International audienceThe Ruelle resonances of a dynamical system are spectral data describing the precise asymptotics of correlations. We classify them completely for a class of chaotic two-dimensional maps, the linear pseudo-Anosov maps, in terms of the action of the map on cohomology. As applications, we obtain a full description of the distributions which are invariant under the linear flow in the stable direction of such a linear pseudo-Anosov map, and we solve the cohomological equation for this flow
Combining microlocal methods and a cohomological theory developped by J. Taylor, we define for $\mat...
We prove an upper bound for the number of Ruelle resonances for Koopman operators associated to real...
I show that the Ruelle dynamical zeta function, associated to an Anosov diffeomorphism, is the Fredh...
International audienceThe Ruelle resonances of a dynamical system are spectral data describing the p...
57 pagesUsing a semiclassical approach we show that the spectrum of a smooth Anosov vector field V o...
57 pagesUsing a semiclassical approach we show that the spectrum of a smooth Anosov vector field V o...
We define for R^κ-Anosov actions a notion of joint Ruelle resonance spectrum by using the techniques...
Abstract: Using a semiclassical approach we show that the spectrum of a smooth Ano-sov vector field ...
48 pagesInternational audienceIn this paper, we show that some spectral properties of Anosov diffeom...
48 pagesInternational audienceIn this paper, we show that some spectral properties of Anosov diffeom...
By introducing appropriate Banach spaces one can study the spectral properties of the generator of ...
By introducing appropriate Banach spaces one can study the spectral properties of the generator of ...
By introducing appropriate Banach spaces one can study the spectral properties of the generator of ...
International audienceWe show that for contact Anosov flows in dimension 3 the resonant states assoc...
International audienceWe show that for contact Anosov flows in dimension 3 the resonant states assoc...
Combining microlocal methods and a cohomological theory developped by J. Taylor, we define for $\mat...
We prove an upper bound for the number of Ruelle resonances for Koopman operators associated to real...
I show that the Ruelle dynamical zeta function, associated to an Anosov diffeomorphism, is the Fredh...
International audienceThe Ruelle resonances of a dynamical system are spectral data describing the p...
57 pagesUsing a semiclassical approach we show that the spectrum of a smooth Anosov vector field V o...
57 pagesUsing a semiclassical approach we show that the spectrum of a smooth Anosov vector field V o...
We define for R^κ-Anosov actions a notion of joint Ruelle resonance spectrum by using the techniques...
Abstract: Using a semiclassical approach we show that the spectrum of a smooth Ano-sov vector field ...
48 pagesInternational audienceIn this paper, we show that some spectral properties of Anosov diffeom...
48 pagesInternational audienceIn this paper, we show that some spectral properties of Anosov diffeom...
By introducing appropriate Banach spaces one can study the spectral properties of the generator of ...
By introducing appropriate Banach spaces one can study the spectral properties of the generator of ...
By introducing appropriate Banach spaces one can study the spectral properties of the generator of ...
International audienceWe show that for contact Anosov flows in dimension 3 the resonant states assoc...
International audienceWe show that for contact Anosov flows in dimension 3 the resonant states assoc...
Combining microlocal methods and a cohomological theory developped by J. Taylor, we define for $\mat...
We prove an upper bound for the number of Ruelle resonances for Koopman operators associated to real...
I show that the Ruelle dynamical zeta function, associated to an Anosov diffeomorphism, is the Fredh...