A geometric characterization of smooth linearizability

DOI10.1307/mmj/1029005465zbMath0868.34034OpenAlexW2031562976MaRDI QIDQ1923900

Patrick D. McSwiggen

Publication date: 11 August 1997

Published in: Michigan Mathematical Journal (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1307/mmj/1029005465

zbMATH Keywords

hyperbolic fixed pointhyperbolic attracting fixed pointshyperbolic repelling fixed points

Mathematics Subject Classification ID

Dynamical aspects of finite-dimensional Hamiltonian and Lagrangian systems (37J99)

Related Items (13)

A Grobman-Hartman theorem for general nonuniform exponential dichotomies ⋮ Topological conjugacies and behavior at infinity ⋮ On the geometry and topology of the solution variety for polynomial system solving ⋮ Dependence of topological conjugacies on parameters ⋮ Reversibility of conjugacies for nonautonomous equations ⋮ A simple proof of the Grobman-Hartman theorem for nonuniformly hyperbolic flows ⋮ Differentiability of the conjugacy in the Hartman-Grobman Theorem ⋮ Conjugacies for linear and nonlinear perturbations of nonuniform behavior ⋮ Boundness and linearisation of a class of differential equations with piecewise constant argument ⋮ Hölder regularity of Grobman-Hartman theorem for dynamic equations on measure chains ⋮ A Grobman--Hartman theorem for nonuniformly hyperbolic dynamics ⋮ Conjugacies for impulsive equations ⋮ Invariant manifolds near hyperbolic fixed points

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