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Fluctuations, Finite-Size Effects and the Thermodynamic Limit in Computer Simulations: Revisiting the Spatial Block Analysis Method

机译:计算机模拟中的波动,有限尺寸效应和热力学限制:重新探测空间块分析方法

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摘要

The spatial block analysis (SBA) method has been introduced to efficiently extrapolate thermodynamic quantities from finite-size computer simulations of a large variety of physical systems. In the particular case of simple liquids and liquid mixtures, by subdividing the simulation box into blocks of increasing size and calculating volume-dependent fluctuations of the number of particles, it is possible to extrapolate the bulk isothermal compressibility and Kirkwood–Buff integrals in the thermodynamic limit. Only by explicitly including finite-size effects, ubiquitous in computer simulations, into the SBA method, the extrapolation to the thermodynamic limit can be achieved. In this review, we discuss two of these finite-size effects in the context of the SBA method due to (i) the statistical ensemble and (ii) the finite integration domains used in computer simulations. To illustrate the method, we consider prototypical liquids and liquid mixtures described by truncated and shifted Lennard–Jones (TSLJ) potentials. Furthermore, we show some of the most recent developments of the SBA method, in particular its use to calculate chemical potentials of liquids in a wide range of density/concentration conditions.
机译:已经引入了空间块分析(SBA)方法以从各种物理系统的有限大小的计算机模拟中有效地推断热力学量。在简单的液体和液体混合物的特定情况下,通过将模拟盒细分成尺寸的块,并计算颗粒数量的依赖性波动,可以将散装等温可压缩性和kirkwood-buff在热力学中推断出来限制。只有通过明确包括有限尺寸的效果,在计算机模拟中普遍存在,进入SBA方法,可以实现热力学极限的外推。在本次审查中,由于(i)统计集合和(ii)计算机模拟中使用的有限积分域,我们在SBA方法的上下文中讨论了这些有限尺寸效应中的两个。为了说明该方法,我们考虑由截断的leennard-jones(tslj)电位描述的原型液体和液体混合物。此外,我们展示了SBA方法的一些最新发育,特别是它用于计算液体在广泛的密度/浓度条件下的化学电位。

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