Statistical mechanical study of hydrophobie interaction. iv. the behavior of the function y(R) at short distances

A. Ben-Naim

Statistical mechanical study of hydrophobie interaction. iv. the behavior of the function y(R) at short distances

A. Ben-Naim^*

^*Corresponding author for this work

Institute of Chemistry

Research output: Contribution to journal › Article › peer-review

Abstract

The function [A. Ben-Nairn, J. Chem. Phys. 54, 1387, 3696 (1971)] y(R)=exp[-δA^HI(R)], playing a central role in the theory of solute-solute interaction, is shown to be a monotonous decreasing function of R at short distances. A formal proof is given for two hard cube solutes approaching along a particular line. Further evidence, based on the Percus-Yevick equations for a two-dimensional system of spherical solutes, is provided.

Original language	English
Pages (from-to)	5270-5276
Number of pages	7
Journal	The Journal of Chemical Physics
Volume	57
Issue number	12
State	Published - 1972

Cite this

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abstract = "The function [A. Ben-Nairn, J. Chem. Phys. 54, 1387, 3696 (1971)] y(R)=exp[-δAHI(R)], playing a central role in the theory of solute-solute interaction, is shown to be a monotonous decreasing function of R at short distances. A formal proof is given for two hard cube solutes approaching along a particular line. Further evidence, based on the Percus-Yevick equations for a two-dimensional system of spherical solutes, is provided.",

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year = "1972",

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AB - The function [A. Ben-Nairn, J. Chem. Phys. 54, 1387, 3696 (1971)] y(R)=exp[-δAHI(R)], playing a central role in the theory of solute-solute interaction, is shown to be a monotonous decreasing function of R at short distances. A formal proof is given for two hard cube solutes approaching along a particular line. Further evidence, based on the Percus-Yevick equations for a two-dimensional system of spherical solutes, is provided.

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IS - 12

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Statistical mechanical study of hydrophobie interaction. iv. the behavior of the function y(R) at short distances

Abstract

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