首页> 外文会议>International Conference of Computational Methods in Sciences and Engineering 2007(ICCMSE 2007); 20070925-30; Corfu(GR) >Phase Equilibrium of Colloid Systems with Particle Size Dispersity: A Monte Carlo Study
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Phase Equilibrium of Colloid Systems with Particle Size Dispersity: A Monte Carlo Study

机译:具有粒度分散性的胶体系统的相平衡:蒙特卡洛研究

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We have studied the solid-fluid coexistence for systems of polydisperse soft spheres with near-Gaussian diameter distributions that interact via an inverse power potential, the softness of which is being tuned. The study employs simulation in the isobaric semigrand ensemble. Gibbs-Duhem integration is used to trace the coexistence pressure as a function of the variance of the imposed activity distribution. Both the fluid-solid coexistence densities and volume fractions are monotonically increasing functions of the polydispersity s, which is given in terms of the standard deviation in the particle diameter distribution function. We observe a terminal polydispersity, i.e. a polydispersity above which there can be no fluid-solid coexistence. At the terminus, polydispersity increases from 5.8% to 6.1% to 6.4% and to 6.7% for the solid phase as the softness parameter n, takes on smaller values: from 100 to 50 to 12 and to 10 respectively.
机译:我们已经研究了具有近高斯直径分布的多分散软球体系统的固-液共存,这些球体通过逆功率势相互作用,其软度正在调整中。该研究在等压半大合奏中使用了仿真。 Gibbs-Duhem积分用于追踪共存压力,该压力是所施加活动分布的方差的函数。固液共存密度和体积分数都是多分散度s的单调递增函数,它是根据粒径分布函数的标准偏差给出的。我们观察到最终的多分散性,即多分散性,在该多分散性之上不能存在流体-固体共存。在终点处,作为软度参数n的固相,多分散度从5.8%增加到6.1%至6.4%,再增加到6.7%,取较小的值:分别从100到50到12和10。

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