Structural stability and a characterization of Anosov families

Abstract

Anosov families are non-stationary dynamical systems with hyperbolic behavior. Non-trivial examples of Anosov families will be given in this paper. We show the existence of invariant manifolds, the structrural stability and a characterization for a certain class of Anosov families.

References in corpus (3)

• On the Continuity of the Topological Entropy of Non-autonomous Dynamical Systems
• Stability and limit theorems for sequences of uniformly hyperbolic dynamics
• Openness for Anosov families

Cited by in corpus (1)

• Openness for Anosov families