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Temperature extrapolation of multicomponent grand canonical free energy landscapes

机译:多组分大规范自由能景观温度推断

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摘要

We derive a method for extrapolating the grand canonical free energy landscape of a multicomponent fluid system from one temperature to another. Previously, we introduced this statistical mechanical framework for the case where kinetic energy contributions to the classical partition function were neglected for simplicity [N. A. Mahynski et al., J. Chem. Phys. 146, 074101 ( 2017)]. Here, we generalize the derivation to admit these contributions in order to explicitly illustrate the differences that result. Specifically, we show how factoring out kinetic energy effects a priori, in order to consider only the configurational partition function, leads to simpler mathematical expressions that tend to produce more accurate extrapolations than when these effects are included. We demonstrate this by comparing and contrasting these two approaches for the simple cases of an ideal gas and a non-ideal, square-well fluid.
机译:我们推出了一种将多组分流体系统从一个温度推断到另一个温度的方法。 以前,我们介绍了这种统计机械框架,以便为简单起见忽略了对经典分区功能的动能贡献[n。 A. Mahynski等人。,J.Chem。 物理。 146,074101(2017)]。 在这里,我们概括了推导来承认这些贡献,以便明确说明结果的差异。 具体而言,我们示出了如何定位动能影响先验,以便仅考虑配置分区功能,导致更简单的数学表达式,这些表达式倾向于产生比包括这些效果更准确的外推的数学表达式。 我们通过比较和对比这两种方法来证明这两种方法对于理想气体和非理想的方形井流体的简单情况。

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