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Critical asymmetry in renormalization group theory for fluids

机译:流体重归一化群论中的临界不对称性

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The renormalization-group (RG) approaches for fluids are employed to investigate critical asymmetry of vapour-liquid equilibrium (VLE) of fluids. Three different approaches based on RG theory for fluids are reviewed and compared. RG approaches are applied to various fluid systems: hardcore square-well fluids of variable ranges, hard-core Yukawa fluids, and square-well dimer fluids and modelling VLE of n-alkane molecules. Phase diagrams of simple model fluids and alkanes described by RG approaches are analyzed to assess the capability of describing the VLE critical asymmetry which is suggested in complete scaling theory. Results of thermodynamic properties obtained by RG theory for fluids agree with the simulation and experimental data. Coexistence diameters, which are smaller than the critical densities, are found in the RG descriptions of critical asymmetries of several fluids. Our calculation and analysis show that the approach coupling local free energy with White's RG iteration which aims to incorporate density fluctuations into free energy is not adequate for VLE critical asymmetry due to the inadequate order parameter and the local free energy functional used in the partition function.
机译:针对流体的重归一化组(RG)方法用于研究流体的气液平衡(VLE)的临界不对称性。回顾并比较了基于RG理论的三种不同方法。 RG方法应用于各种流体系统:可变范围的硬核方阱流体,Yukawa硬核流体和方阱二聚体流体,并对正构烷烃分子进行VLE建模。分析了由RG方法描述的简单模型流体和烷烃的相图,以评估描述完整尺度理论中所建议的VLE临界不对称性的能力。通过RG理论获得的流体热力学性质的结果与模拟和实验数据相吻合。在几种流体的临界不对称性的RG描述中,发现了小于临界密度的共存直径。我们的计算和分析表明,将局部自由能与White的RG迭代相结合的方法(其目的是将密度波动纳入自由能中)对于VLE临界不对称性是不合适的,因为分配函数中使用的阶次参数和局部自由能函数不足。

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