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增强的柔韧性和孔径分布对介孔材料吸附诱导变形的影响。

Effects of Enhanced Flexibility and Pore Size Distribution on Adsorption-Induced Deformation of Mesoporous Materials.

机构信息

Institut für Nichtklassische Chemie e.V. , Permoserstr. 15 , 04318 Leipzig , Germany.

Porotec GmbH , Niederhofheimer Str. 55A , 65719 Hofheim am Taunus , Germany.

出版信息

Langmuir. 2018 Jun 26;34(25):7575-7584. doi: 10.1021/acs.langmuir.8b00591. Epub 2018 Jun 13.

Abstract

Here, we present a new model of adsorption-induced deformation of mesoporous solids. The model is based on a simplified version of local density functional theory in the framework of solvation free energy. Instead of density, which is treated as constant here, we used film thickness and pore radius as order parameters. This allows us to obtain a self-consistent system of equations describing simultaneously the processes of gas adsorption and adsorbent deformation, as well as conditions for capillary condensation and evaporation. In the limit of infinitely rigid pore walls, when the film becomes several monolayers thick, the model reduces to the well-known Derjaguin-Broekhoff-de Boer theory for pores with cylindrical geometry. We have investigated the effects of enhanced flexibility of the solid as well as the influence of pore size distribution on the adsorption/deformation process. The formulation of the theory allows to determine the average pore size and its width from the desorption branch of the strain isotherm only. The model reproduces the nonmonotonic behavior of the strain isotherm at low relative pressure. Furthermore, we discuss the effect of rigidity of the adsorbent on the pore size distribution, showing qualitatively different results of the adsorption isotherms for rigid and highly flexible materials, in particular, the shift of evaporation pressure to lower values and the absence of a limiting value of the loading at high relative pressure. We also discuss the results of the theory with respect to experimental data obtained from the literature.

摘要

在这里,我们提出了一种新的介孔固体吸附诱导变形模型。该模型基于溶剂化自由能框架中的简化局部密度泛函理论。在这里,我们使用膜厚和孔径而不是密度作为序参量。这使得我们能够获得一个自洽的方程组,同时描述气体吸附和吸附剂变形的过程,以及毛管冷凝和蒸发的条件。在无限刚性孔壁的极限情况下,当膜变得有几个单分子层厚时,该模型简化为具有圆柱几何形状的孔的著名的 Derjaguin-Broekhoff-de Boer 理论。我们研究了固体的增强柔韧性以及孔径分布对吸附/变形过程的影响。该理论的公式允许仅从应变等温线的解吸支确定平均孔径及其宽度。该模型再现了在低相对压力下应变等温线的非单调行为。此外,我们讨论了吸附剂的刚性对孔径分布的影响,对于刚性和高柔韧性材料,吸附等温线的结果表现出定性的不同,特别是蒸发压力向较低值的偏移以及在高相对压力下负载的限制值缺失。我们还根据文献中获得的实验数据讨论了理论结果。

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