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Titlebook: Dynamical Systems on 2- and 3-Manifolds; Viacheslav Z. Grines,Timur V. Medvedev,Olga V. Poc Book 2016 Springer International Publishing Sw

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楼主: 拐杖
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Wild Embedding of the Separatrices into 3-Manifolds and Pixton Diffeomorphism,phisms to another occurs. The distinctive specialty of the new bifurcation is that the structure on the non-wandering set does not change but the qualitative change of the diffeomorphism is due to the change of the type of the embedding of the separatrices of the saddle points. This problem is conne
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,An Energy Function for Morse–Smale Diffeomorphisms on 3-Manifolds,orse-Smale flow. The only result of this kind for diffeomorphisms belongs to D. Pixton [.], who in 1977 proved the existence of an energy function, which is a Morse function, for Morse-Smale diffeomorphisms on surfaces. Furthermore, he constructed a diffeomorphism on the 3-sphere (we have already me
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The Classification of Nontrivial Basic Sets of ,-Diffeomorphisms of Surfaces, on an orientable surface with boundary (possibly empty) which is called a canonical support of the basic set. The study of the latter is essentially based on the investigation of the asymptotic properties of the stable and unstable manifolds of the points of the basic sets on the universal cover. T
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Das Verhältnis von Motivation und Volitione-Smale diffeomorphisms. We present with proofs the properties of Morse-Smale diffeomorphisms which are necessary for the topological classification. The asymptotic behavior and the embedding into the ambient manifold (the phase space) of the stable and the unstable manifolds of the saddle periodic
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Gott würfelt nicht: Newtons Weltbility of wild embedding of the separatrices of the saddle points. In this chapter we prove the criteria of the tame embedding of 1- and 2-dimensional separatrices. We give the complete study of the simplest Morse-Smale diffeomorphisms with the wandering set of four points if exactly one of them is
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