Answers are grounded in this paper and cite their sources.
An interpretive theory applicable to any binary system at sorption equilibrium is given by Zimm's equation relating directly the activity-volume behavior and the molecular geometry of the system. A clustering function, G11/V 1, a monotone, increasing function of the probability of finding molecules of the same kind close to one another is given by Where Values of G11/V 1<-1 decrease with increasing tendency of like molecules to segregate one from another or to form alternate arrays with molecules of the other component of a binary system; G11/v 1=-1 for a random mixture of equal size molecules; G11/V 1 >-1 increases with increasing tendency of like molecules to cluster. Diverse sorption behavior is easily interpreted in terms of this equation. For example, in water-protein systems the range of behavior from strong-binding, site adsorption to diffuse swelling as water concentration increases can be explained. The almost athermal, Langmuir-type adsorption found for methane in hydrocarbon polymer melts, the more familiar behavior of ordinary polymer solutions, and critical solution phenomena are equally amenable to treatment.
No takes yet. Share an insight, caveat, or question.
J. L. Lundberg (1969) studied this question.
Synapse has enriched 10 related papers. Consider them for comparative context: