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20022019
most citedFoliations and Conjugacy:Anosov Structures in the plane

3 citations · 5 across the 7 of their papers we have counts for

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math.DS2018

Foliations and Conjugacy II: The Mendes Conjecture for Time-One Maps of Flows

Jorge Groisman, and Zbigniew Nitecki

A diffeomorphism in the plane is Anosov if it has a hyperbolic splitting at every point of the plane. The two known topological conjugacy classes of…

math.DS2018

Topologically Anosov plane homeomorphisms

Gonzalo Cousillas, Jorge Groisman, Juliana Xavier

This paper deals with classifying the dynamics of {\it Topologically Anosov} plane homeomorphisms. We prove that a Topologically Anosov homeomorphism $f:\mathbb{R}^2 \to \mathbb{R}…