activity
20022013
most citedUpper bound on the density of Ruelle resonances for Anosov flows

91 citations · 177 across the 14 of their papers we have counts for

collaborators

14 papers

math.AP2013★ 13 cited

Local analytic regularity in the linearized Calderón problem

Johannes Sjoestrand, Gunther Uhlmann

We consider the linearization of the Dirichlet-to-Neumann (DN) map as a function of the potential. We show that it is injective at a real analytic potential for measurements made a…

math.SP2011★ 4 cited

Diophantine tori and Weyl laws for non-selfadjoint operators in dimension two

Michael Hitrik, Johannes Sjoestrand

We study the distribution of eigenvalues for non-selfadjoint perturbations of selfadjoint semiclassical analytic pseudodifferential operators in dimension two, assuming that the cl…

math.AP2010★ 24 cited

From open quantum systems to open quantum maps

Stéphane Nonnenmacher, Johannes Sjoestrand, Maciej Zworski

For a class of quantized open chaotic systems satisfying a natural dynamical assumption, we show that the study of the resolvent, and hence of scattering and resonances, can be red…

math-ph2010★ 91 cited

Upper bound on the density of Ruelle resonances for Anosov flows

Frédéric Faure, Johannes Sjoestrand

Using a semiclassical approach we show that the spectrum of a smooth Anosov vector field V on a compact manifold is discrete (in suitable anisotropic Sobolev spaces) and then we pr…

math.CV2009

Counting zeros of holomorphic functions of exponential growth

Johannes Sjoestrand

We consider the number of zeros of holomorphic functions in a bounded domain that depend on a small parameter and satisfy an exponential upper bound near the boundary of the domain…

nlin.CD2008

Semi-classical approach for Anosov diffeomorphisms and Ruelle resonances

Frederic Faure, Nicolas Roy, Johannes Sjoestrand

In this paper, we show that some spectral properties of Anosov diffeomorphisms can be obtained by semi-classical analysis. In particular the Ruelle resonances which are eigenvalues…