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Coupled maps and pattern formation on the Sierpinski gasket

Abstract:

The bifurcation structure of coupled maps on the Sierpinski gasket is investigated. The fractal character of the underlying lattice gives rise to stability boundaries for the periodic synchronized states with unusual features and spatially inhomogeneous states with a complex structure. The results are illustrated by calculations on coupled quadratic and cubic maps. For the coupled cubic map lattice bistability and domain growth processes are studied. © 1992 American Institute of Physics.

Año de publicación:

1992

Keywords:

    Fuente:

    scopusscopus

    Tipo de documento:

    Article

    Estado:

    Acceso restringido

    Áreas de conocimiento:

    • Sistema no lineal
    • Modelo matemático

    Áreas temáticas:

    • Análisis
    • Geometría
    • Otras ramas de la ingeniería

    Contribuidores:

    Kapral R.Kapral R.
    Mario G. CosenzaMario G. Cosenza