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非均相表面上的协同吸附

Cooperative Sorption on Heterogeneous Surfaces.

作者信息

Dalby Olivia P L, Abbott Steven, Matubayasi Nobuyuki, Shimizu Seishi

机构信息

York Structural Biology Laboratory, Department of Chemistry, University of York, Heslington, York YO10 5DD, United Kingdom.

Steven Abbott TCNF Limited, 7 Elsmere Road, Ipswich, Suffolk IP1 3SZ, United Kingdom.

出版信息

Langmuir. 2022 Nov 1;38(43):13084-13092. doi: 10.1021/acs.langmuir.2c01750. Epub 2022 Oct 18.

Abstract

Heterogeneous adsorbents, those composed of multiple surface and pore types, can result in stepwise isotherms that have been difficult to model. The complexity of these systems has often led to appealing to empirical equations without physical insights, unrealistic assumptions with many parameters, or applicability limited to a particular class of isotherms. Here, we present a statistical thermodynamic approach to model stepwise isotherms, those consisting of either an initial rise followed by a sigmoid or multiple sigmoidal steps, founded on the rigorous statistical thermodynamic theory of sorption. Our only postulates are (i) the finite ranged nature of the interface and (ii) the existence of several different types of microscopic interfacial subsystems that act independently in sorption. These two postulates have led to the superposition scheme of simple surface (i.e., Langmuir type) and cooperative isotherms. Our approach has successfully modeled the adsorption on micro-mesoporous carbons, gate-opening adsorbents, and hydrogen-bonded organic frameworks. In contrast to the previous models that start with assumptions on sorption mechanisms, the advantages of our approach are that it can be applied universally under the above two postulates and that all of the fitting parameters can be interpreted with statistical thermodynamics, leading to clear insights on sorption mechanisms.

摘要

由多种表面和孔隙类型组成的非均相吸附剂会导致出现难以建模的阶梯式等温线。这些系统的复杂性常常导致人们诉诸没有物理见解的经验方程、带有许多参数的不切实际的假设,或者仅限于特定等温线类别的适用性。在这里,我们提出一种统计热力学方法来模拟阶梯式等温线,即由初始上升后接S形或多个S形步骤组成的等温线,该方法基于严格的吸附统计热力学理论。我们唯一的假设是:(i)界面的有限范围性质;(ii)存在几种在吸附中独立起作用的不同类型的微观界面子系统。这两个假设导致了简单表面(即朗缪尔型)等温线和协同等温线的叠加方案。我们的方法已成功模拟了在微孔 - 介孔碳、开孔吸附剂和氢键有机框架上的吸附。与先前从吸附机制假设出发的模型不同,我们方法的优点在于它可以在上述两个假设下普遍应用,并且所有拟合参数都可以用统计热力学进行解释,从而对吸附机制有清晰的认识。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/73b3/9632245/eaebe88243b6/la2c01750_0001.jpg

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