疏水相互作用的渗透次维里系数与溶质大小的关系。

Hidefumi Naito, R. Okamoto, T. Sumi, K. Koga
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引用次数: 2

摘要

为了定量地了解疏水相互作用的总体强度如何随分子大小而变化,我们基于分子模拟计算了不同直径的疏水球形分子σ在水中的渗透第二维里系数B,并对有限大小和有限浓度效应进行了修正。结果表明,当σ增加2倍时,B(<0)的变化幅度增大2个数量级,且其溶质大小关系最适合于指数为α≃6的幂律B∝σα,这与气体二次幂系数服从的三次幂律形成了对比。我们还发现,非极性溶剂中溶质的B值是正的,但它们遵循与水相同的幂律。早先导出的B的热力学恒等式[K]。Koga, V. Holten和B. Widom, J. Phys。化学。B 119, 13391(2015)]表明,如果B与σ的幂渐近成正比,则指数α必须等于或大于6。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Osmotic second virial coefficients for hydrophobic interactions as a function of solute size.
To gain quantitative insight into how the overall strength of the hydrophobic interaction varies with the molecular size, we calculate osmotic second virial coefficients B for hydrophobic spherical molecules of different diameters σ in water based on molecular simulation with corrections to the finite-size and finite-concentration effects. It is shown that B (<0) changes by two orders of magnitude greater as σ increases twofold and its solute-size dependence is best fit by a power law B ∝ σα with the exponent α ≃ 6, which contrasts with the cubic power law that the second virial coefficients of gases obey. It is also found that values of B for the solutes in a nonpolar solvent are positive but they obey the same power law as in water. A thermodynamic identity for B derived earlier [K. Koga, V. Holten, and B. Widom, J. Phys. Chem. B 119, 13391 (2015)] indicates that if B is asymptotically proportional to a power of σ, the exponent α must be equal to or greater than 6.
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