Wave decay on convex co-compact hyperbolic manifolds

We show meromorphic extension and give a complete description of the divisors of a Selberg zeta function of odd type Z o Γ,Σ (λ) associated to the spinor bundle Σ on an odd

Holding meduc and f educ xed, by how much does sibs have to increase to reduce expected years of education by one year?. (A noninteger answer is acceptable

Recently, Duchˆene, Israwi and Talhouk derived in [12], an asymptotic model for the propagation of one-dimensional internal waves at the interface between two layers of

For convex co-compact hyperbolic manifolds Γ\ H n+1 for which the dimension of the limit set satisfies δ Γ < n/2, we show that the high-frequency Eisenstein series associated to

Laplacian on hyperbolic surfaces, Resonances, Selberg’s Zeta function, Ruelle Transfer operators, Topological

Specifically, we show that the ends of a properly convex manifold obtained from bending a finite volume hyperbolic manifold along a finite volume totally geodesic hypersurface

In the first two sections, using first the closing lemma, and then the local product structure of a hyperbolic flow, we prove the density of the Dirac measures supported on

In this paper, we consider the problem of prescribing the Gauss curvature (in a generalised measure-theoretic sense) of convex sets in the Minkowski spacetime.. This problem is