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Delay-dependent stochastic stability for discrete singular neural networks with Markovian jump and mixed time-delays

机译:基本跳跃和混合时滞的离散奇异神经网络的延迟依赖随机稳定性

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摘要

In this paper, the stability analysis problem is investigated for a new class of discrete-time singular neural networks with Markovian jump and mixed time-delays. The jumping parameters are generated from a discrete-time homogeneous Markov process, which are governed by a Markov process with discrete and finite state space. The mixed time-delays are composed of discrete and distributed delays. The activation functions are not required to be strictly monotonic and be differentiable. The purpose of this paper is to derive some delay-dependent sufficient conditions such that the singular neural networks to be regular, causal and stochastically stable in the mean square. Finally, numerical examples are also provided to illustrate the effectiveness of the proposed methods.
机译:本文研究了稳定性分析问题,为新类别的离散时奇异神经网络进行了调查,利用马尔可夫跳跃和混合时间延误。 跳跃参数是从离散时间的同质马尔可夫进程生成的,这些过程由带有离散和有限状态空间的马尔可夫过程管理。 混合的时滞由离散和分布式延迟组成。 激活功能不需要严格单调并且是可微分的。 本文的目的是推导出一些延迟相关的足够条件,使得奇异神经网络在均线中是规则的,因果和随机稳定的。 最后,还提供了数值例子以说明所提出的方法的有效性。

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