2022
DOI: 10.1039/d2cp01810a
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Neural network-based pseudopotential: development of a transferable local pseudopotential

Abstract: Transferable local pseudopotentials (LPPs) are essential for fast quantum simulations of materials. However, various types of LPPs suffer from low transferability, especially since they do not consider the norm-conserving condition....

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Cited by 8 publications
(8 citation statements)
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“…and R a denote the total contributions of LPPs of ions in simulated cell, the LPP of ath ion, and ath ionic positions, respectively. As shown in Figure 5, various LPPs are available, including empirical/ model, 31,32,131,135,[156][157][158] first-principles, 29,[38][39][40] and ML 30,162,163 LPPs. Some of these has been demonstrated excellent accuracy and transferability.…”
Section: Local Pseudopotentialsmentioning
confidence: 99%
“…and R a denote the total contributions of LPPs of ions in simulated cell, the LPP of ath ion, and ath ionic positions, respectively. As shown in Figure 5, various LPPs are available, including empirical/ model, 31,32,131,135,[156][157][158] first-principles, 29,[38][39][40] and ML 30,162,163 LPPs. Some of these has been demonstrated excellent accuracy and transferability.…”
Section: Local Pseudopotentialsmentioning
confidence: 99%
“…Thus, the requirement for LPPs is still very much an open problem for OFDFT and perhaps may be its Achilles' heel. New approaches, such as the one based on model 1-rdms summarized in Subsection 2.7, and very recent efforts involving machine-learning pseudopotentials 480 might prove to be breakthroughs for extending the applicability of OFDFT to a wide selection of elements in the periodic table.…”
Section: Nlmentioning
confidence: 99%
“…Electronic structure calculations were performed using the GOSPEL package, which is a grid-based KS solver written in Python. For all calculations, we used the PBE exchange-correlation functional and the norm-conserving pseudopotentials. An equidistant grid with a grid spacing of 0.2 Å was used. We employed the 7-point finite-difference method to represent the Laplacian operator.…”
Section: Implementation and Computational Detailsmentioning
confidence: 99%