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Global Exponential Stability in Lagrange Sense of Continuous-Time Recurrent Neural Networks

机译:连续时间经常性神经网络拉格朗日意义上的全局指数稳定性

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In this paper, global exponential stability in Lagrange sense is further studied for continuous recurrent neural network with three different activation functions. According to the parameters of the system itself, detailed estimation of global exponential attractive set, and positive invariant set is presented without any hypothesis on existence. It is also verified that outside the global exponential attracting set; i.e., within the global attraction domain, there is no equilibrium point, periodic solution, almost periodic solution, and chaos attractor of the neural network. These theoretical analysis narrowed the search field of optimization computation and associative memories, provided convenience for application.
机译:本文在三种不同激活功能中,进一步研究了拉格朗士法意义上的全局指数稳定性。根据系统本身的参数,在没有任何假设的情况下展示了全局指数吸引人集合和正不变集的详细估计。还核实全球指数吸引集外;即,在全球吸引力域内,没有均衡点,周期性解决方案,几乎周期性解决方案和神经网络的混沌吸引子。这些理论分析缩小了优化计算和关联存储器的搜索领域,为应用提供了便利性。

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