Creeping solitons in dissipative systems and their bifurcations
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Chang, Wonkeun
Ankiewicz, Adrian
Akhmediev, Nail
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American Physical Society
Abstract
We present a detailed numerical study of creeping solitons in dissipative systems. A bifurcation diagram has
been constructed for the region of transition between solitons and fronts. It shows a rich variety of transitions
between various types of localized solutions. For the first time, we have found a sequence of period-doubling
bifurcations of creeping solitons, and also a symmetry-breaking instability of creeping solitons. Creeping
solitons may involve many frequencies in their dynamics, and this can result, in particular, in a multiplicity of
zig-zag motions.
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Physical Review, E, Statistical, Nonlinear and Soft Matter Physics 76.1 (2007): 016607/1-8
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Physical Review E-Statistical, Nonlinear and Soft Matter Physics
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