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Symmetry breaking bifurcations in a circular chain of N coupled logistic maps

机译:N个耦合Logistic映射的圆形链中的对称打破分歧

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摘要

A circular chain of N cells with logistic dynamics, coupled together with symmetric nearest neighbor coupling and periodic boundary conditions is investigated. For certain coupling parameters we observe bifurcation of a stable state into two types of period two solutions. By using the symmetry of this Coupled Map Lattice model, we show that the bifurcated system only can have periodic solutions with symmetry group corresponding to certain subgroups of the full symmetry group of the system. (C) 2008 Elsevier B.V. All rights reserved.
机译:研究了具有逻辑动力学的N个单元的圆形链,以及对称最近邻耦合和周期边界条件。对于某些耦合参数,我们观察到稳定状态的分叉成两种类型的周期二解。通过使用该耦合映射格子模型的对称性,我们证明了分叉系统只能具有周期解,该周期解的对称性组对应于系统完整对称性组的某些子组。 (C)2008 Elsevier B.V.保留所有权利。

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