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Statistical Mechanical Expressions for the Solvation Thermodynamic Quantities

Statistical Mechanical Expressions for the Solvation Thermodynamic Quantities [Pg.311]

In this section, we derive some general statistical mechanical expressions for the thermodynamic quantities of solvation which are independent of any assumptions about the model. We shall later examine special cases of these relations for either a molecular model for water (in terms of a model pair potential) or for a specific mixture-model view of liquid water. [Pg.311]

Equation (3.4.1) follows directly from the definition of the process of solvation (see also Appendix G). The expression for the solvation, Gibbs or Helmholtz energy in terms of the process of inserting a particle at a fixed position is quite old, probably due to Kirkwood (1935) and later used in the scaled particle theory [see Sec. 3.8 and also Hill (1960) and Widom (1963,1982)]. [Pg.312]

The quantity P(X ) in (3.4.2) is the probability density distribution for the configurations of the solvent molecules  [Pg.312]

Note that, in general, when the solvent is composed of many components, we need to take an average over all molecules in the system except the one placed at Rs. [Pg.312]




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Expression for

Quantity statistical

Solvation mechanism

Solvation thermodynamics

Statistical mechanics thermodynamics)

Statistical thermodynamic

Statistical thermodynamics

Statistics for

The quantity

Thermodynamic Quantities for the

Thermodynamic mechanism

Thermodynamic quantities

Thermodynamics mechanics

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