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On a pulse-coupled system of bifurcation neuron with triangular base signal

机译:具有三角基信号的分叉神经元脉冲耦合系统

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This paper studies a pulse-coupled system of two bifurcating neurons with a periodic triangular base signal. The dynamics of single neuron is described by a ID pulse position map and that of the pulse-coupled system is described by the composition of maps of two single neurons. In the case of triangular base signal, the composite map is piecewise linear and we can analyze rich phenomena precisely. We demonstrate two typical phenomena: 1) periodic pulse-train of single neurons is changed into chaotic pulse-train by the pulse-coupling and 2) chaotic pulse-train of single neurons is changed into periodic pulse-train by the pulse-coupling. These results may be developed into novel bifurcation theory of pulse-coupled systems.
机译:本文研究具有周期性三角基信号的两个分叉神经元的脉冲耦合系统。单个神经元的动力学由ID脉冲位置图描述,而脉冲耦合系统的动力学则由两个单个神经元的图组成描述。在三角基信号的情况下,合成图是分段线性的,我们可以精确地分析丰富的现象。我们展示了两个典型的现象:1)单神经元的周期性脉冲序列通过脉冲耦合变为混沌脉冲序列; 2)单神经元的混沌脉冲序列通过脉冲耦合变为周期性脉冲序列。这些结果可能会发展成脉冲耦合系统的新型分岔理论。

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