Let φ: X → X be a hyperbolic dynamical system and, for a finite G, let �φ: � X → � X be a G-extension for which � φ is also hyperbolic. Given φ we are interested in describing the possibilities for � φ in terms of the closed φ orbits. This is analogous to a classical problem in number theory which asks for
We introduce a two-parameter family of partially hyperbolic' skew products (G(a, t)) maps with one d...
We consider Hamiltonian functions of the classical type, namely, even and convex with respect to the...
One of the unfulfilled aims of the authors of the preceding paper [W. Parry and M. Pollicott. An ana...
In this article we prove an analogue of Bauer’s theorem from algebraic number theory in the context ...
This paper is made available online in accordance with publisher policies. Please scroll down to vie...
2011 We consider Rn skew-products of a class of hyperbolic dynamical systems. It was proved by Niţi...
We consider Rn skew-products of a class of hyperbolic dynamical systems. It was proved by Nit¸ic�a...
SIGLEAvailable from British Library Document Supply Centre- DSC:D173477 / BLDSC - British Library Do...
Katznelson's Question is a long-standing open question concerning recurrence in topological dynamics...
We consider toral extensions of hyperbolic dynamical systems. We prove that its quantitative recurre...
In two papers published in 1979, R. Bowen and R. Bowen and C. Series introduced a dynamical system f...
Given a one dimensional substitution $\sigma$, one can define the continuous hull $\Omega_\sigma$ fo...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
We study the local dynamics of generic skew-products tangent to the identity, i.e. maps of the form ...
AbstractMotivated by a topological classification of tiling spaces by Barge and Diamond, we construc...
We introduce a two-parameter family of partially hyperbolic' skew products (G(a, t)) maps with one d...
We consider Hamiltonian functions of the classical type, namely, even and convex with respect to the...
One of the unfulfilled aims of the authors of the preceding paper [W. Parry and M. Pollicott. An ana...
In this article we prove an analogue of Bauer’s theorem from algebraic number theory in the context ...
This paper is made available online in accordance with publisher policies. Please scroll down to vie...
2011 We consider Rn skew-products of a class of hyperbolic dynamical systems. It was proved by Niţi...
We consider Rn skew-products of a class of hyperbolic dynamical systems. It was proved by Nit¸ic�a...
SIGLEAvailable from British Library Document Supply Centre- DSC:D173477 / BLDSC - British Library Do...
Katznelson's Question is a long-standing open question concerning recurrence in topological dynamics...
We consider toral extensions of hyperbolic dynamical systems. We prove that its quantitative recurre...
In two papers published in 1979, R. Bowen and R. Bowen and C. Series introduced a dynamical system f...
Given a one dimensional substitution $\sigma$, one can define the continuous hull $\Omega_\sigma$ fo...
We consider one-parameter families {φμ;μ∈R} of diffeomorphisms on surfaces which display a homoclini...
We study the local dynamics of generic skew-products tangent to the identity, i.e. maps of the form ...
AbstractMotivated by a topological classification of tiling spaces by Barge and Diamond, we construc...
We introduce a two-parameter family of partially hyperbolic' skew products (G(a, t)) maps with one d...
We consider Hamiltonian functions of the classical type, namely, even and convex with respect to the...
One of the unfulfilled aims of the authors of the preceding paper [W. Parry and M. Pollicott. An ana...