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Pulse Dynamics in a Model of Coupled Excitable Fibers: A Variety of Patterns and Spatio-temporal Chaos

机译:耦合激发光纤模型中的脉冲动力学:各种模式和时空混沌

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摘要

It has been identified that there is a rich variety of interactions among spatially localized patterns such as pulses and spots in a reaction-diffusion medium. In addition, interactions among patterns in different reaction-diffusion media should be also of interests from practical viewpoints. In fact, in several nerve systems, it is observed that huge nerve axons are arranged in a densely packed bundle so that pulses traveling in adjacent axons electronically communicate each other. In this paper, we investigate what kinds of pulse dynamics can be emerged when two excitable reaction-diffusion media are coupled with each other, especially focusing on a situation in which parameters of two excitable fibers are not equal. Such a situation is not uncommon because the diameters of fibers are not equivalent in the real nerve systems in general, leading to a difference of diffusion coefficients in mathematical models.
机译:已经确定,在空间局部化的图案之间,例如在反应扩散介质中的脉冲和斑点,存在多种相互作用。另外,从实践的角度来看,在不同反应扩散介质中的模式之间的相互作用也应引起关注。实际上,在几种神经系统中,观察到巨大的神经轴突排列成密集的束,从而在相邻轴突中传播的脉冲彼此电子通信。在本文中,我们研究了当两种可激发反应扩散介质相互耦合时会出现什么样的脉冲动力学,特别是针对两种可激发纤维的参数不相等的情况。这种情况并不罕见,因为通常在真实的神经系统中纤维的直径不相等,从而导致数学模型中扩散系数的差异。

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