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用反演方法估算吸附等温线参数——可能存在的问题。

Estimation of adsorption isotherm parameters with inverse method--possible problems.

作者信息

Kaczmarski Krzysztof

机构信息

Department of Chemical and Process Engineering, Rzeszow University of Technology, ul. W. Pola 2, 35-959 Rzeszow, Poland.

出版信息

J Chromatogr A. 2007 Dec 28;1176(1-2):57-68. doi: 10.1016/j.chroma.2007.08.005. Epub 2007 Aug 9.

Abstract

In recent years the inverse method (IM) has been frequently applied to estimate of isotherm parameters. The IM has been used for adsorption process modeling for one, two and even three component chromatography. This method requires only a few injections with various sample concentrations, so the solute consumption and time requirements are very modest. The successful estimation of isotherm parameters with IM depends on applied chromatography column model and a numerical method used to solve the model. For HPLC column the classical equilibrium-dispersive (ED) model can be used. This model is solved frequently with very fast Rouchon finite difference method. However, the accuracy of computations with Rouchon method is decreasing with increase of the number of analyzed components. The aim of this work is the comparison of the results obtained with inverse method when ED model was solved with Rouchon or orthogonal collocation on finite element (OCFE) scheme. Assuming that solution of ED model with OCFE method can be regarded as real a solution, it was found that the Rouchon scheme may not give satisfactory results even for column with 10,000 theoretical plates for three component chromatography. Moreover, the optimal conditions for separation, calculated with Rouchon method, can be remarkably different from that obtained with the OCFE method. The next aim of this work is the presentation of Craig method application to estimation of model parameters with IM.

摘要

近年来,逆方法(IM)已被频繁应用于等温线参数的估计。逆方法已用于单组分、双组分甚至三组分色谱的吸附过程建模。该方法只需要进行几次不同样品浓度的进样,因此溶质消耗和时间需求都非常适度。使用逆方法成功估计等温线参数取决于所应用的色谱柱模型和用于求解该模型的数值方法。对于高效液相色谱柱,可以使用经典的平衡分散(ED)模型。该模型通常用非常快速的鲁雄有限差分法求解。然而,随着分析组分数目的增加,鲁雄方法的计算精度会降低。这项工作的目的是比较当用鲁雄法或有限元正交配置(OCFE)方案求解ED模型时,用逆方法得到的结果。假设用OCFE方法求解ED模型的解可被视为真实解,结果发现即使对于具有10000块理论塔板的三组分色谱柱,鲁雄方案也可能得不到令人满意的结果。此外,用鲁雄法计算的最佳分离条件可能与用OCFE方法得到的条件有显著差异。这项工作的下一个目的是介绍克雷格方法在逆方法估计模型参数中的应用。

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