TRAVELING WAVE FRONT AND ITS FAILURE IN A ONE-DIMENSIONAL ARRAY OF CHUA'S CIRCUITS

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Abstract
Traveling wave fronts are considered for a one-dimensional array of Chua's circuits. This solution is obtained analytically and analyzed for the "primary real bifurcation". For diffusion coefficients less than some nonzero critical value it has been observed numerically that the traveling fronts fail to propagate. This nonlinear phenomena is similar to that observed from pulse propagation in nerves, and in coupled continuously-stirred tank reactors.

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