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Capillary condensation and hysteresis in disordered porous materials

机译:无序多孔材料中的毛细血管凝聚和滞后

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In this article we consider capillary condensation and hysteresis in molecular models of fluids confined in a disordered porous materials. Capillary phase diagrams for these systems show that the phase behavior is substantially modified by confinement in the porous material. Isotherms from grand canonical Monte Carlo simulations of these systems exhibit hysteresis loops which resemble those seen in experiments on adsorption in silica xerogels. The hysteresis in the Monte Carlo simulations is associated with metastability of low density states on the adsorption branch and high density states on the desorption branch of the isotherm. It is suggested that further investigation of the stability of these states in Monte Carlo simulations and their relationship with those seen in experiments is worthwhile. In this regard an algorithm for simulation of adsorption via diffusive mass transfer based on the grand canonical molecular dynamics with control volume method is described. An illustrative application to the hysteresis in the bulk vapor-liquid equilibrium for the Lennard-Jones 12-6 fluid is presented.
机译:在本文中,我们认为毛细血管凝结和滞后在混乱的多孔材料中被局限于狭窄的流体。用于这些系统的毛细管相图表明,通过在多孔材料中的限制范围内基本上改变相位行为。来自Grand Canonical Monte Carlo模拟这些系统的等温线表现出滞后环,其类似于在二氧化硅Xerogels中吸附的实验中看到的滞后环。蒙特卡罗模拟中的滞后与在等温线的解吸分支上的吸附分支和高密度状态下的低密度状态的延展性相关。建议进一步调查蒙特卡罗模拟中这些国家的稳定性及其与实验中所见的关系的关系是值得的。在这方面,描述了一种基于具有控制体积方法的大规范分子动态的扩散传质模拟吸附算法。提出了对Lennard-Jones 12-6流体的块状蒸汽 - 液体平衡中的磁蒸汽平衡中的滞后的说明性应用。

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