Beyond quasi-particle self-consistent for molecules with vertex corrections
arXiv:2412.01581 · doi:10.1021/acs.jctc.4c01639
Abstract
We introduce the self-energy in the quasi-particle self-consistent (qs) framework (qs). Here, is the two-particle response function which we calculate by solving the Bethe-Salpeter equation with the static, first-order kernel. The same kernel is added to directly. For a set of medium organic molecules, we show that including the vertex both in and is crucial. This approach retains the good performance of qs for predicting first ionization potentials and fundamental gaps, while it greatly improves the description of electron affinities. Its good performance places qs among the best-performing electron propagator methods for charged excitations. Adding the vertex in only, as commonly done in the solid state community, leads to devastating results for electron affinities and fundamental gaps. We also test the performance of BSE@qs and qs for neutral charge-transfer excitation and find both methods to perform similar. We conclude that is a promising approximation to the electronic self-energy beyond . We hope that future research on dynamical vertex effects, second-order vertex corrections, and full self-consistency will improve the accuracy of this method, both for charged and neutral excitation energies.
5 figures
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