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We study Anosov families which are sequences of diffeomorphisms along compactRiemannian manifolds such that the tangent bundle split into expanding andcontracting subspaces. In this paper we prove that a certain class of Anosovfamilies: (i) admit canonical coordinates (ii) are expansive, (iii) satisfy theshadowing property, and (iv) exhibit a Markov partition.

Expansiveness, Shadowing and Markov Partition for Anosov Families