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2.11: Transiciones de fase y equilibrios de fase
https://espanol.libretexts.org/Fisica/Termodinamica_y_Mecanica_Estadistica/Libro%3A_Termodin%C3%A1mica_y_Mec%C3%A1nica_Estad%C3%ADstica_(Arovas)/02%3A_Termodin%C3%A1mica/2.11%3A_Transiciones_de_fase_y_equilibrios_de_fase
Tenemos\[\begin{split} \RDelta S\ns_{ice}&=\int\!{\dbar Q\over T} = \int\limits_{T\ns_0}^{\Theta}\!\!dT\,{M{\tilde c}\ns_\ssr{S}\over T} + {M{\tilde \ell}\over \Theta} + \int\limits_{\Theta}^{T\ns_1}\...Tenemos $\begin{split} \RDelta S\ns_{ice}&=\int\!{\dbar Q\over T} = \int\limits_{T\ns_0}^{\Theta}\!\!dT\,{M{\tilde c}\ns_\ssr{S}\over T} + {M{\tilde \ell}\over \Theta} + \int\limits_{\Theta}^{T\ns_1}\!\!dT\,{M{\tilde c}\ns_\ssr{L}\over T}\\ &=M{\tilde c}\ns_\ssr{S} \ln\!\bigg({\Theta\over T\ns_0}\bigg) + {M{\tilde\ell}\over \Theta} + M{\tilde c}\ns_\ssr{L} \ln\!\bigg({T\ns_1\over \Theta}\bigg) \ . \end{split}$ El cambio total de entropía del sistema es entonces\[\begin{split} \RDelta S\ns_{tot…

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