On two-dimensional analitical area-preserving diffeomorphisms with a countable set of elliptic periodic points of stable type

    1997, Volume 2, Numbers 3-4, pp.  106-123

    Author(s): Gonchenko S. V., Shilnikov L. P.

    We consider two-dimensional analitical area-preserving diffeomorphisms that have structurally unstable symplest heteroclinic cycles. We find the conditions when diffeomorphisms under consideration possess a countable set of periodic elliptic points of stable type.
    Citation: Gonchenko S. V., Shilnikov L. P., On two-dimensional analitical area-preserving diffeomorphisms with a countable set of elliptic periodic points of stable type, Regular and Chaotic Dynamics, 1997, Volume 2, Numbers 3-4, pp. 106-123
    DOI: 10.1070/RD1997v002n04ABEH000051


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