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Equivalence of the Different C_(m)- and C_(s)-Term Expressions Used in Liquid Chromatography and a Geometrical Model Uniting Them

机译:液相色谱中使用的不同C_(m)-和C_(s)-Term表达式的等价关系以及将它们组合的几何模型

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摘要

It is shown that all C_(m) and C_(s) expressions ever established in the literature are intrinsically fully identical and can be derived from a simple parallel plug flow model. Analytically solving this model yields C_(m)- and C_(s)-term expressions that exactly correspond to the expressions obtained via either the method of moments (general rate model) or via Giddings' nonequilibrium theory. This holds for open-tubular as well as packed and monolithic columns. From this equivalence, a set of convenient "translation" expressions could be established, enabling a swift transition between the different C_(m)- and C_(s)-term expressions that currently coexist in literature. The link with the parallel plug flow model provides a good physical insight into the assumptions underlying the general rate model (e.g., a plug flow in the flow-through pores) and in the physical meaning of the different parameters involved in it. The parallel plug flow model also allows us to illustrate the difference between the zone and the phase retention factor and between the intraparticle diffusion coefficient and the effective diffusion coefficient used in the general rate model. These differences are subtle, but as they can have a large impact, they constitute important potential sources of confusion currently obscuring the modeling of HPLC columns.
机译:结果表明,文献中建立的所有C_(m)和C_(s)表达式本质上完全相同,可以从简单的并行塞流模型中得出。通过分析求解该模型,可以得出C_(m)-和C_(s)-项表达式,这些表达式与通过弯矩方法(一般速率模型)或通过Giddings的非平衡理论获得的表达式完全对应。这适用于开管以及填充和整体式色谱柱。通过这种等效,可以建立一组方便的“翻译”表达式,从而可以在当前共存于文献中的不同C_(m)-和C_(s)-term表达式之间进行快速转换。与平行塞流模型的链接为一般速率模型的基础假设(例如,流通孔中的塞流)以及其中涉及的不同参数的物理含义提供了良好的物理见解。平行塞流模型还使我们能够说明在一般速率模型中使用的区域和相位保留因子之间以及粒子内扩散系数和有效扩散系数之间的差异。这些差异是细微的,但是由于它们会产生很大的影响,它们构成了当前可能混淆HPLC色谱柱建模的重要潜在混淆源。

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