International audienceThe popularity of the GW approximation to the self-energy to access the quasiparticle energies of molecules is constantly increasing. As the other methods addressing the electronic correlation, the GW self-energy unfortunately shows a very slow convergence with respect to the basis complexity, which precludes the calculation of accurate quasiparticle energies for large molecules. Here we propose a method to mitigate this issue that relies on two steps: (i) the definition of a reduced virtual orbital subspace, thanks to a much smaller basis set; (ii) the account of the remainder through the simpler one-ring approximation to the self-energy. We assess the quality of the corrected quasiparticle energies for simple molecul...
The GW approximation to the electronic self-energy yields band structures in excellent agreement wit...
The quasiparticle self-consistent QS$GW$ approach incorporates the corrections of the quasiparticle ...
International audienceThe GW approximation is nowadays being used to obtain accurate quasiparticle e...
International audienceThe popularity of the GW approximation to the self-energy to access the quasip...
The GW self-energy method has long been recognized as the gold standard for quasiparticle (QP) calcu...
The GW approximation of many-body perturbation theory is an accurate method for computing electron a...
International audienceThe GW approximation to the electronic self-energy is now a well-recognized ap...
Low-order scaling GW implementations for molecules are usually restricted to approximations with dia...
The GW method in its most widespread variant takes, as an input, Kohn–Sham (KS) single particle ener...
Electron correlation in finite and extended systems is often described in an effective single-partic...
Two self-consistent schemes involving Hedin's $GW$ approximation are studied for a set of sixteen di...
In order to increase the predictive pmver of electronic structure calculations on atomic and condens...
We present the formalism and implementation of quasi-particle self-consistent GW (qsGW) and eigenval...
We present a detailed account of the GW space-time method. The method increases the size of systems ...
The GW approximation to the electronic self-energy yields band structures in excellent agreement wit...
The quasiparticle self-consistent QS$GW$ approach incorporates the corrections of the quasiparticle ...
International audienceThe GW approximation is nowadays being used to obtain accurate quasiparticle e...
International audienceThe popularity of the GW approximation to the self-energy to access the quasip...
The GW self-energy method has long been recognized as the gold standard for quasiparticle (QP) calcu...
The GW approximation of many-body perturbation theory is an accurate method for computing electron a...
International audienceThe GW approximation to the electronic self-energy is now a well-recognized ap...
Low-order scaling GW implementations for molecules are usually restricted to approximations with dia...
The GW method in its most widespread variant takes, as an input, Kohn–Sham (KS) single particle ener...
Electron correlation in finite and extended systems is often described in an effective single-partic...
Two self-consistent schemes involving Hedin's $GW$ approximation are studied for a set of sixteen di...
In order to increase the predictive pmver of electronic structure calculations on atomic and condens...
We present the formalism and implementation of quasi-particle self-consistent GW (qsGW) and eigenval...
We present a detailed account of the GW space-time method. The method increases the size of systems ...
The GW approximation to the electronic self-energy yields band structures in excellent agreement wit...
The quasiparticle self-consistent QS$GW$ approach incorporates the corrections of the quasiparticle ...
International audienceThe GW approximation is nowadays being used to obtain accurate quasiparticle e...