Turbulent states in a reaction-diffusion system with period-doubling bifurcations |
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Authors: | E Purlis IM Irurzun EE Mola |
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Institution: | aInstituto de Investigaciones, Fisicoquı´micas Teóricas y Aplicadas (INIFTA – CONICET), Facultad de Ciencias Exactas, Universidad Nacional de La, Plata, Casilla Correo 314, La Plata (1900), Argentina |
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Abstract: | We investigate the spatially extended Hastings–Powell model in one and two dimensions with constant diffusion coefficients and nonflux boundary conditions. Nowave zones, spirals and chaos are found. An absolute instability of the spirals produces a transition to chaos. A constant number of defects, linearly increasing with the bifurcation parameter of the system is found, i.e. there do not exist defect-creation or defect-destruction events. Defects behave as hard disks, with translational degrees of freedom, which result from a cooperative interaction between pairs of defects. |
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