2008
DOI: 10.1021/ie0714448
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Aqueous Partial Molar Volumes from Simulation and Individual Group Contributions

Abstract: Partial molar volumes (PMVs) for a range of organic solutes in aqueous solution are evaluated from molecular simulations using Kirkwood-Buff theory. Long-range oscillatory variations in the Kirkwood-Buff integrals are suppressed using the techniques of Lockwood, Rossky, and Levy [J.

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Cited by 22 publications
(25 citation statements)
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“…Subsequently, the water oxygen and solute carbon nuclei can be uniformly smeared over a radius λ. 22,23 For λ's comparable in size to water, oscillations are suppressed and the integrals rapidly converge. Methane-water RDF smearing at 5 • C with λ = 2.0 Å is demonstrated in Figure 3(a), reducing correlations to a comparatively featureless function whose integrated value is unaffected.…”
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confidence: 99%
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“…Subsequently, the water oxygen and solute carbon nuclei can be uniformly smeared over a radius λ. 22,23 For λ's comparable in size to water, oscillations are suppressed and the integrals rapidly converge. Methane-water RDF smearing at 5 • C with λ = 2.0 Å is demonstrated in Figure 3(a), reducing correlations to a comparatively featureless function whose integrated value is unaffected.…”
mentioning
confidence: 99%
“…Methane-water RDF smearing at 5 • C with λ = 2.0 Å is demonstrated in Figure 3(a), reducing correlations to a comparatively featureless function whose integrated value is unaffected. 22 Smearing has been used to evaluate solute volumes, compressibilities, and osmotic virial coefficients. [22][23][24] The methane-water association volume, evaluated from the pressure derivative of the smeared RDF at 5 • C and 75 • C, shows distinct features which contribute to the large variation in κ ∞ sol as a function of temperature (Figure 3(b)).…”
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confidence: 99%
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“…Using molecular dynamics simulations [183][184][185] in combination with solvent OPLS-AA (Optimized Potentials for Liquid Simulations-All Atom) force field parameters 186,187 and customised force field parameters for the solutes, V LN 2 is computed by the direct method, that is, the volume difference between the pure liquid solvent and a solution containing a single solute molecule is calculated. [188][189][190] In addition, the simulation results may also be used to derive the solute (2)-solvent (1) pair distribution function g 21 (r), 189,191 where r denotes the solute-solvent centre-of-mass distance. At infinite dilution, in the grand canonical ensemble, V LN 2 is given by the Kirkwood-Buff expression 192,193 as is determined only by the spatial solvent structure around the solute and the isothermal compressibility of the pure solvent.…”
Section: Estimation Methodsmentioning
confidence: 99%
“…The KB expression for the pseudo volume of an infinitely dilute solute, in terms of a spatial integral, G 21 ∞ , over the solute-solvent distribution function, g 21 , is well known [5,712,14,22]. However, this is not the most convenient form for irregular shaped objects such as proteins.…”
Section: Introductionmentioning
confidence: 99%