Department of Biological and Environmental Sciences, College of Arts and Sciences, Qatar University, Doha. P.O. Box: 2713, Qatar.
Department of Biological and Environmental Sciences, College of Arts and Sciences, Qatar University, Doha. P.O. Box: 2713, Qatar.
J Hazard Mater. 2020 Jul 5;393:122383. doi: 10.1016/j.jhazmat.2020.122383. Epub 2020 Feb 29.
Adsorption process is considered as one of the most used separation and purification processes, in which adsorption occurs by the formation of the physical or chemical bonds between a porous solid medium and a mixture of liquid or gas multi-component fluid. By taking into consideration the equilibrium data and the adsorption properties of both the adsorbent and the adsorbate, adsorption isotherm models can describe the interaction mechanisms between the adsorbent and the adsorbate at constant temperature. Therefore, understanding modelling of the equilibrium data is a very essential way of predicting the adsorption mechanisms of various adsorption systems. Furthermore, adsorption isotherms in batch experiments can be used for the determination of the solid-water distribution coefficient (K). This review paper discusses the guidelines of using mono/multi-parametric isotherm models with different applications. The aim of this paper is to establish criteria for choosing the optimum isotherm model through a critical review of different adsorption models and the use of various mathematically error functions such as linear regression analysis, nonlinear regression analysis, and error functions for adsorption data optimization. In this paper, 15 mono-parametric adsorption isotherm models having one, two, three, four and five parameters were investigated. In addition, 10 multi-parameter isotherm models were reviewed as well as addressing their applications.
吸附过程被认为是最常用的分离和纯化过程之一,其中吸附是通过多孔固体介质与液体或气体多组分流体之间形成物理或化学键来实现的。考虑到吸附剂和吸附质的平衡数据和吸附特性,吸附等温线模型可以描述在恒温下吸附剂和吸附质之间的相互作用机制。因此,了解平衡数据的建模是预测各种吸附系统吸附机制的非常重要的方法。此外,批量实验中的吸附等温线可用于确定固-水分配系数 (K)。本文讨论了使用单/多参数等温线模型的不同应用的指导原则。本文的目的是通过对不同吸附模型的批判性回顾以及使用各种数学误差函数(如线性回归分析、非线性回归分析和吸附数据优化的误差函数),为选择最佳等温线模型建立标准。在本文中,研究了 15 种具有一个、两个、三个、四个和五个参数的单参数吸附等温线模型。此外,还回顾了 10 种多参数等温线模型,并介绍了它们的应用。