Classical Gases: Ideal and Otherwise

R. Swendsen
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Abstract

As preparation for the derivation of the entropy for systems with interacting particles, the position and momentum variables are treated simultaneously, in this chapter, for the ideal gas. Releasing a constraint on the exchange of volume between two systems leads to an entropy maximum, just as the release of an energy- or particle-number constraint. This same principle is shown to be true for asymmetric pistons, which allow the total volume to change. The entropy of systems with interacting particles is then derived. The Second Law of Thermodynamics is established for general systems. Finally, the Zeroth Law of Thermodynamics is derived.
经典气体:理想气体和非理想气体
作为对具有相互作用粒子的系统的熵的推导的准备,本章同时处理理想气体的位置和动量变量。释放两个系统间体积交换的约束会导致熵最大值,就像释放能量或粒子数约束一样。同样的原理也适用于允许总容积变化的非对称活塞。然后推导出具有相互作用粒子的系统的熵。热力学第二定律是为一般系统建立的。最后,导出了热力学第零定律。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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