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Discretized LKF approach for coupled differential-difference equations with multiple discrete and distributed delays

机译:离散LKF方法求解具有多个离散和分布时滞的耦合微分方程

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Time-delay systems described by couple differential-functional equations include as special cases many types of time delay systems and coupled differential-difference systems with time-delays. This article discusses the discretized Lyapunov-Krasovskii functional (LKF) approach for the stability problem of coupled differential-difference equations with multiple discrete and distributed delays. Through independently divided every delay region that the plane regions consists in two delays to discritized the LKF, the stability conditions for coupled systems with multiple discrete and distributed delays are established based on a linear matrix inequality(LMI). The numerical examples show that the analysis limit of delay bound in which the systems is stable may be approached by our result.
机译:由耦合微分函数方程描述的时间延迟系统包括特殊类型的许多类型的时间延迟系统和具有时间延迟的耦合差分系统。本文讨论了离散的Lyapunov-Krasovskii泛函(LKF)方法,该方法解决了具有多个离散和分布时滞的耦合微分方程的稳定性问题。通过将平面区域包含在两个延迟中的每个延迟区域进行独立划分,以区分LKF,基于线性矩阵不等式(LMI),建立了具有多个离散和分布延迟的耦合系统的稳定性条件。数值算例表明,我们的结果可能接近系统稳定的时滞界线的分析极限。

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