We present an efficient numerical method for simulating the low-energy properties of disordered many-particle systems. The method which is based on the quantum-chemical configuration interaction approach consists in diagonalizing the Hamiltonian in an energetically truncated basis build of the low-energy states of the corresponding Hartree-Fock Hamiltonian. As an example we investigate the quantum Coulomb glass, a model of spineless electrons in a random potential interacting via the long-range Coulomb interaction. We find that the Coulomb interaction increases the conductance of strongly disordered systems but reduces the conductance of weakly disordered systems
We study a one-dimensional system of spinless electrons in the presence of a long-range Coulomb inte...
We introduce a generic approach to study interaction effects in diffusive or chaotic quantum dots in...
We introduce a generic approach to study interaction effects in diffusive or chaotic quantum dots in...
The Hartree-Fock based diagonalization (HFD) is a computational method for the investigation of the ...
We investigate the behavior of disordered interacting electrons in the insulating regime. Our study ...
We numerically investigate how electron-electron interactions influence the transport properties of ...
We numerically simulate the low-energy properties of interacting electrons in a random potential usi...
The combined influence of disorder and interactions on the transport properties of electrons in one ...
We consider the combined influence of disorder, electron-electron interactions and quantum hopping o...
We study the influence of electron-electron interactions on the electronic properties of disordered ...
We investigate the influence of electron-electron interactions on the conductance of two-dimensional...
The outstanding feature of disordered systems is that their single-particle eigenstates exhibit a tr...
International audienceIn this article, we set up a functional setting for mean-field electronic struc...
In this article, we set up a functional setting for mean-field electronic struc-ture models of Hartr...
During the last few years, it became clear that the characterization of the nature of electron state...
We study a one-dimensional system of spinless electrons in the presence of a long-range Coulomb inte...
We introduce a generic approach to study interaction effects in diffusive or chaotic quantum dots in...
We introduce a generic approach to study interaction effects in diffusive or chaotic quantum dots in...
The Hartree-Fock based diagonalization (HFD) is a computational method for the investigation of the ...
We investigate the behavior of disordered interacting electrons in the insulating regime. Our study ...
We numerically investigate how electron-electron interactions influence the transport properties of ...
We numerically simulate the low-energy properties of interacting electrons in a random potential usi...
The combined influence of disorder and interactions on the transport properties of electrons in one ...
We consider the combined influence of disorder, electron-electron interactions and quantum hopping o...
We study the influence of electron-electron interactions on the electronic properties of disordered ...
We investigate the influence of electron-electron interactions on the conductance of two-dimensional...
The outstanding feature of disordered systems is that their single-particle eigenstates exhibit a tr...
International audienceIn this article, we set up a functional setting for mean-field electronic struc...
In this article, we set up a functional setting for mean-field electronic struc-ture models of Hartr...
During the last few years, it became clear that the characterization of the nature of electron state...
We study a one-dimensional system of spinless electrons in the presence of a long-range Coulomb inte...
We introduce a generic approach to study interaction effects in diffusive or chaotic quantum dots in...
We introduce a generic approach to study interaction effects in diffusive or chaotic quantum dots in...