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首页> 外文期刊>The Journal of Chemical Physics >Fluids in porous media. II. A new model of templated matrices
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Fluids in porous media. II. A new model of templated matrices

机译:多孔介质中的流体。二。模板化矩阵的新模型

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摘要

With the help of different templates, experimental techniques allow now for synthesizing a variety of porous materials with hierarchical pore structure, i.e., pores with multiple characteristic sizes. Despite their importance and the numerous experimental investigations devoted to porous materials with hierarchical pore structure, there are still few theoretical approaches available for describing such materials. We propose a new templated matrix model here. A primitive matrix is first prepared by quenching an equilibrium one-component fluid then the templated matrix is obtained by digging some cavities in the primitive matrix. The pore-space architecture of this model is similar to that of Van Tassel's model [Phys. Rev. E 60, R25 (1999)]. We derived the diagrammatic expansions of various distribution functions and free energy as well as the Ornstein-Zernike equations. The new model we propose here possesses several attractive features. First, in some cases, the description of structure of the templated matrix can be considerably simplified which is determined exactly and entirely analytically. Moreover, many closed analytical results can be obtained for an ideal gas adsorbed in a simple case of our model while none of such results can be obtained from Van Tassel's model under the similar conditions.
机译:借助于不同的模板,实验技术现在允许合成具有分级孔结构的多种多孔材料,即具有多个特征尺寸的孔。尽管它们的重要性和对具有分级孔结构的多孔材料的大量实验研究,但仍很少有理论方法可用于描述此类材料。我们在这里提出一个新的模板化矩阵模型。首先通过淬灭平衡的单组分流体来制备原始矩阵,然后通过在原始矩阵中挖掘一些空腔来获得模板化的矩阵。该模型的孔隙空间结构与Van Tassel的模型[Phys。修订版E 60,R25(1999)]。我们导出了各种分布函数和自由能以及Ornstein-Zernike方程的图解展开式。我们在这里提出的新模型具有几个吸引人的特征。首先,在某些情况下,模板化矩阵的结构描述可以大大简化,这是准确而完整地通过分析确定的。此外,在我们的模型的简单情况下,对于理想的吸附气体,可以获得许多封闭的分析结果,而在相似条件下,无法从Van Tassel的模型中获得这些结果。

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