Nonlinear effects on Turing patterns: time oscillations and chaos
We show that a model reaction-diffusion system with two species in a monostable regime and over a large region of parameter space produces Turing patterns coexisting with a limit cycle which cannot be discerned from the linear analysis. As a consequence, the patterns oscillate in time. When varying...
Главные авторы: | Aragón, J, Barrio, R, Woolley, T, Baker, R, Maini, P |
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Формат: | Journal article |
Опубликовано: |
American Physical Society
2012
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