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吸附等温线中的协同作用。

Cooperativity in Sorption Isotherms.

作者信息

Shimizu Seishi, Matubayasi Nobuyuki

机构信息

York Structural Biology Laboratory, Department of Chemistry, University of York, Heslington, York, YO10 5DD, U.K.

Division of Chemical Engineering, Graduate School of Engineering Science, Osaka University, Toyonaka, Osaka 560-8531, Japan.

出版信息

Langmuir. 2023 Oct 3;39(39):13820-13829. doi: 10.1021/acs.langmuir.3c01243. Epub 2023 Sep 22.

Abstract

We present a general theory of cooperativity in sorption isotherms that can be applied to sorbent/gas and sorbent/solution isotherms and is valid even when sorbates dissolve into or penetrate the sorbent. Our universal foundation, based on the principles of statistical thermodynamics, is the excess number of sorbates (around a probe sorbate), which can capture the cooperativities of sigmoidal and divergent isotherms alike via the ln-ln gradient of an isotherm (the excess number relationship). The excess number relationship plays a central role in deriving isotherm equations. Its combination with the characteristic relationship (i.e., a succinct summary of the sorption mechanism via the dependence of excess number on interfacial coverage or sorbate activity) yields a differential equation whose solution is an isotherm equation. The cooperative isotherm equations for convergent and divergent cooperativities derived from this novel method can be applied to fit experimental data traditionally fitted via various isotherm models, with a clear statistical thermodynamic interpretation of their parameters..

摘要

我们提出了一种吸附等温线协同性的通用理论,该理论可应用于吸附剂/气体和吸附剂/溶液等温线,即使在吸附质溶解于吸附剂或渗透到吸附剂中时也依然有效。我们基于统计热力学原理的通用基础是(围绕探针吸附质的)吸附质过量数,它可以通过等温线的ln-ln梯度(过量数关系)捕捉S形和发散等温线的协同性。过量数关系在推导等温线方程中起着核心作用。它与特征关系(即通过过量数对界面覆盖率或吸附质活度的依赖性对吸附机制的简洁总结)相结合,产生一个微分方程,其解即为等温线方程。通过这种新方法推导的收敛和发散协同性的协同等温线方程,可用于拟合传统上通过各种等温线模型拟合的实验数据,并且对其参数有清晰的统计热力学解释。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/48f6/10552535/49133984ee08/la3c01243_0001.jpg

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