AbstractWe study the detailed structure of the distribution of Eichler–Shimura periods of an automorphic form on a compact hyperbolic surface. We show that these periods do not cluster around the asymptotic period over a homology class discovered by Zelditch
We consider a quasiconformal automorphism of a Riemann surface, which fixes the homotopy class of a ...
AbstractIn this paper, we show that for any hyperbolic surface S, the number of geodesics of length ...
49 pages, 11 (mostly hand-drawn) figuresInternational audienceLet $\Sigma$ be a hyperbolic surface. ...
We study the detailed structure of the distribution of Eichler–Shimura periods of an automorphic for...
AbstractWe study the detailed structure of the distribution of Eichler–Shimura periods of an automor...
We examine the asymptotics of the number of the closed trajectories $\gamma$ of hyperbolic flows $\p...
We study the energy distribution of harmonic 1-forms on a compact hyperbolic Riemann surface S where...
An important feature of compact hyperbolic 3-manifolds is their closed geodesics, which have both ge...
Using representation theory and harmonic analysis, we investigate some properties of totally geodesi...
Let Σ be a closed hyperbolic surface. We study, for fixed g, the asymptotics of the number of those ...
Abstract. We consider a quasiconformal automorphism of a Riemann surface, which xes the homotopy cla...
A celebrated result of Mirzakhani states that, if $(S,m)$ is a finite area \emph{orientable} hyperbo...
18 pagesInternational audienceRecall that two geodesics in a negatively curved surface $S$ are of th...
ABSTRACT. In this paper we reinterpret the main results of [8] using the intersection theory of cycl...
AbstractLet P be a not necessarily bounded polycycle of an analytic vector field on an open set of t...
We consider a quasiconformal automorphism of a Riemann surface, which fixes the homotopy class of a ...
AbstractIn this paper, we show that for any hyperbolic surface S, the number of geodesics of length ...
49 pages, 11 (mostly hand-drawn) figuresInternational audienceLet $\Sigma$ be a hyperbolic surface. ...
We study the detailed structure of the distribution of Eichler–Shimura periods of an automorphic for...
AbstractWe study the detailed structure of the distribution of Eichler–Shimura periods of an automor...
We examine the asymptotics of the number of the closed trajectories $\gamma$ of hyperbolic flows $\p...
We study the energy distribution of harmonic 1-forms on a compact hyperbolic Riemann surface S where...
An important feature of compact hyperbolic 3-manifolds is their closed geodesics, which have both ge...
Using representation theory and harmonic analysis, we investigate some properties of totally geodesi...
Let Σ be a closed hyperbolic surface. We study, for fixed g, the asymptotics of the number of those ...
Abstract. We consider a quasiconformal automorphism of a Riemann surface, which xes the homotopy cla...
A celebrated result of Mirzakhani states that, if $(S,m)$ is a finite area \emph{orientable} hyperbo...
18 pagesInternational audienceRecall that two geodesics in a negatively curved surface $S$ are of th...
ABSTRACT. In this paper we reinterpret the main results of [8] using the intersection theory of cycl...
AbstractLet P be a not necessarily bounded polycycle of an analytic vector field on an open set of t...
We consider a quasiconformal automorphism of a Riemann surface, which fixes the homotopy class of a ...
AbstractIn this paper, we show that for any hyperbolic surface S, the number of geodesics of length ...
49 pages, 11 (mostly hand-drawn) figuresInternational audienceLet $\Sigma$ be a hyperbolic surface. ...
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