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DYNAMICS IN A CLASS OF NEURON MODELS
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作者 Wang Junping (Dept. of Math. and Physics, Shanghai University of Electric Power, Shanghai 200090) Ruan Jiong (School of Math. Sciences, Fudan University, Shanghai 200433) 《Annals of Differential Equations》 2009年第1期67-73,共7页
In this paper, we investigate the dynamics in a class of discrete-time neuron mod-els. The neuron model we discussed, defined by such periodic input-output mapping as a sinusoidal function, has a remarkably larger mem... In this paper, we investigate the dynamics in a class of discrete-time neuron mod-els. The neuron model we discussed, defined by such periodic input-output mapping as a sinusoidal function, has a remarkably larger memory capacity than the conven-tional association system with the monotonous function. Our results show that the orbit of the model takes a conventional bifurcation route, from stable equilibrium, to periodicity, even to chaotic region. And the theoretical analysis is verified by numerical simula... 展开更多
关键词 discrete-time neuron model periodic activation function periodic-doubling bifurcation anti-integrable limit method CHAOS
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