Every 3-manifold admits a structurally stable nonsingular flow with three basic sets
DOI10.1090/proc/13122zbMath1366.37045OpenAlexW2345825049MaRDI QIDQ2821753
No author found.
Publication date: 23 September 2016
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1090/proc/13122
Attractors and repellers of smooth dynamical systems and their topological structure (37C70) Topological and differentiable equivalence, conjugacy, moduli, classification of dynamical systems (37C15) Uniformly hyperbolic systems (expanding, Anosov, Axiom A, etc.) (37D20) General geometric structures on low-dimensional manifolds (57M50) Generic properties, structural stability of dynamical systems (37C20)
Cites Work
- Unnamed Item
- Unnamed Item
- Simple Smale flows with a four band template
- Lorenz like Smale flows on three-manifolds
- Nonsingular Smale flows on \(S^ 3\)
- Knots, links, and symbolic dynamics
- Non-singular Morse-Smale flows on 3-dimensional manifolds
- Anosov flows in 3-manifolds
- Visually building Smale flows in \(S^3\)
- Building Anosov flows on 3-manifolds
- One-dimensional hyperbolic sets for flows
- Knotted periodic orbits in dynamical system. II. Knot holders for fibered knots
- Separating the Basic Sets of a Nontransitive Anosov Flow
This page was built for publication: Every 3-manifold admits a structurally stable nonsingular flow with three basic sets