AbstractWe review some applications of spectral methods based on Fourier expansions to computational problems in quantum mechanics and we discuss a single topic in some detail, namely the case of a quantum (charged) spinless particles on a Riemannian manifold interacting with a magnetic field (the problem of Landau levels in a curved configuration space). We study the asymptotic expansion of the ground state around the flat metric and we give an estimate of the first few coefficients
none4siWe review the application of the spectral zeta-function to the 1- loop properties of quantum ...
Over the past few decades the powerful methods of statistical physics and Euclidean quantum field th...
Over the past few decades the powerful methods of statistical physics and Euclidean quantum field th...
AbstractWe review some applications of spectral methods based on Fourier expansions to computational...
This book gives a detailed and self-contained introduction into the theory of spectral functions, wi...
The literature on the spectral analysis of second order elliptic differential operators contains a g...
The prime goal of this monograph, which comprises a total of five volumes, is to derive sharp spectr...
This paper is devoted to mathematical and physical properties of the Dirac operator and spectral geo...
We review the application of the spectral zeta-function to the 1- loop properties of quantum field t...
We review the application of the spectral zeta-function to the 1- loop properties of quantum field t...
We study the spectrum of the Schroedinger operator for a particle constrained on a two-dimensional f...
Recent progress in quantum field theory and quantum gravity relies on mixed boundary conditions invo...
A class of non-linear eigenvalue problems defined in the form of operator polynomials is investigate...
A class of non-linear eigenvalue problems defined in the form of operator polynomials is investigate...
Over the past few decades the powerful methods of statistical physics and Euclidean quantum field th...
none4siWe review the application of the spectral zeta-function to the 1- loop properties of quantum ...
Over the past few decades the powerful methods of statistical physics and Euclidean quantum field th...
Over the past few decades the powerful methods of statistical physics and Euclidean quantum field th...
AbstractWe review some applications of spectral methods based on Fourier expansions to computational...
This book gives a detailed and self-contained introduction into the theory of spectral functions, wi...
The literature on the spectral analysis of second order elliptic differential operators contains a g...
The prime goal of this monograph, which comprises a total of five volumes, is to derive sharp spectr...
This paper is devoted to mathematical and physical properties of the Dirac operator and spectral geo...
We review the application of the spectral zeta-function to the 1- loop properties of quantum field t...
We review the application of the spectral zeta-function to the 1- loop properties of quantum field t...
We study the spectrum of the Schroedinger operator for a particle constrained on a two-dimensional f...
Recent progress in quantum field theory and quantum gravity relies on mixed boundary conditions invo...
A class of non-linear eigenvalue problems defined in the form of operator polynomials is investigate...
A class of non-linear eigenvalue problems defined in the form of operator polynomials is investigate...
Over the past few decades the powerful methods of statistical physics and Euclidean quantum field th...
none4siWe review the application of the spectral zeta-function to the 1- loop properties of quantum ...
Over the past few decades the powerful methods of statistical physics and Euclidean quantum field th...
Over the past few decades the powerful methods of statistical physics and Euclidean quantum field th...
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