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A locally analytic density functional theory describing adsorption and condensation in microporous materials

机译:描述微孔材料中吸附和缩合的局部解析密度泛函理论

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The fluid density distribution within microscopic pores is determined by solving integral equations relating the local chemical potential to the van der Waals attractions and hard sphere repulsions of surrounding material. To avoid resolving the density distribution on submolecular scales, the governing equations are averaged over zones of molecular size using analytic functions to represent local density variations within each zone, These local density profiles range from singularities to uniform distributions depending on the local variation of the potential field. Sample calculations indicate that this integral approach yields results in very good agreement with those based on traditional density functional theory, while reducing computing times by three or four orders of magnitude for one-dimensional geometries. (C) 1998 American Institute of Physics. [S0021-9606(98)51303-7]. [References: 19]
机译:微观孔隙内的流体密度分布是通过求解将局部化学势与范德华引力和周围材料的硬球排斥力相关的积分方程确定的。为了避免解析亚分子尺度上的密度分布,使用解析函数对每个分子区域上的控制方程求平均值,以表示每个区域内的局部密度变化。这些局部密度分布范围从奇异性到均匀分布(取决于电势的局部变化)领域。样本计算表明,这种积分方法与基于传统密度泛函理论的方法产生了很好的一致性,同时将一维几何的计算时间减少了三到四个数量级。 (C)1998美国物理研究所。 [S0021-9606(98)51303-7]。 [参考:19]

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