Numerical study of secondary heteroclinic bifurations near non-reversible homoclinic snaking
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2010
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We discuss the emergence of isolas of secondary heteroclinic bifurcations near a non-reversible homoclinic snaking curve in parameter space that is generated by a codimension-one equilibrium-to-periodic (EtoP) heteroclinic cycle. We use a numerical method based on Lin's method to compute and continue these secondary heteroclinic EtoP orbits for a well-known system.
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510 Mathematik
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RIESS, Thorsten, 2010. Numerical study of secondary heteroclinic bifurations near non-reversible homoclinic snakingBibTex
@unpublished{Rie2010Numer-6133, year={2010}, title={Numerical study of secondary heteroclinic bifurations near non-reversible homoclinic snaking}, author={Rieß, Thorsten} }
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