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Stochastic stability of fuzzy Markovian jump neural networks by multiple integral approach

机译:多种整体方法模糊Markovian跳跃神经网络的随机稳定性

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摘要

Purpose - The purpose of this paper is to develop a methodology for the stochastically asymptotic stability of fuzzy Markovian jumping neural networks with time-varying delay and continuously distributed delay in mean square. Design/methodology/approach - The authors perform Briat Lemma, multiple integral approach and linear convex combination technique to investigate a class of fuzzy Markovian jumping neural networks with time-varying delay and continuously distributed delay. New sufficient criterion is established by linear matrix inequalities conditions. Findings - It turns out that the obtained methods are easy to be verified and result in less conservative conditions than the existing literature. Two examples show the effectiveness of the proposed results. Originality/value - The novelty of the proposed approach lies in establishing a new Wirtinger-based integral inequality and the use of the Lyapunov functional method, Briat Lemma, multiple integral approach and linear convex combination technique for stochastically asymptotic stability of fuzzy Markovian jumping neural networks with time-varying delay and continuously distributed delay in mean square.
机译:目的 - 本文的目的是开发模糊马斯科夫跳跃神经网络的随机渐近稳定性的方法,其时变延迟和均线连续分布延迟。设计/方法/方法 - 作者执行贿赂引理,多种积分方法和线性凸组合技术,以调查一类具有时变延迟和连续分布延迟的模糊马尔科夫跳跃神经网络。通过线性矩阵不等式条件建立新的足够标准。结果 - 事实证明,可以易于验证所获得的方法,导致比现有文献更少的保守条件。两个例子显示了所提出的结果的有效性。原创性/价值 - 提出的方法的新颖性在于建立了基于丝网的基于丝网的整体不等式和利用Lyapunov功能方法,Briat Lemma,多种整体方法和线性凸起组合技术,用于模糊的Marvian跳跃神经网络的随机渐近稳定性随着时变延迟和均线分布延迟的均线。

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