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On the Stability Analysis of Switched Nonlinear Systems with Time Varying Delay Under Arbitrary Switching 被引量:2

On the Stability Analysis of Switched Nonlinear Systems with Time Varying Delay Under Arbitrary Switching
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摘要 This paper addresses the stability problem for a class of switched nonlinear time varying delay systems modeled by delay differential equations. By transforming the system representation under the arrow form and using a new constructed Lyapunov function,the aggregation techniques,the Borne-Gentina practical stability criterion associated with the properties, new delay-independent stability conditions of the considered systems are established. Compared with the existing results in this area, the obtained result is explicit, simple to use and allows us to avoid the problem of searching a common Lyapunov function. Finally, an example is provided, with numerical simulations,to demonstrate the effectiveness of the proposed method. This paper addresses the stability problem for a class of switched nonlinear time varying delay systems modeled by delay differential equations. By transforming the system representation under the arrow form and using a new constructed Lyapunov function, the aggregation techniques, the Borne-Gentina practical stability criterion associated with the properties, new delay-independent stability conditions of the considered systems are established. Compared with the existing results in this area, the obtained result is explicit, simple to use and allows us to avoid the problem of searching a common Lyapunov function. Finally, an example is provided, with numerical simulations, to demonstrate the effectiveness of the proposed method.
出处 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2017年第2期329-346,共18页 系统科学与复杂性学报(英文版)
关键词 任意的切换 箭头形式状态矩阵 Borne-Gentina 标准 普通 Lyapunov 功能 连续时间的交换非线性的时间变化延期系统 全球 asymptotic 稳定性 Arbitrary switching, arrow form statepunov function, continuous-time switched nonlinearstability.matrix, Borne-Gentina criterion, common Lya-time varying delay systems, global asymptotic
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