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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

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7 papers · 1 filter

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.SP2007★ 34 cited

Tunnel effect for Kramers-Fokker-Planck type operators

Frederic Herau, Michael Hitrik, Johannes Sjoestrand

We consider operators of Kramers-Fokker-Planck type in the semi-classical limit such that the exponent of the associated Maxwellian is a Morse function with two local minima and a…

math.SP2006★ 4 cited

Eigenvalue asymptotics for randomly perturbed non-selfadjoint operators

Mildred Hager, Johannes Sjoestrand

We consider quite general -pseudodifferential operators on with small random perturbations and show that in the limit of small the eigenvalues are distributed accordin…

math.SP2005★ 4 cited

Non-selfadjoint perturbations of selfadjoint operators in 2 dimensions IIIa. One branching point

M. Hitrik, J. Sjoestrand

This is the third in a series of works devoted to spectral asymptotics for non-selfadjoint perturbations of selfadjoint -pseudodifferential operators in dimension 2. We assume t…

math.SP2005

Diophantine tori and spectral asymptotics for non-selfadjoint operators

Michael Hitrik, Johannes Sjoestrand, San Vu Ngoc

We study spectral asymptotics for small non-selfadjoint perturbations of selfadjoint -pseudodifferential operators in dimension 2, assuming that the classical flow of the unpert…

math.SP2003

Non-selfadjoint perturbations of selfadjoint operators in 2 dimensions II. Vanishing Averages

Michael Hitrik, Johannes Sjoestrand

This is the second in a series of works devoted to small non-selfadjoint perturbations of selfadjoint semiclassical pseudodifferential operators in dimension 2. As in our previous…