In this paper we provide new asymptotic estimates of the Floquet exponents of Schrodinger operators on the circle. By the same techniques, known asymptotic estimates of various others spectral quantities are improved
We consider semiclassical self-adjoint operators whose symbol, defined on a two-dimensional symplect...
The prime goal of this monograph, which comprises a total of five volumes, is to derive sharp spectr...
We consider semiclassical self-adjoint operators whose symbol, defined on a two-dimensional symplect...
Original manuscript September 23, 2009In this article we show how to compute the semiclassical spect...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/72...
We survey sum rules for spectral zeta functions of homogeneous 1D Schr\"odinger operators, that main...
The aim of this dissertation is to study the asymptotic behaviors of spectrums for Elliptic Pseudo-s...
The classical Szegő limit theorem describes the asymptotic behaviour of Toeplitz determinants as the...
This paper reports a study of the semiclassical asymptotic behavior of the eigenvalues of some nonse...
This thesis consists of eight papers primarily concerned with the quantitative study of the spectrum...
This thesis consists of eight papers primarily concerned with the quantitative study of the spectrum...
44 pages, 2 figuresInternational audienceThis article gives a simple treatment of the quantum Birkho...
This thesis consists of eight papers primarily concerned with the quantitative study of the spectrum...
This paper reports a study of the semiclassical asymptotic behavior of the eigenvalues of some nonse...
We consider semiclassical self-adjoint operators whose symbol, defined on a two-dimensional symplect...
We consider semiclassical self-adjoint operators whose symbol, defined on a two-dimensional symplect...
The prime goal of this monograph, which comprises a total of five volumes, is to derive sharp spectr...
We consider semiclassical self-adjoint operators whose symbol, defined on a two-dimensional symplect...
Original manuscript September 23, 2009In this article we show how to compute the semiclassical spect...
This work was also published as a Rice University thesis/dissertation: http://hdl.handle.net/1911/72...
We survey sum rules for spectral zeta functions of homogeneous 1D Schr\"odinger operators, that main...
The aim of this dissertation is to study the asymptotic behaviors of spectrums for Elliptic Pseudo-s...
The classical Szegő limit theorem describes the asymptotic behaviour of Toeplitz determinants as the...
This paper reports a study of the semiclassical asymptotic behavior of the eigenvalues of some nonse...
This thesis consists of eight papers primarily concerned with the quantitative study of the spectrum...
This thesis consists of eight papers primarily concerned with the quantitative study of the spectrum...
44 pages, 2 figuresInternational audienceThis article gives a simple treatment of the quantum Birkho...
This thesis consists of eight papers primarily concerned with the quantitative study of the spectrum...
This paper reports a study of the semiclassical asymptotic behavior of the eigenvalues of some nonse...
We consider semiclassical self-adjoint operators whose symbol, defined on a two-dimensional symplect...
We consider semiclassical self-adjoint operators whose symbol, defined on a two-dimensional symplect...
The prime goal of this monograph, which comprises a total of five volumes, is to derive sharp spectr...
We consider semiclassical self-adjoint operators whose symbol, defined on a two-dimensional symplect...
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