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Osmotic equilibrium, free energy, and chemical potential

3 Osmotic equilibrium, free energy, and chemical potential [Pg.138]

Let us express the osmotic equilibrium condition by starting from the thermodynamic functions of the system. The number N of molecules being fixed, the system may be in various states i, to which the energy and the probability pt are attributed. The system is in equilibrium when the system entropy [Pg.138]

Let us consider the function S( , V) which, for and fixed, is the maximum of S. The temperature of the corresponding canonical ensemble is defined by introducing the Lagrange multiplier P and the Massieu function [Pg.138]

The maximization of this expression with respect to gives [Pg.138]

The equilibrium, at V and P fixed, is determined by minimizing the function 3F It is also useful to consider the equilibrium of the system at fixed pressure P. For that, we associate the Gibbs free energy [Pg.138]




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