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General Properties of Entropy Production

In the linear regime we saw that the stationary states are those in which the total entropy production P = a dV reaches a minimum. This criterion also assured the stability of the stationary state. In the far-from-equilibrium nonlinear regime there is no such general principle for determining the state of the system. [Pg.409]

Let P be the entropy production in a nonequilibrium stationary state. Since P = y dV = lyY FkJkdV, the rate of change in P can be written as [Pg.410]

In contrast to the variation dG in the Gibbs free energy G, dpP is not a differential of a state function. Hence the fact that dyP can only decrease does not tell us how the state will evolve. [Pg.410]

The first of the above relations follows from the linear relations Jk = Yji kiFi and the Onsager reciprocal relations L = L,vt. First we note that [Pg.410]

Using this result in the definitions of dpP and djP (18.2.1), we immediately see that [Pg.410]


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