4.7 Article

eQE 2.0: Subsystem DFT beyond GGA functionals

Journal

COMPUTER PHYSICS COMMUNICATIONS
Volume 269, Issue -, Pages -

Publisher

ELSEVIER
DOI: 10.1016/j.cpc.2021.108122

Keywords

Electronic structure; Density-functional theory; Subsystem density functional theory; Parallel computing; Embedding

Funding

  1. National Science Foundation [CHE-1553993, OAC-1931473]

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sDFT, utilizing nonlocal nonadditive kinetic energy and exchange-correlation functionals, can significantly reduce the computational cost of large-scale electronic structure calculations, but its accuracy is somewhat limited in certain systems. eQE 2.0 dramatically improves the accuracy of sDFT simulations by introducing new tools and functionalities, delivering excellent interaction energies compared to traditional methods.
By adopting a divide-and-conquer strategy, subsystem-DFT (sDFT) can dramatically reduce the computational cost of large-scale electronic structure calculations. The key ingredients of sDFT are the nonadditive kinetic energy and exchange-correlation functionals which dominate it's accuracy. Even though, available semilocal nonadditive functionals find a broad range of applications, their accuracy is somewhat limited especially for those systems where achieving balance between exchange-correlation interactions on one side and nonadditive kinetic energy on the other is crucial. In eQE 2.0, we improve dramatically the accuracy of sDFT simulations by (1) implementing nonlocal nonadditive kinetic energy functionals based on the LMGP family of functionals; (2) adapting Quantum ESPRESSO's implementation of rVV10 and vdW-DF nonlocal exchange-correlation functionals to be employed in sDFT simulations; (3) implementing deorbitalized meta GGA functionals (e.g., SCAN-L). We carefully assess the performance of the newly implemented tools on the S22-5 test set. eQE 2.0 delivers excellent interaction energies compared to conventional Kohn-Sham DFT and CCSD(T). The improved performance does not come at a loss of computational efficiency. We show that eQE 2.0 with nonlocal nonadditive functionals retains the same linear scaling behavior achieved previously in eQE 1.0 with semilocal nonadditive functionals. (C) 2021 Elsevier B.V. All rights reserved.

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