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A multiple linear regression technique to represent partial excess property data for one component (A) in a ternary A–B–C system is presented. The procedure, following the methodology of Pelton and Flengas, recognizes the need to satisfy Henry's law for components B and C in solutions rich in component A as well as independent experimental knowledge which may be available for the B–C binary.

Introduction of boundary conditions in the Pelton–Flengas Gibbs–Duhem integration for ternary solutions