Nonlinear Sciences – Pattern Formation and Solitons
Scientific paper
2006-10-30
Nonlinear Sciences
Pattern Formation and Solitons
22 pages, 16 figures, submitted for publication
Scientific paper
We study the dynamics of a reaction-diffusion system composed of two mutually coupled excitable fibers. We focus on the situation in which dynamical properties of the two fibers are not identical because of the parameter difference between the fibers. Using the spatially one-dimensional FitzHugh-Nagumo equations as a model of a single excitable fiber, we show that the system exhibits a rich variety of dynamical behavior, including soliton-like collision between two pulses, recombination of a solitary pulse and synchronized pulses, and overtaking of a slow-moving solitary pulse by fast-moving synchronized pulses.
Aihara Kazuyuki
Suetani Hiromichi
Yanagita Tatsuo
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