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most citedTunnel effect for Kramers-Fokker-Planck type operators

34 citations · 118 across the 30 of their papers we have counts for

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math.SP2025

Weyl laws for exponentially small singular values of the operator

Michael Hitrik, Johannes Sjöstrand, Martin Vogel

We study the number of exponentially small singular values of the semiclassical operator on exponentially weighted spaces on a compact Riemann surface.…

math.SP2015★ 7 cited

Rational invariant tori and band edge spectra for non-selfadjoint operators

Michael Hitrik, Johannes Sjoestrand

We study semiclassical asymptotics for spectra of non-selfadjoint perturbations of selfadjoint analytic -pseudodifferential operators in dimension 2, assuming that the classical…

math.SP2014

Spectra for semiclassical operators with periodic bicharacteristics in dimension two

Michael A. Hall, Michael Hitrik, Johannes Sjoestrand

We study the distribution of eigenvalues for selfadjoint --pseudodifferential operators in dimension two, arising as perturbations of selfadjoint operators with a periodic class…

math.SP2011

Resolvent estimates for elliptic quadratic differential operators

Michael Hitrik, Johannes Sjoestrand, Joe Viola

Sharp resolvent bounds for non-selfadjoint semiclassical elliptic quadratic differential operators are established, in the interior of the range of the associated quadratic symbol.

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.SP2010

Tunnel effect and symmetries for Kramers Fokker-Planck type operators

Frederic Herau, Michael Hitrik, Johannes Sjoestrand

We study operators of Kramers-Fokker-Planck type in the semiclassical limit, assuming that the exponent of the associated Maxwellian is a Morse function with a finite number …