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Finite/fixed-time synchronization for Markovian complex-valued memristive neural networks with reaction-diffusion terms and its application

机译:Markovian复合值忆内神经网络具有反应扩散术语的有限/定时同步及其应用

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This paper pays attention to the synchronization issue of complex-valued memristive neural networks (CVMNNs) that contain reaction-diffusion terms and Markovian jump parameters. To better meet the needs of some practical projects, the problem of synchronization investigated in this paper is defined in finite time and fixed time; namely, by designing a suitable controller, the synchronization error system can converge to zero in a finite/fixed time. Additionally, by combining Lyapunov-Krasovskii functional theory and algebraic inequality methods, a novel criterion of finite/fixed-time synchronization for proposed drive and response systems is derived. Note that the finite-time and fixed-time synchronization criteria are integrated into a unified theorem. Finally, two examples are provided, one is a simple numerical example to account for the feasibility of main results, the other realizes the application of this paper in establishing a spatiotemporal chaotic cryptosystem for image encryption, and the proposed cryptosystem has been illustrated that it has obvious advantages of large key space and high security by simulation results. (C) 2020 Published by Elsevier B.V.
机译:本文重点关注包含反应扩散术语和Markovian跳跃参数的复合值忆内神经网络(CVMNNS)的同步问题。为了更好地满足一些实用项目的需求,本文调查的同步问题在有限时间和固定时间内定义;即,通过设计合适的控制器,同步误差系统可以在有限/固定时间内会聚到零。另外,通过组合Lyapunov-krasovskii功能理论和代数不等式方法,推导出用于所提出的驱动和响应系统的有限/定时同步的新标准。请注意,有限时间和固定时间同步标准集成到统一的定理中。最后,提供了两个示例,一个是一个简单的数字示例,以解释主要结果的可行性,另一个是实现本文在建立图像加密的时空混沌密码系统中的应用,并且已经说明了所提出的密码系统仿真结果明显的大关键空间和高安全性的明显优势。 (c)2020由elsevier b.v发布。

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