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具有三角形基信号的脉冲耦合发放神经元的丰富动力学特性。

Rich dynamics of pulse-coupled spiking neurons with a triangular base signal.

作者信息

Kon'no Yoshio, Saito Toshimichi, Torikai Hiroyuki

机构信息

EECE Department, Hosei University Tokyo, 184-8584 Japan.

出版信息

Neural Netw. 2005 Jun-Jul;18(5-6):523-31. doi: 10.1016/j.neunet.2005.06.024.

Abstract

This paper presents a spiking neuron circuit with a triangular base signal. The circuit can output rich pulse-trains and the dynamics can be analyzed using a piecewise linear one-dimensional pulse-position map. Applying cross-switching to two neurons we construct a pulse-coupled system whose dynamics can be integrated into a composite map of the pulse position maps of two neurons. The composite map is piecewise linear and precise analysis is possible. We can clarify various interesting phenomena caused by the pulse-coupling. For example, periodic behavior of each neuron is changed into chaotic behavior and chaotic behavior of each neuron is changed into periodic behavior. These results provide basic information to construct flexible pulse-coupled neural networks.

摘要

本文提出了一种具有三角基信号的脉冲神经元电路。该电路能够输出丰富的脉冲序列,其动力学特性可通过分段线性一维脉冲位置映射进行分析。通过对两个神经元应用交叉切换,我们构建了一个脉冲耦合系统,其动力学特性可整合到两个神经元的脉冲位置映射的复合映射中。该复合映射是分段线性的,能够进行精确分析。我们可以阐明由脉冲耦合引起的各种有趣现象。例如,每个神经元的周期性行为会转变为混沌行为,而每个神经元的混沌行为会转变为周期性行为。这些结果为构建灵活的脉冲耦合神经网络提供了基础信息。

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