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On Asymptotic Behavior of State Trajectories of Piecewise-Linear Recurrent Neural Networks Generating Periodic Sequence of Binary Vectors

机译:关于分段线性复发性神经网络的周期性序列分段序列的渐近行为

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Recently a sufficient condition for the recurrent neural network with the piecewise-linear output characteristic to generate a prescribed periodic sequence of binary vectors such that every two consecutive vectors differ in exactly one component has been derived. If a recurrent neural network satisfies this condition, it is guaranteed that any state trajectory of the network passes through the periodic sequence of regions corresponding to the periodic sequence of binary vectors. However, the asymptotic behavior of the state trajectories has not been clarified yet. In this paper, we study asymptotic behavior of state trajectories of recurrent neural networks satisfying the above-mentioned sufficient condition, and derive a criterion for state trajectories to converge a unique limit cycle.
机译:最近,具有分段线性输出特性的经常性神经网络的足够条件,以产生规定的二进制矢量的定期序列,使得每两个连续向量恰好地导出了一个组件。如果复发性神经网络满足这种条件,则保证网络的任何状态轨迹通过与二进制矢量的周期性序列相对应的周期性区域。然而,尚未澄清状态轨迹的渐近行为。在本文中,我们研究了满足上述足够条件的经常性神经网络状态轨迹的渐近行为,并导出了状态轨迹的标准来汇聚一个独特的极限循环。

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