Solvation energies of ions with ensemble cluster-continuum approach

Solvation free energies can be advantageously estimated by cluster-continuum approaches. They proved useful especially for systems with high charge density. However, the clusters are assumed to be single minimum rigid species. It is an invalid condition for larger clusters and it complicates the ass...

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Published inPhysical chemistry chemical physics : PCCP Vol. 22; no. 39; pp. 22357 - 22368
Main Authors Tomaník, Lukáš, Muchová, Eva, Slaví ek, Petr
Format Journal Article
LanguageEnglish
Published Cambridge Royal Society of Chemistry 15.10.2020
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ISSN1463-9076
1463-9084
1463-9084
DOI10.1039/d0cp02768e

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Summary:Solvation free energies can be advantageously estimated by cluster-continuum approaches. They proved useful especially for systems with high charge density. However, the clusters are assumed to be single minimum rigid species. It is an invalid condition for larger clusters and it complicates the assessment of convergence with the system size. We present a new variant of the cluster-continuum approach, "Ensemble Cluster-Continuum" scheme, where the single minima problem is circumvented by a thermodynamic cycle based on vertical quantities (ionization energies, electron affinities). Solvation free energies are calculated for a charged-neutralized system and solvation correction for the vertical quantities is estimated for an ensemble of structures from molecular dynamics simulation. We test the scheme on a set of various types of anions and cations, we study the convergence of the cluster-continuum model and assess various types of errors. The quantitative data depend on the applied continuum solvation model yet the convergence is analogous. We argue that the assessment of convergence provides a measure of the reliability of the calculated solvation energies. An alternative cluster-continuum approach for the calculation of solvation free energies of ions.
Bibliography:Electronic supplementary information (ESI) available. See DOI
10.1039/d0cp02768e
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ISSN:1463-9076
1463-9084
1463-9084
DOI:10.1039/d0cp02768e