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聚合物溶液的旋节分解:二维情况的分子动力学模拟。

Spinodal decomposition of polymer solutions: molecular dynamics simulations of the two-dimensional case.

机构信息

Institut für Physik, Johannes Gutenberg-Universität Mainz, Staudinger Weg 7, D-55099 Mainz, Germany.

出版信息

J Phys Condens Matter. 2012 Mar 21;24(11):115102. doi: 10.1088/0953-8984/24/11/115102. Epub 2012 Feb 3.

Abstract

As a generic model system for phase separation in polymer solutions, a coarse-grained model for hexadecane/carbon dioxide mixtures has been studied in two-dimensional geometry. Both the phase diagram in equilibrium (obtained from a finite size scaling analysis of Monte Carlo data) and the kinetics of state changes caused by pressure jumps (studied by large scale molecular dynamics simulations) are presented. The results are compared to previous work where the same model was studied in three-dimensional geometry and under confinement in slit geometry. For deep quenches the characteristic length scale ℓ(t) of the formed domains grows with time t according to a power law close to [Formula: see text]. Since in this problem both the polymer density ρ(p) and the solvent density ρ(s) matter, the time evolution of the density distribution P(L)(ρ(p),ρ(s),t) in L × L subboxes of the system is also analyzed. It is found that in the first stage of phase separation the system separates locally into low density carbon dioxide regions that contain no polymers and regions of high density polymer melt that are supersaturated with this solvent. The further coarsening proceeds via the growth of domains of rather irregular shapes. A brief comparison of our findings with results of other models is given.

摘要

作为聚合物溶液相分离的通用模型体系,已经在二维几何形状中研究了十六烷/二氧化碳混合物的粗粒度模型。本文呈现了平衡时的相图(通过蒙特卡罗数据的有限尺寸标度分析获得)和压力跳跃引起的状态变化的动力学(通过大规模分子动力学模拟研究)。结果与之前在三维几何形状和狭缝几何形状受限条件下研究相同模型的工作进行了比较。对于深度淬火,形成的域的特征长度尺度 ℓ(t) 根据接近 [Formula: see text] 的幂律随时间 t 增长。由于在这个问题中,聚合物密度 ρ(p) 和溶剂密度 ρ(s) 都很重要,因此还分析了系统 L × L 子盒中密度分布 P(L)(ρ(p),ρ(s),t) 的时间演化。结果发现,在相分离的第一阶段,系统局部分离成低密度的二氧化碳区域,其中不含聚合物,以及高密度的聚合物熔体区域,该区域对这种溶剂过饱和。进一步的粗化是通过具有相当不规则形状的域的生长进行的。简要比较了我们的发现与其他模型的结果。

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