Distinction and quantification of carry-over and sample interaction in gas segmented continuous flow analysis.

J Z Zhang
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引用次数: 25

Abstract

The formulae for calculation of carry-over and sample interaction are derived for the first time in this study. A scheme proposed by Thiers et al. (two samples of low concentration followed by a high concentration sample and low concentration sample) is verified and recommended for the determination of the carry-over coeffcient. The derivation demonstrates that both widely used schemes of a high concentration sample followed by two low concentration samples, and a low concentration sample followed by two high concentration samples actually measure the sum of the carry-over coeffcient and sample interaction coefficient. A scheme of three low concentration samples followed by a high concentration sample is proposed and verified for determination of the sample interaction coeffcient. Experimental results indicate that carry-over is a strong function of cycle time and a weak function of ratio of sample time to wash time. Sample dispersion is found to be a function of sample time. Fitted equations can be used to predict the carry-over, absorbance and dispersion given sample times, and wash times for an analytical system. Results clearly show the important role of intersample air segmentation in reducing carry-over, sample interaction and dispersion.

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分段连续流分析中残余和样品相互作用的区分与定量。
本文首次导出了结转和样品相互作用的计算公式。验证并推荐梯也尔等人提出的方案(两个低浓度样品,然后是一个高浓度样品和一个低浓度样品)来确定结转系数。推导表明,两种广泛使用的高浓度样品后接两个低浓度样品和低浓度样品后接两个高浓度样品的方案实际上测量的是携带系数和样品相互作用系数的总和。提出了一种由三个低浓度样品接一个高浓度样品的方案,并进行了验证,以确定样品相互作用系数。实验结果表明,残留是循环时间的强函数,而取样时间与洗涤时间之比的弱函数。发现样本色散是样本时间的函数。拟合方程可用于预测给定样品时间的携带、吸光度和色散,以及分析系统的洗涤时间。结果清楚地表明样品间空气分割在减少携带、样品相互作用和分散方面的重要作用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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