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Improved Delay-Derivative-Dependent Stability Analysis for Generalized Recurrent Neural Networks with Interval Time-Varying Delays

机译:具有时间间隔时滞的广义递归神经网络的改进的时滞-导数相关稳定性分析

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摘要

In this paper, the problem of delay-derivative-dependent stability analysis for generalized neural networks with interval time-varying delays is considered. First, we divide the whole delay interval into two segmentations with an unequal width and checking the variation of the Lyapunov-Krasovskii functional (LKF) for each subinterval of delay, where the information on the lower and upper bounds of time delay and its derivative are fully exploited. Second, a new delay-derivative-dependent stability condition for time-varying delay systems with interval time-varying delays, which expressed in terms of quadratic forms of linear matrix inequalities (LMIs), and has been derived by constructing the LKF from the delayed-decomposition approach and integral inequality approach. Third, all the conditions are presented in terms of LMIs can be easily calculated by using Matlab LMI control toolbox. Fourth, the computational complexity of newly obtained stability conditions is reduced because fewer variables are involved. Finally, four numerical examples are provided to verify the effectiveness of the proposed criteria.
机译:本文考虑了具有时变时滞的广义神经网络的时滞相关导数稳定性分析问题。首先,我们将整个延迟间隔分成宽度不相等的两个分段,并检查每个延迟子间隔的Lyapunov-Krasovskii函数(LKF)的变化,其中关于延迟的上下限及其导数的信息为被充分利用。其次,具有时变间隔的时变时滞系统的新的依赖于导数的稳定性条件,用线性矩阵不等式(LMI)的二次形式表示,并通过从时滞构造LKF来推导。分解法和积分不等式法。第三,所有条件均以LMI表示,可以通过使用Matlab LMI控制工具箱轻松计算。第四,由于涉及的变量较少,因此降低了新获得的稳定性条件的计算复杂性。最后,提供了四个数值示例来验证所提出标准的有效性。

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