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Exact treatment of the Joule-Thomson coefficient

As we showed in Section 2.5.4, thermal averages in isostress isostrain ensembles can be related through a Laplace transformation. Hence, for the conjugate stress r and strain A, wc may employ E i. (2.121) and change variables according to Tja — t and — A giving [Pg.277]

In the thermodynamic limit we may apply the maximum term method (see Appendix B.4) to write [Pg.278]

Taking the logarithm of this expression we have from Eqs. (2.79), (5.131), and the Legendre transform T = U — TS that [Pg.278]

To evaluate the partial derivative on the far right side of this expression we rewrite it more explicitly as [Pg.279]

putting together these last two expressions, we obtain [Pg.279]


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