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首页> 外文期刊>The Journal of Chemical Physics >Monte Carlo cluster algorithm for fluid phase transitions in highly size-asymmetrical binary mixtures
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Monte Carlo cluster algorithm for fluid phase transitions in highly size-asymmetrical binary mixtures

机译:高度不对称二元混合物中流体相变的蒙特卡罗簇算法

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Highly size-asymmetrical fluid mixtures arise in a variety of physical contexts, notably in suspensions of colloidal particles to which much smaller particles have been added in the form of polymers or nanoparticles. Conventional schemes for simulating models of such systems are hamstrung by the difficulty of relaxing the large species in the presence of the small one. Here we describe how the rejection-free geometrical cluster algorithm of Liu and Luijten [J. Liu and E. Luijten, Phys. Rev. Lett. 92, 035504 (2004)] can be embedded within a restricted Gibbs ensemble to facilitate efficient and accurate studies of fluid phase behavior of highly size-asymmetrical mixtures. After providing a detailed description of the algorithm, we summarize the bespoke analysis techniques of [Ashton, J. Chem. Phys. 132, 074111 (2010)] that permit accurate estimates of coexisting densities and critical-point parameters. We apply our methods to study the liquid-vapor phase diagram of a particular mixture of Lennard-Jones particles having a 10:1 size ratio. As the reservoir volume fraction of small particles is increased in the range of 0%-5%, the critical temperature decreases by approximately 50%, while the critical density drops by some 30%. These trends imply that in our system, adding small particles decreases the net attraction between large particles, a situation that contrasts with hard-sphere mixtures where an attractive depletion force occurs.
机译:高度不对称的流体混合物出现在各种物理环境中,特别是在胶体颗粒的悬浮液中,以聚合物或纳米粒子的形式向其中添加了更小的颗粒。用于模拟此类系统模型的常规方案因在小物种的存在下放松大物种的困难而受阻。在这里,我们描述Liu和Luijten的无拒绝几何聚类算法[J. Liu和E. Luijten,物理学。牧师92,035504(2004)]可以嵌入受限的Gibbs集合中,以促进高效,准确地研究高度尺寸不对称混合物的液相行为。提供算法的详细说明后,我们总结了[Ashton,J. Chem。物理132,074111(2010)]允许对共存密度和临界点参数进行精确估计。我们应用我们的方法来研究尺寸比为10:1的Lennard-Jones颗粒的特定混合物的液相色谱图。随着小颗粒的储层体积分数在0%-5%的范围内增加,临界温度下降约50%,而临界密度下降约30%。这些趋势表明,在我们的系统中,添加小颗粒会降低大颗粒之间的净吸引力,这种情况与硬球混合物形成对比,在硬球混合物中会产生吸引力的耗尽力。

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