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Apparent molar isentropic compressions and expansions of solutions

机译:表观摩尔等熵压缩和溶液膨胀

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Isentropic compressibilities of solutions k_S are readily calculated using the Newton-Laplace equation together with measured speeds of sound and densities. The result is an apparent molar isentropic compression for a given solute0j,φ(K_sj; def) and a limiting property, φ(K_sj; def)~∞. This review examines the definition and calculation of φ(K_sj; def) and φ(K_sj; def)~∞, commenting on the related isentropic expansions, φ(E_sj; def) and φ(E_sj; def)~∞. We describe the thermodynamics which underpins the use of isentropic properties in the study of solute-solvent and solute-solute interactions.
机译:使用牛顿-拉普拉斯方程以及测得的声速和密度可以很容易地计算出溶液的等熵压缩率k_S。结果是对于给定的solute0j,φ(K_sj; def)和极限特性φ(K_sj; def)〜∞有明显的摩尔等熵压缩。本文回顾了φ(K_sj; def)和φ(K_sj; def)〜∞的定义和计算,并评论了相关的等熵扩展φ(E_sj; def)和φ(E_sj; def)〜∞。在溶质-溶剂和溶质-溶质相互作用的研究中,我们描述了支持等熵性质使用的热力学。

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