Reversible Systems


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Non-floquet invariant tori in reversible systems

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Topological Methods in Nonlinear Analysis

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Take each season by storm in this ZeroXposur jacket. A 4-in-1 systems design with a zip-out inner shell gives you maximum versatility.

Perfect for any weather, this women's jacket is a wardrobe essential. A somewhat similar picture occurs in reversible systems, with two homoclinic orbits that are both symmetric. The lack of a first integral implies that complete horseshoes do not exist.

We provide a description of orbits that necessarily do exist. A second possible configuration in reversible systems occurs if a non-symmetric homoclinic orbit exists and forms a bellows together with its symmetric image. Create citation alert.


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Sign up for new issue notifications. We study bifurcations from one-parameter families of symmetric periodic orbits in reversible systems and give simple criteria for subharmonic symmetric periodic orbits to be born from the one-parameter families.

Lecture IIB: Lie-isotopic Treatment of Non-Hamiltonian Reversible Systems (Part 1)

In particular, it is shown that there exist infinitely many families of symmetric periodic orbits bifurcating from a family of symmetric periodic orbits under a general condition.

Reversible Systems Reversible Systems
Reversible Systems Reversible Systems
Reversible Systems Reversible Systems
Reversible Systems Reversible Systems
Reversible Systems Reversible Systems
Reversible Systems Reversible Systems
Reversible Systems Reversible Systems
Reversible Systems Reversible Systems

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