A generalized Lipschitz shadowing property for flows
type: Item
instance of: scholarly article
title: A generalized Lipschitz shadowing property for flows
author: Bo Han
author: Manseob Lee
published in: Acta Mathematica Scientia. Series B. (English Edition)
publication date: 2022-10-21T00:00:00Z
Mathematics Subject Classification ID: 37C50
Mathematics Subject Classification ID: 37C10
zbMATH DE Number: 7605446
zbMATH Keywords: flow
zbMATH Keywords: Perron property
zbMATH Keywords: hyperbolicity
zbMATH Keywords: generalized Lipschitz shadowing property
zbMATH Keywords: structural stability
MaRDI profile type: Publication
full work available at URL: s10473-023-0115-6
OpenAlex ID: W4306679348
cites work: Pseudo-orbit shadowing in the \(C^1\) topology
cites work: Q5566243
cites work: Q4164074
cites work: Dichotomies in stability theory
cites work: Periodic shadowing of vector fields
cites work: Oriented shadowing property and \(\Omega\)-stability for vector fields
cites work: Connecting invariant manifolds and the solution of the \(C^ 1\) stability and \(\Omega\)-stability conjectures for flows
cites work: Q5383472
cites work: Diffeomorphisms with a generalized Lipschitz shadowing property
cites work: Structural stability of vector fields with shadowing
cites work: Q3339823
cites work: Q4357210
cites work: \(C^1\)-stably expansive flows
cites work: Lipschitz shadowing and structural stability of flows
cites work: Shadowing in dynamical systems
cites work: Lipschitz shadowing implies structural stability
cites work: Q4331453
cites work: Q3050774
cites work: Exponential dichotomies and transversal homoclinic points
cites work: Exponential Dichotomies and Fredholm Operators
cites work: Shadowing and hyperbolicity
cites work: The \(\Omega\)-stability theorem for flows
cites work: Pseudo-orbit tracing property and limit shadowing property on a circle
cites work: Stability theorems and hyperbolicity in dynamical systems
cites work: Structural stability of vector fields
cites work: Pseudo-orbit tracing property and strong transversality of diffeomorphisms on closed manifolds
cites work: Existence of dichotomies and invariant splittings for linear differential systems. II
cites work: Existence of dichotomies and invariant splittings for linear differential systems. III
cites work: Generalizations of analogs of theorems of Maizel and Pliss and their application in shadowing theory
cites work: Differentiable dynamical systems. An introduction to structural stability and hyperbolicity
cites work: \(C^1\)-stably shadowable chain components are hyperbolic
cites work: An open set of maps for which every point is absolutely nonshadowable
DOI: 10.1007/S10473-023-0115-6
description: scientific article; zbMATH DE number 7605446