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Simulations of Interfacial Phenomena in Soft Condensed Matter and Nanoscience

机译:软凝聚物和纳米科中界面现象的模拟

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Computation of interfacial free energies between coexisting phases (e.g. saturated vapor coexisting with liquid) is a fundamental problem of classical statistical mechanics:the standard approach (dating back to van der Waals, Ginzburg-Landau, Cahn-Hillard...) is based on the continuation of the free energy of homogeneous states throughout the two phase coexistence region. Beyond mean field this continuation does not exist, nor does an "intrinsic profile" of the interface exist! These problems can be overcome by computer simulation:one popular method is based on sampling the order parameter distribution function in the two-phase coexistence region, which yields information on the surface tension of planar interfaces (from "slab configurations") and of curved interfaces (from states containing "droplets"), elucidating the problem of the "Tolman length". Another method (suitable also for solid-liquid interfaces) analyzes the capillary wave broadening or the capillary wave spectrum; all these methods require a careful assessment of finite size effects. Related problems occur for excess free energies due to walls, needed to describe wetting phenomena, capillary condensation, heterogenous nucleation, etc. As an example, a thermodynamic integration method (based on "mixing" systems with and without walls) will be described, and an application to understand phase separation in nanoconfinement will be mentioned.
机译:共存相之间的界面自由能(液体如饱和蒸汽共存)的计算是经典统计力学的一个基本问题:标准方法(可以追溯到范德华力,金兹堡 - 朗道,卡恩 - 希拉德...)是基于均匀状态的自由能延续整个两两相共存的区域。除了平均场延续这个不存在,也不会在界面上的“内在曲线”!这些问题可以通过计算机仿真来克服:一个流行的方法是基于(从“板坯配置”)采样在两相共存区域的顺序参数分配功能,其产生上的平面界面的表面张力信息和弯曲界面(从包含“液滴”的状态),阐明“托尔曼长度”的问题。另一种方法(也适合固 - 液界面)分析毛细管波增宽或毛细管波谱;所有这些方法都需要的有限规模的影响进行认真评估。将描述发生相关的问题为过量自由能由于墙壁,描述润湿现象,毛细管冷凝,异质成核等。作为一个例子,一个热力学积分方法(基于“混合”具有和不具有壁系统)所需的,和了解nanoconfinement相分离的应用将被提及。

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