Puibasset Joël
Centre de Recherche sur la Matiere Divisee, CNRS-Universite d'Orleans, 1b rue de la Ferollerie, 45071 Orleans, Cedex 02, France.
Langmuir. 2009 Jan 20;25(2):903-11. doi: 10.1021/la802474c.
In a recent paper [J. Chem. Phys. 2007, 127, 154701] a multiscale approach was introduced which allowed calculation of adsorption/desorption hysteresis for fluid confined in a single mesoporous, heterogeneous tubular pore. The main interest in using such an approach is that it allows one to reconcile a molecular simulation approach generally limited to the nanometer scale (atomistic description of the confined fluid and pore roughness) with the much larger scale (micrometer) relevant to understand the complexity of adsorption/desorption hysteresis (the numerous metastable states in the hysteresis loop are a consequence of the large-scale disorder in the porous material). In this paper, this multiscale approach is used to study adsorption phenomena in mesoporous models made of a collection of disordered, noninterconnected tubular pores, as MCM-41 or porous silicon. A double distribution is introduced: one to characterize the disorder in a given pore, and the other to characterize the disorder between the pores. We consider two distribution shapes: Gaussian and uniform truncated and two cases of pores open at one or both ends. These models are expected to cover a wide variety of real materials made of independent pores, as MCM-41 and oxidized porous silicon. A large variety of hysteresis shapes is obtained, ranging from almost parallel adsorption/desorption branches typical of MCM-41 adsorption to triangular hysteresis typical of porous silicon. The structure of the metastable states inside the hysteresis (scanning adsorption/desorption curves) is also examined. The results are expected to be useful to experimentalists who want to infer pore structure and level of disorder from experimental adsorption/desorption experiments.
在最近的一篇论文[《化学物理杂志》2007年,第127卷,第154701页]中,引入了一种多尺度方法,该方法可用于计算限制在单个介孔、非均匀管状孔隙中的流体的吸附/解吸滞后现象。使用这种方法的主要意义在于,它能使通常局限于纳米尺度(受限流体和孔隙粗糙度的原子描述)的分子模拟方法,与与理解吸附/解吸滞后现象的复杂性相关的更大尺度(微米)相协调(滞后回线中的众多亚稳态是多孔材料中大规模无序的结果)。在本文中,这种多尺度方法被用于研究由无序、不相连的管状孔隙集合构成的介孔模型中的吸附现象,如MCM - 41或多孔硅。引入了双重分布:一种用于表征给定孔隙中的无序,另一种用于表征孔隙之间的无序。我们考虑两种分布形状:高斯分布和均匀截断分布,以及孔隙一端或两端开口的两种情况。这些模型预计能涵盖由独立孔隙构成的各种实际材料,如MCM - 41和氧化多孔硅。获得了各种各样的滞后形状,从MCM - 41吸附典型的几乎平行的吸附/解吸分支到多孔硅典型的三角形滞后。还研究了滞后(扫描吸附/解吸曲线)内部亚稳态的结构。预期这些结果对那些希望从实验吸附/解吸实验推断孔隙结构和无序程度的实验人员有用。