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Spinodal decomposition of a binary fluid with fixed impurities

机译:具有固定杂质的二元流体的旋节线分解

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The phase separation dynamics of a binary fluid containing randomly distributed fixed impurities is studied in two dimensions (d=2).The impurities act as osmotic force centers and favor one component of the fluid.We found,as expected,that hydrodynamic flow promotes the coalescence of the domains in the early stage of phase separation;at later stages for sufficiently high particle density and strong preferential interaction strength,the domain growth slows down and finally is pinned at a finite domain size independent of the hydrodynamics.The density of impurities in the unfavorable phase is shown to satisfy a scaling form involving the total impurity density n_o and the ration R/R_o with R the domain size and R_o=n_o~(-1/d) the average distance between the impurities.
机译:在二维(d = 2)中研究了包含随机分布的固定杂质的二元流体的相分离动力学。杂质充当渗透力中心并偏向流体的一种组分。我们发现,正如预期的那样,流体动力流促进了流体的流动。在相分离的早期阶段,这些区域会聚结;在随后的阶段,为了获得足够高的粒子密度和强大的优先相互作用强度,该区域的生长速度会变慢,最终被固定在一个与流体动力学无关的有限区域大小上。示出了不利相满足包括总杂质密度n_o和比率R / R_o的缩放形式,其中R为畴尺寸,R_o = n_o〜(-1 / d)杂质之间的平均距离。

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