The hierarchy of correlations is an analytical approximation method which allows us to study non-equilibrium phenomena in strongly interacting quantum many-body systems on lattices in higher dimensions. So far, this method was restricted to equal-time correlators $\langle\hat A_\mu(t)\hat B_\nu(t)\rangle$. In this work, we generalize this method to double-time correlators $\langle\hat A_\mu(t)\hat B_\nu(t')\rangle$, which allows us to study effective light cones and Green functions and to incorporate finite initial temperatures.Comment: 15 pages, 6 figure
For the well-known exponential complexity it is a giant challenge to calculate the correlation funct...
Quel est le point commun entre les étoiles formant une galaxie, les gouttes d'eau s'écoulant dans un...
We propose a new quantum dynamics method called the effective potential analytic continuation (EPAC)...
Quantum many-body systems are characterized by their correlations. While equal-time correlators and ...
Correlation functions of quantum systems are central objects in quantum field theories which may be ...
We introduce a general numerical method to compute dynamics and multi-time correlations of chains of...
The description of strongly-correlated quantum many-body systems far-from equilibrium is intrinsical...
We advance perturbative approaches for out-of-equilibrium quantum many-body systems by applying uni...
The quantum dynamics of fermionic or bosonic many-body systems following external excitation can be ...
We investigate numerically the momentum correlations in a two dimensional, harmonically trapped inte...
The hierarchical equations of motion (HEOM), derived from the exact Feynman-Vernon path integral, is...
We propose a general exact method of calculating dynamical correlation functions in dual symplectic ...
This thesis represents our effort to develop the next generation multi-scale quantum simulation meth...
The derivation of determinant representations for the space-, time-, and temperature-dependent corre...
Quantum dynamics with local interactions in lattice models display rich physics, but is notoriously ...
For the well-known exponential complexity it is a giant challenge to calculate the correlation funct...
Quel est le point commun entre les étoiles formant une galaxie, les gouttes d'eau s'écoulant dans un...
We propose a new quantum dynamics method called the effective potential analytic continuation (EPAC)...
Quantum many-body systems are characterized by their correlations. While equal-time correlators and ...
Correlation functions of quantum systems are central objects in quantum field theories which may be ...
We introduce a general numerical method to compute dynamics and multi-time correlations of chains of...
The description of strongly-correlated quantum many-body systems far-from equilibrium is intrinsical...
We advance perturbative approaches for out-of-equilibrium quantum many-body systems by applying uni...
The quantum dynamics of fermionic or bosonic many-body systems following external excitation can be ...
We investigate numerically the momentum correlations in a two dimensional, harmonically trapped inte...
The hierarchical equations of motion (HEOM), derived from the exact Feynman-Vernon path integral, is...
We propose a general exact method of calculating dynamical correlation functions in dual symplectic ...
This thesis represents our effort to develop the next generation multi-scale quantum simulation meth...
The derivation of determinant representations for the space-, time-, and temperature-dependent corre...
Quantum dynamics with local interactions in lattice models display rich physics, but is notoriously ...
For the well-known exponential complexity it is a giant challenge to calculate the correlation funct...
Quel est le point commun entre les étoiles formant une galaxie, les gouttes d'eau s'écoulant dans un...
We propose a new quantum dynamics method called the effective potential analytic continuation (EPAC)...