Slow Manifold Structure and the Emergence of Mixed-Mode Oscillations

Nonlinear Sciences – Chaotic Dynamics

Scientific paper

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RevTex, 10 eps fig., 9 pages

Scientific paper

10.1063/1.474647

A detailed study of the slow manifold of a model exhibiting mixed-mode oscillations is presented. A scenario for the emergence of mixed-mode states which does not involve phase locking on a 2-torus is constructed. We show that mixed-modes correspond to the periodic orbits embedded in the horseshoe-type strange set and demonstrate how transformations of this set determine the transitions of mixed-mode states into each other.

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