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首页> 外文期刊>Neural Networks: The Official Journal of the International Neural Network Society >Multistability analysis of a general class of recurrent neural networks with non-monotonic activation functions and time-varying delays
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Multistability analysis of a general class of recurrent neural networks with non-monotonic activation functions and time-varying delays

机译:非单调激活函数的一般复发神经网络的多级大性分析及时变延迟

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This paper addresses the multistability for a general class of recurrent neural networks with time-varying delays. Without assuming the linearity or monotonicity of the activation functions, several new sufficient conditions are obtained to ensure the existence of (2K + 1)(n) equilibrium points and the exponential stability of (K + 1)(n) equilibrium points among them for n-neuron neural networks, where K is a positive integer and determined by the type of activation functions and the parameters of neural network jointly. The obtained results generalize and improve the earlier publications. Furthermore, the attraction basins of these exponentially stable equilibrium points are estimated. It is revealed that the attraction basins of these exponentially stable equilibrium points can be larger than their originally partitioned subsets. Finally, three illustrative numerical examples show the effectiveness of theoretical results. (C) 2016 Elsevier Ltd. All rights reserved.
机译:本文涉及具有时变延迟的一般复发性神经网络的多态性。 不假设激活函数的线性或单调性,获得了几种新的充分条件,以确保其存在(2k + 1)(n)平衡点和它们之间的(k + 1)(n)平衡点的指数稳定性 n-neuron神经网络,其中k是正整数,并由神经网络的激活功能类型和神经网络的参数联合确定。 所获得的结果概括和改善了前面的出版物。 此外,估计这些指数稳定的平衡点的吸引力盆地。 据透露,这些指数稳定的平衡点的吸引力盆地可以大于其最初分区的子集。 最后,三个说明性的数值例子显示了理论结果的有效性。 (c)2016 Elsevier Ltd.保留所有权利。

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