Nonlinear Sciences – Chaotic Dynamics
Scientific paper
1995-04-10
Nonlinear Sciences
Chaotic Dynamics
11 pages (Revtex) + 5 figures (postscript)
Scientific paper
10.1063/1.166169
We present a simple mathematical model in which a time averaged pattern emerges out of spatio-temporal chaos as a result of the collective action of chaotic fluctuations. Our evolution equation possesses spatial translational symmetry under a periodic boundary condition. Thus the spatial inhomogeneity of the statistical state arises through a spontaneous symmetry breaking. The transition from a state of homogeneous spatio-temporal chaos to one exhibiting spatial order is explained by introducing a collective viscosity which relates the averaged pattern with a correlation of the fluctuations.
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