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Large-size rings free-energy correction terms

5 Large-size rings free energy correction terms [Pg.311]

The free energy of a finite ring with N links (N P 1) can be written as the sum [Pg.311]

According to general arguments which have previously been expounded (see Section 1.2), SEN and 0SN should behave as follows [Pg.311]

Let us examine these terms in the framework of the Gaussian approximation. As this theory gives vd = 2, the term SEN must be proportional to a constant or to In iV. [Pg.311]

On the contrary, the second term 5Sw seems dominant. However a detailed calculation3 of the coefficient of JV2v 1 in shows that, owing to a sum rule, this coefficient vanishes. Thus Flory s terms (8.1.116) disappear, and one finds that SFf, is proportional to In N. [Pg.311]




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