首页> 外文期刊>International journal of biomathematics >GLOBAL EXPONENTIAL STABILITY OFREACTION-DIFFUSION TIME-VARYING DELAYEDCELLULAR NEURAL NETWORKS WITH DIRICHLETBOUNDARY CONDITIONS
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GLOBAL EXPONENTIAL STABILITY OFREACTION-DIFFUSION TIME-VARYING DELAYEDCELLULAR NEURAL NETWORKS WITH DIRICHLETBOUNDARY CONDITIONS

机译:具时滞条件的时变时滞细胞神经网络的全局指数稳定性

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摘要

This paper is devoted to global exponential stability of reaction-diffusion time-varyingdelayed cellular neural networks with Dirichlet boundary conditions. Without assumingthe monotonicity and differentiability of activation functions, nor symmetry of synapticinterconnection weights, the authors present some delay independent and easily verifiablesufficient conditions to ensure the global exponential stability of the equilibrium solutionby using the method of variational parameter and inequality technique. These conditionsobtained have important leading significance in the designs and applications of globalexponential stability for reaction-diffusion neural circuit systems with delays. Lastly, oneexample is given to illustrate the theoretical analysis.
机译:本文研究了具有狄利克雷边界条件的反应扩散时变时滞细胞神经网络的全局指数稳定性。在不假设激活函数具有单调性和微分性,突触互连权重不对称的情况下,作者提出了一些时滞无关的且易于验证的充分条件,以通过使用变参数和不等式方法来确保平衡解的全局指数稳定性。获得的这些条件对于具有时滞的反应扩散神经电路系统的全局指数稳定性的设计和应用具有重要的领导意义。最后,给出一个例子说明理论分析。

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