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Stability and boundedness of nonlinear impulsive systems in terms of two measures via perturbing Lyapunov functions

机译:扰动Lyapunov函数的两种量度的非线性脉冲系统的稳定性和有界性。

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摘要

This paper develops the concepts of stability, practical stability and boundedness in terms of two measures for nonlinear impulsive differential systems using the method of perturbing Lyapunov functions. The notion of perturbing Lyapunov functions enables us to discuss stability properties of solutions of nonlinear impulsive differential systems in terms of two measures under much weaker assumptions. The novel results offer a way to unify a variety of stability results found in the relative literature.
机译:本文采用摄动李雅普诺夫函数的方法,针对非线性脉冲微分系统的两种测度,提出了稳定性,实用稳定性和有界性的概念。扰动李雅普诺夫函数的概念使我们能够在弱得多的假设下,用两种测度来讨论非线性脉冲微分系统解的稳定性。新的结果提供了一种统一相关文献中发现的各种稳定性结果的方法。

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