Revised self-consistent continuum solvation in electronic-structure calculations
Oliviero Andreussi, Ismaila Dabo, Nicola Marzari

TL;DR
This paper reformulates and extends a continuum solvation model for electronic-structure calculations, improving numerical stability, applicability, and accuracy in predicting solvation energies for various organic compounds.
Contribution
The authors introduce a revised self-consistent continuum solvation model that overcomes previous numerical limitations and accurately fits experimental solvation data with minimal parameters.
Findings
Achieves a mean absolute error of 0.3 kcal/mol for electrostatic energies.
Fits experimental solvation energies with a mean absolute error of 1.3 kcal/mol.
High accuracy for organic compounds, with errors of 0.3-0.4 kcal/mol.
Abstract
The solvation model proposed by Fattebert and Gygi [Journal of Computational Chemistry 23, 662 (2002)] and Scherlis et al. [Journal of Chemical Physics 124, 074103 (2006)] is reformulated, overcoming some of the numerical limitations encountered and extending its range of applicability. We first recast the problem in terms of induced polarization charges that act as a direct mapping of the self-consistent continuum dielectric; this allows to define a functional form for the dielectric that is well behaved both in the high-density region of the nuclear charges and in the low-density region where the electronic wavefunctions decay into the solvent. Second, we outline an iterative procedure to solve the Poisson equation for the quantum fragment embedded in the solvent that does not require multi-grid algorithms, is trivially parallel, and can be applied to any Bravais crystallographic…
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