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

CREEK

Das Verhältnis von Motivation und Volitionuction of an order on the set of the periodic orbits which satisfies the Smale partial relation. The proof of existence of a trapping neighborhood of an attractor (a repeller) relies on the local Morse-Lyapunov function constructed in this chapter. All the proofs are presented for the class . of the

撕裂皮肉

Das Verhältnis von Motivation und Volitionhis invariant is a graph similar to that of Peixoto for structurally stable flows without cycles. We prove that such a graph equipped with a permutation of the set of the vertices completely determines the class of topological conjugacy of a gradient-like diffeomorphism on a surface. Moreover, we co

CARK

LIMN

Conflict

gorgeous

Gott würfelt nicht: Maxwells Welt 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

CHIP

buoyant

Introduction to Dynamical Systems, results of the “epoch of the hyperbolic revolution” begun in 1960s with the classical works by S. Smale and D. Anosov. We show the relations between the nonwandering set, the chain recurrent set and the limit set of a dynamical system (diffeomorphism). We present Smale’s spectral decomposition theo

领巾

,General Properties of the Morse–Smale Diffeomorphisms,uction of an order on the set of the periodic orbits which satisfies the Smale partial relation. The proof of existence of a trapping neighborhood of an attractor (a repeller) relies on the local Morse-Lyapunov function constructed in this chapter. All the proofs are presented for the class . of the

miracle

The Topological Classification of the Gradient-Like Diffeomorphism on Surfaces,his invariant is a graph similar to that of Peixoto for structurally stable flows without cycles. We prove that such a graph equipped with a permutation of the set of the vertices completely determines the class of topological conjugacy of a gradient-like diffeomorphism on a surface. Moreover, we co