A new numerical procedure for the study of finite temperature quantumdynamics is developed. The method is based on the observation that the real and imaginary time dynamical data contain complementary types of information. Maximum entropy methods, based on a combination of real and imaginary time input data, are used to calculate the spectral densities associated with real time correlation functions. Model studies demonstrate that the inclusion of even modest amounts of short-time real time data significantly improves the quality of the resulting spectral densities over that achievable using either real time data or imaginary time data separately
We investigate the possibility to assist the numerically ill-posed calculation of spectral propertie...
We investigate the possibility to assist the numerically ill-posed calculation of spectral propertie...
We investigate the possibility to assist the numerically ill-posed calculation of spectral propertie...
A new numerical procedure for the study of finite temperature quantumdynamics is developed. The meth...
We present a numerically exact procedure for the calculation of an important class of finite tempera...
We present a numerically exact procedure for the calculation of an important class of finite tempera...
We investigate the possibility to assist the numerically ill-posed calculation of spectral propertie...
We present a pedagogical discussion of the Maximum Entropy Method which is a precise and systematic ...
This thesis presents results for spectral functions extracted from imaginary-time correlation functi...
We present an exact path integral methodology for computing quantum dynamical information. This meth...
In the first part of the Thesis we mostly concentrate on spectral properties of strongly correlated ...
We consider in the present paper an extension of numerical path integral methods for use in computin...
We consider in the present paper an extension of numerical path integral methods for use in computin...
We consider in the present paper an extension of numerical path integral methods for use in computin...
Path integral Monte Carlo with Green's function analysis allows the sampling of quantum mechanical p...
We investigate the possibility to assist the numerically ill-posed calculation of spectral propertie...
We investigate the possibility to assist the numerically ill-posed calculation of spectral propertie...
We investigate the possibility to assist the numerically ill-posed calculation of spectral propertie...
A new numerical procedure for the study of finite temperature quantumdynamics is developed. The meth...
We present a numerically exact procedure for the calculation of an important class of finite tempera...
We present a numerically exact procedure for the calculation of an important class of finite tempera...
We investigate the possibility to assist the numerically ill-posed calculation of spectral propertie...
We present a pedagogical discussion of the Maximum Entropy Method which is a precise and systematic ...
This thesis presents results for spectral functions extracted from imaginary-time correlation functi...
We present an exact path integral methodology for computing quantum dynamical information. This meth...
In the first part of the Thesis we mostly concentrate on spectral properties of strongly correlated ...
We consider in the present paper an extension of numerical path integral methods for use in computin...
We consider in the present paper an extension of numerical path integral methods for use in computin...
We consider in the present paper an extension of numerical path integral methods for use in computin...
Path integral Monte Carlo with Green's function analysis allows the sampling of quantum mechanical p...
We investigate the possibility to assist the numerically ill-posed calculation of spectral propertie...
We investigate the possibility to assist the numerically ill-posed calculation of spectral propertie...
We investigate the possibility to assist the numerically ill-posed calculation of spectral propertie...