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Locality Error Free Effective Core Potentials of 3d Transition Metal Elements for the Diffusion Monte Carlo method

ORAL

Abstract

Locality errors have limited the scope and accuracy of the application of diffusion Monte Carlo (DMC) to materials. Transition metal oxide energies are particularly sensitive to locality errors in the pseudopotentials. Therefore, we developed locality error free effective core pseudo-Hamiltonians (PH) for 3d transition metals based on the framework described in M.C. Bennett et al, JCTC 18, 2 (2022). We carefully optimized our PHs and achieved accuracies similar to other state-of-the-art semilocal pseudopotentials used for DMC. In this talk, we will explain how our PHs differ from the conventional semilocal pseudopotentials and how we can avoid locality errors. We will discuss the transferability of our PHs as compared to state-of-the-art semilocal pseudopotentials and all-electron calculations with CCSD(T), coupled cluster singles, doubles, and perturbative triples.

Publication: T. Ichibha, Y. Nikaido, C. M. Bennett, J. T. Krogel, K. Hongo, R. Maezono, and F. A. Reboredo, "Locality error free effective core potentials of 3d transition metal developed for the diffusion Monte Carlo method" (in preparation).

Presenters

  • Tom Ichibha

    Oak Ridge National Lab

Authors

  • Tom Ichibha

    Oak Ridge National Lab

  • Yutaka Nikaido

    Japan Adv Inst of Sci and Tech

  • Chandler M Bennett

    Oak Ridge National Lab

  • Jaron T Krogel

    Oak Ridge National Lab

  • Kenta Hongo

    Japan Adv Inst of Sci and Tech, JAIST

  • Ryo Maezono

    Japan Adv Inst of Sci and Tech, JAIST

  • Fernando A Reboredo

    Oak Ridge National Lab