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- W2011042569 abstract "Iterated maps with O(2) symmetry are considered with a view to understanding transitions which occur as a parameter is varied. Bifurcations from the trivial solution are first considered followed by secondary bifurcations from nontrivial solutions. This is achieved by the derivation of a new system of equations in the orbit space. A transition in which a symmetric chaotic attractor starts drifting round the group orbit is also considered and it is shown that a single antisymmetric Lyapunov exponent determines whether or not a symmetric attractor is stable to nonsymmetric perturbations." @default.
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- W2011042569 date "1995-06-01" @default.
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- W2011042569 title "BIFURCATION AND CHAOS IN ITERATED MAPS WITH O(2) SYMMETRY" @default.
- W2011042569 doi "https://doi.org/10.1142/s0218127495000533" @default.
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