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Calculation of Mixing Heat and Free Energy

According to the mean-field assumption, the mixing heat [Pg.155]

Pj2 is the number of pairs between solvent site 1 and monomer site 2, the mixing interactions in each pair B = Bi2— Bn + 522)/2. Each chain approximately holds q-2)r coordination sites, and each coordination site contains the probability of solvent occupation (f)], thus for N2 chains, [Pg.155]

This parameter has been called Flory-Huggins interaction parameter. Therefore, [Pg.156]

With the assumption of incompressible mixing in the lattice space, the mixing heat corresponds to the mixing enthalpy, and the Helmhotz free energy is equivalent to the Gibbs free energy. [Pg.156]

Merging the mixing entropy and the mixing heat into the mixing free energy, one can obtain [Pg.156]


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