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Appendix to chapter 4. The random phase approximation

Now assume that our polymer blend is incompressible - the two volume fractions 0a and 0b cannot change independently and we know that [Pg.181]

Now it is convenient to define an exchange chemical potential Ap, the free energy change on replacing an A monomer by a B monomer. Using (4.6.2) we can write the response of the system to a change in exchange chemical potential as [Pg.181]

We know from thermodynamics that there is a general relation between this [Pg.181]

For an ideal random walk we know the explicit forms of /S a( ) and SBiq), they are given in terms of the Debye function f,(x) as [Pg.182]

by the same reasoning that led to equation (4.6.5), we can write for the q-dependent response function of the ideal mixture [Pg.182]


See other pages where Appendix to chapter 4. The random phase approximation is mentioned: [Pg.181]   


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