文摘
The solid鈥搇iquid equilibria in the ternary system CaBr2鈥揗gBr2鈥揌2O and quaternary system NaBr鈥揔Br鈥揝rBr2鈥揌2O at 348 K were determined with the method of isothermal solution saturation. Also determined are the densities of saturated solutions. The phase diagram of the ternary system CaBr2鈥揗gBr2鈥揌2O has two invariant points, three univariant curves and three crystallization fields (which are saturated with MgBr2路6H2O, 2CaBr2路MgBr2路12H2O, and CaBr2路2H2O, respectively). The phase diagram of the quaternary system NaBr鈥揔Br鈥揝rBr2鈥揌2O includes one invariant point, three univariant curves and three crystallization fields (which are saturated with SrBr2路6H2O, NaBr, and KBr, respectively). On the basis of the extended Harvie鈥揥eare (HW) model and its temperature-dependent equation, the mixing ion interaction parameters 胃Mg,Ca, 唯Mg,Ca,Br and the dissolution equilibrium constant K for MgBr2路6H2O, CaBr2路2H2O, and 2CaBr2路MgBr2路12H2O in the ternary system at 348 K were fitted by using the Pitzer equations and the multiple linear regression method. A chemical model was constructed to calculate the solubility curves by using the Pitzer equations in the ternary systems MgBr2鈥揅aBr2鈥揌2O at 348 K. The calculated solubilities are in agreement with experimental data.