2012
DOI: 10.1063/1.3677187
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Potential of mean force between hydrophobic solutes in the Jagla model of water and implications for cold denaturation of proteins

Abstract: Using the Jagla model potential we calculate the potential of mean force (PMF) between hard sphere solutes immersed in a liquid displaying water-like properties. Consistent estimates of the PMF are obtained by (a) umbrella sampling, (b) calculating the work done by the mean force acting on the hard spheres as a function of their separation, and (c) determining the position dependent chemical potential after calculating the void space in the liquid. We calculate the PMF for an isobar along which cold denaturati… Show more

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Cited by 16 publications
(14 citation statements)
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“…This behavior is analogous to the behavior of homopolymer47. It has been shown that at pressure P close to 0.0, the solubility of hard spheres in the Jagla solvent increases and the solvent-separated configuration of two hard spheres becomes the most stable configuration as T is decreased below 0.75 4648. It is also consistent with peaked distribution of the angle between the two subsequent bonds of a swollen homopolymer, with a maximum near 60 degrees47.…”
Section: Resultssupporting
confidence: 72%
See 1 more Smart Citation
“…This behavior is analogous to the behavior of homopolymer47. It has been shown that at pressure P close to 0.0, the solubility of hard spheres in the Jagla solvent increases and the solvent-separated configuration of two hard spheres becomes the most stable configuration as T is decreased below 0.75 4648. It is also consistent with peaked distribution of the angle between the two subsequent bonds of a swollen homopolymer, with a maximum near 60 degrees47.…”
Section: Resultssupporting
confidence: 72%
“…In contrast to “real” water, which has three atoms and explicit hydrogen bonding, our model represents “water” as a single sphere that interacts with all other atoms through a spatially isotropic potential called the Jagla potential. The Jagla potential has been shown previously to be quite successful in displaying water-like thermodynamic, dynamic and structural anomalies4950 as well as water-like solvation thermodynamics4648. The Jagla potential has effectively two length scales – a repulsive ramp and a hard-sphere core.…”
Section: Discussionmentioning
confidence: 99%
“…1(a)], an isotropic potential with two length scales, a hard-core distance a and a soft-core distance b, plus an attractive ramp that extends to a cut-off distance c. The parameterization we use, b/a = 1.72, c/a=3 and U R /U 0 = 3.56, has been shown to possess bulk water anomalies and a liquid-liquid transition [4,23]. The Jagla model was also successful in reproducing the increase of solubility upon cooling of non-polar solutes modeled as HS of diameter a [24,25].…”
Section: Simulation Detailsmentioning
confidence: 99%
“…Further, the Jagla model has also been shown to exhibit waterlike solvation thermodynamics [13]. In particular, the solubility of simple hard sphere solutes in the Jagla liquid is a non-monotonic function of the temperature, and furthermore, a polymer composed of such hard spheres exhibits a solvent-induced collapsed state with a stability diagram in the pressure-temperature plane reminiscent of that of a typical globular protein in water [13][14][15]. These results confirm that orientational interactions are not necessary to produce these features of water-like solvation behavior [16][17][18] and suggest that the presence of two competing length scales is a fundamental physical feature of hydrophobic hydration.…”
Section: Introductionmentioning
confidence: 99%