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Capillary waves in a colloid-polymer interface

机译:胶体-聚合物界面中的毛细管波

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The structure and the statistical fluctuations of interfaces between coexisting phases in the Asakura-Oosawa model [J. Chem. Phys. 22, 1255 (1954)] for a colloid-polymer mixture are analyzed by extensive Monte Carlo simulations. We make use of a recently developed grand canonical cluster move with an additional constraint stabilizing the existence of two interfaces in the (rectangular) box that is simulated. Choosing very large systems, of size LxLxD with L=60 and D=120, measured in units of the colloid radius, the spectrum of capillary wave-type interfacial excitations is analyzed in detail. The local position of the interface is defined in terms of a (local) Gibbs surface concept. For small wave vectors capillary wave theory is verified quantitatively, while for larger wave vectors pronounced deviations show up. When one analyzes the data in terms of the concept of a wave vector-dependent interfacial tension, a monotonous decrease of this quantity with increasing wave vector is found. Limitations of our analysis are critically discussed. (C) 2005 American Institute of Physics.
机译:Asakura-Oosawa模型中共存相之间界面的结构和统计波动[J.化学物理22,1255(1954)]通过广泛的蒙特卡洛模拟分析了胶体-聚合物混合物。我们利用最近开发的大规范集群移动,并带有附加的约束条件,以稳定模拟的(矩形)框中两个接口的存在。选择以胶体半径为单位测量的尺寸为LxLxD,L = 60和D = 120的非常大的系统,将详细分析毛细管波型界面激发的光谱。界面的局部位置是根据(局部)Gibbs曲面概念定义的。对于小波矢,毛细管波理论得到了定量验证,而对于大波矢,出现了明显的偏差。当根据依赖于波矢量的界面张力的概念分析数据时,发现随着波矢量的增加,该数量单调减少。我们对分析的局限性进行了严格讨论。 (C)2005美国物理研究所。

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