Atomic hydrogen provides a unique test case for computational electronic structure methods, since its electronic excitation energies are known analytically. With only one electron, hydrogen contains no electronic correlation and is therefore particularly susceptible to spurious self-interaction errors introduced by certain computational methods. In this paper we focus on many-body perturbation-theory (MBPT) in Hedin's GW approximation. While the Hartree-Fock and the exact MBPT self-energy are free of self-interaction, the correlation part of the GW self-energy does not have this property. Here we use atomic hydrogen as a benchmark system for GW and show that the self-interaction part of the GW self-energy, while non-zero, is small. The effe...
In order to increase the predictive pmver of electronic structure calculations on atomic and condens...
We investigate static correlation and delocalization errors in the self-consistent GW and random-pha...
In this thesis, the GW approximation (GWA, Green's function G times screened interaction W) and the ...
Atomic hydrogen provides a unique test case for computational electronic structure methods, since it...
The self-screening error in electronic structure theory is the part of the self-interaction error th...
We solve the Dyson equation for atoms and diatomic molecules within the GW approximation, in order t...
With the aim of identifying universal trends, we compare fully self-consistent electronic spectra an...
Abstract. The e€ect of the inclusion of the exact exchange into self-interaction corrected generaliz...
The performance of many-body perturbation theory for calculating ground-state properties is investig...
GW calculations with a fully self-consistent Green’s function G and screened interaction W—based on ...
We present results on the self-energy correction to the energy levels of hydrogen and hydrogenlike i...
We propose a new method for calculating total energies of systems of interacting electrons, which re...
Accurate models of electron correlation are key to understanding and predicting important physical c...
For properties of interacting electron systems, Kohn-Sham (KS) theory is often favored over many-bod...
For the paradigmatic case of H2 dissociation, we compare state-of-the-art many-body perturbation the...
In order to increase the predictive pmver of electronic structure calculations on atomic and condens...
We investigate static correlation and delocalization errors in the self-consistent GW and random-pha...
In this thesis, the GW approximation (GWA, Green's function G times screened interaction W) and the ...
Atomic hydrogen provides a unique test case for computational electronic structure methods, since it...
The self-screening error in electronic structure theory is the part of the self-interaction error th...
We solve the Dyson equation for atoms and diatomic molecules within the GW approximation, in order t...
With the aim of identifying universal trends, we compare fully self-consistent electronic spectra an...
Abstract. The e€ect of the inclusion of the exact exchange into self-interaction corrected generaliz...
The performance of many-body perturbation theory for calculating ground-state properties is investig...
GW calculations with a fully self-consistent Green’s function G and screened interaction W—based on ...
We present results on the self-energy correction to the energy levels of hydrogen and hydrogenlike i...
We propose a new method for calculating total energies of systems of interacting electrons, which re...
Accurate models of electron correlation are key to understanding and predicting important physical c...
For properties of interacting electron systems, Kohn-Sham (KS) theory is often favored over many-bod...
For the paradigmatic case of H2 dissociation, we compare state-of-the-art many-body perturbation the...
In order to increase the predictive pmver of electronic structure calculations on atomic and condens...
We investigate static correlation and delocalization errors in the self-consistent GW and random-pha...
In this thesis, the GW approximation (GWA, Green's function G times screened interaction W) and the ...