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Over the ambient liquid temperature range these results are also essentially identical to those for water at atmospheric pressure (P=0.1 MPa).
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Over the ambient liquid temperature range these results are also essentially identical to those for water at atmospheric pressure (P=0.1 MPa).
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43
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84861271469
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The cavity radius is defined as that excluded to the centers of water oxygen atoms, and so if water molecules are represented as spheres of diameter ł3c3;w then Rc = (ł3c3;w + ł3c3;c) 2, where ł3c3;c is the diameter of the largest hard sphere which would fit entirely within the cavity.
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The cavity radius is defined as that excluded to the centers of water oxygen atoms, and so if water molecules are represented as spheres of diameter ł3c3;w then Rc = (ł3c3;w + ł3c3;c) 2, where ł3c3;c is the diameter of the largest hard sphere which would fit entirely within the cavity.
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27644567239
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First, a diameter of 0.26 nm is very close to the point at which the radial distribution function of water first reaches a values of one (Ref. 37). Second, water has the same number of electrons as neon, whose equation of state implies an effective hard-sphere diameter close to 0.26 nm (Ref. 38). Third, the probability of finding small cavities in such a hard-sphere fluid is very similar to that in water (Ref. 39), which implies that the hard-core packing fraction of water is very similar to that of an 0.26-nm-diameter hard-sphere fluid (of the same number density as water).
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First, a diameter of 0.26 nm is very close to the point at which the radial distribution function of water first reaches a values of one (Ref.). Second, water has the same number of electrons as neon, whose equation of state implies an effective hard-sphere diameter close to 0.26 nm (Ref.). Third, the probability of finding small cavities in such a hard-sphere fluid is very similar to that in water (Ref.), which implies that the hard-core packing fraction of water is very similar to that of an 0.26-nm-diameter hard-sphere fluid (of the same number density as water).
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45
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84861271464
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The entropy convergence temperature corresponds to the temperature at which s ∫P for a given solute or series of solutes crosses zero and is considered to be one of the signatures of hydrophobic hydration (Ref. 3). For example, the entropy of hydration of various rare gases converge to zero just above 400 K (Ref. 20), while the entropy of hydration of many proteins is thought to converge at just above 100 K, leading to the crossing of denaturation entropies at about the same temperature (Ref. 29).
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The entropy convergence temperature corresponds to the temperature at which s ∫P for a given solute or series of solutes crosses zero and is considered to be one of the signatures of hydrophobic hydration (Ref.). For example, the entropy of hydration of various rare gases converge to zero just above 400 K (Ref.), while the entropy of hydration of many proteins is thought to converge at just above 100 K, leading to the crossing of denaturation entropies at about the same temperature (Ref.).
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