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One-dimensional models in a solvent

We consider the simple Ising model of M units, each of which can be in either of two states. The configurational PF of such a system is [Pg.580]

We now insert the 1-D system in a solvent w, consisting of N molecules at some temperature T and volume V. Thus in effect we have 3. T, V, N system with one solute inserted at some fixed position and orientation. This solute can be viewed as having many isomers, each characterized by its configuration s. [Pg.580]

Let So be any specific configuration of the 1-D system (this can be chosen as the configuration for which E sq) = 0). Then [Pg.582]

The simplest case of a solvated 1-D system occurs when the coupling work W(s w) is approximately the same for all configurations s. Two examples are shown in Fig. 8.4. In a, the solvent consists of hard-spheres particles and each unit contributes the same excluded volume with respect to the solvent independently of its state (say up or down spin). In this case 1 (81 ) is simply the work required to create a cavity in the solvent to accommodate the 1-D system. The Helmholtz energy levels (8.6.9) are modified by a constant [Pg.582]

In this case IF(cavity) is independent of s therefore, from (8.6.10), we have [Pg.582]


See other pages where One-dimensional models in a solvent is mentioned: [Pg.579]   
See also in sourсe #XX -- [ Pg.579 ]




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