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arXiv: 1006.3725
We prove that the C1-interior of the set of all topologically stable C1-incompressible flows is contained in the set of Anosov incompressible flows. Moreover, we obtain an analogous result for the discrete-time case.
8 pages
Topological and differentiable equivalence, conjugacy, moduli, classification of dynamical systems, 37C10, 37C15, Anosov systems, Dynamical Systems (math.DS), Volume-preserving flows and diffeomorphisms, Dynamics induced by flows and semiflows, Dynamical systems involving smooth mappings and diffeomorphisms, FOS: Mathematics, Periodic orbits of vector fields and flows, Mathematics - Dynamical Systems, Topological stability, volume-preserving flows and diffeomorphisms, topological stability, Analysis
Topological and differentiable equivalence, conjugacy, moduli, classification of dynamical systems, 37C10, 37C15, Anosov systems, Dynamical Systems (math.DS), Volume-preserving flows and diffeomorphisms, Dynamics induced by flows and semiflows, Dynamical systems involving smooth mappings and diffeomorphisms, FOS: Mathematics, Periodic orbits of vector fields and flows, Mathematics - Dynamical Systems, Topological stability, volume-preserving flows and diffeomorphisms, topological stability, Analysis
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