Abstract
The recently proposed non-local functional of Perdew, Staroverov, Tao, and Scuseria (PSTS) [Phys. Rev. A 78, 052513 (2008)] belongs to the general family of local hybrids and hyper-generalized gradient approximations for the ground-state exchange-correlation energy. It is distinguished from other functionals of this family by the use of formally full exact exchange, balanced non-locality of correlation, and satisfaction of many exact constraints. We report here a self-consistent, generalized Kohn–Sham implementation of PSTS using the exact exchange energy density in the less-than-optimal conventional gauge. We extensively benchmark this version of PSTS for a series of properties against other well-established density functional approximations. It is shown that PSTS in the conventional gauge performs well for most of the properties under study.
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