed-loop signals almost surely bounded. At last, a simulation is given to verify the effectiveness of the control law.
关 键 词:Output feedback stochastic input-to-state stability (SISS) stochastic integral input-to-state stability (SilSS) stochastic inverse dynamic stochastic nonlinear systems.
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