首页> 外文期刊>SIAM Journal on Control and Optimization >STABILITY VIA HYBRID-EVENT-TIME LYAPUNOV FUNCTION AND IMPULSIVE STABILIZATION FOR DISCRETE-TIME DELAYED SWITCHED SYSTEMS
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STABILITY VIA HYBRID-EVENT-TIME LYAPUNOV FUNCTION AND IMPULSIVE STABILIZATION FOR DISCRETE-TIME DELAYED SWITCHED SYSTEMS

机译:离散时滞切换系统的混合事件时间Lyapunov函数和脉冲镇定的稳定性

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摘要

This paper proposes a new stability analysis method called the hybrid-event-time Lyapunov function (HTLF) approach for discrete-time delayed switched systems (DDSS). Two types of stability notions (GUAS and event-GUAS) are proposed to reflect the effects on stability from events. A basic stability result is derived: a DDSS has event-GUAS if and only if there exists an HTLF which is strictly decreasing and converges to zero. Moreover, some sufficient conditions expressed by HTLF-Razumikhin-type stability theorems are established. The issue of impulsive stabilization for DDSS is studied. It is proved that an unstable DDSS can be stabilized by impulsive control. And the impulsive stabilization to input-to-state stability of DDSS is also achieved.
机译:本文针对离散时间延迟切换系统(DDSS)提出了一种新的稳定性分析方法,称为混合事件时间李雅普诺夫函数(HTLF)方法。提出了两种类型的稳定性概念(GUAS和事件-GUAS)以反映事件对稳定性的影响。得出基本的稳定性结果:当且仅当存在严格减少并收敛到零的HTLF时,DDSS才具有event-GUAS。此外,建立了由HTLF-Razumikhin型稳定性定理表达的一些充分条件。研究了DDSS的脉冲稳定问题。证明了通过脉冲控制可以使不稳定的DDSS稳定下来。并且还实现了对DDSS的输入至状态稳定性的脉冲稳定。

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