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Fractal localized structures related to Jacobian elliptic functions in the higher-order Broer-Kaup system

         

摘要

This work reveals a novel phenomenon—that the localized coherent structures of a (2+1)-dimensional physical model possesses fractal behaviours. To clarify the interesting phenomenon, we take the (2+l)-dimensional higher-order Broer-Kaup system as a concrete example. Starting from a Bǎcklund transformation, we obtain a linear equation, and then a general solution of the system is derived. From this some special localized excitations with fractal behaviours are obtained by introducing some types of lower-dimensional fractal patterns that related to Jacobian elliptic functions.

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