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2013
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    T. Mitryakova

    23, Gagarina av., Nizhny Novgorod, 603950 Russia
    Nizhny Novgorod State University

    Publications:

    Mitryakova T. M., Pochinka O. V.
    Abstract
    In this paper diffeomorphisms on orientable surfaces are considered, whose non-wandering set consists of a finite number of hyperbolic fixed points and the wandering set contains a finite number of heteroclinic orbits of transversal and non-transversal intersections. We investigate substantial class of diffeomorphisms for which it is found complete topological invariant — a scheme consisting of a set of geometrical objects equipped by numerical parametres (moduli of topological conjugacy).
    Keywords: orbits of heteroclinic tangency, one-sided tangency, topological conjugacy, moduli of topological conjugacy
    Citation: Mitryakova T. M., Pochinka O. V.,  To a question on classification of diffeomorphisms of surfaces with a finite number of moduli of topological conjugacy, Rus. J. Nonlin. Dyn., 2010, Vol. 6, No. 1, pp.  91-105
    DOI:10.20537/nd1001007

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