A Polarization-Consistent Model for Alcohols to Predict Solvation Free Energies.


Journal

Journal of chemical information and modeling
ISSN: 1549-960X
Titre abrégé: J Chem Inf Model
Pays: United States
ID NLM: 101230060

Informations de publication

Date de publication:
23 03 2020
Historique:
pubmed: 25 1 2020
medline: 22 6 2021
entrez: 25 1 2020
Statut: ppublish

Résumé

Classical nonpolarizable models, normally based on a combination of Lennard-Jones sites and point charges, are extensively used to model thermodynamic properties of fluids, including solvation. An important shortcoming of these models is that they do not explicitly account for polarization effects, i.e., a description of how the electron density responds to changes in the molecular environment. Instead, polarization is implicitly included, in a mean-field sense, into the parameters of the model, usually by fitting to pure liquid properties (e.g., density). This causes problems when trying to describe thermodynamic properties that involve a change of phase (e.g., enthalpy of vaporization), that directly depend on the electronic response of the medium (e.g., dielectric constant), and that require mixing or solvation in different media (e.g., solvation free energies). Fully polarizable models present a natural route for addressing these limitations but at the price of a much higher computational cost. In this work, we combine the best of those two approaches by running fast simulations using nonpolarizable models and applying

Identifiants

pubmed: 31977210
doi: 10.1021/acs.jcim.9b01005
pmc: PMC7145284
doi:

Substances chimiques

Alcohols 0
Solvents 0

Types de publication

Journal Article Research Support, Non-U.S. Gov't

Langues

eng

Sous-ensembles de citation

IM

Pagination

1352-1367

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Auteurs

Maria Cecilia Barrera (MC)

Department of Chemical and Process Engineering, University of Strathclyde, Glasgow G1 1XJ, United Kingdom.

Miguel Jorge (M)

Department of Chemical and Process Engineering, University of Strathclyde, Glasgow G1 1XJ, United Kingdom.

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Classifications MeSH