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Second-order advantage obtained from standard addition first-order instrumental data and multivariate curve resolution-alternating least squares. Calculation of the feasible bands of results

机译:从标准加法一阶仪器数据和多元曲线分辨率(交替最小二乘)获得的二阶优势。计算结果的可行范围

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摘要

In order to achieve the second-order advantage, second-order data per sample is usually required, e.g., kinetic-spectrophotometric data. In this study, instead of monitoring the time evolution of spectra (and collecting the kinetic-spectrophotometric data) replicate spectra are used to build a virtual second order data. This data matrix (replicate mode · k) is rank deficient. Augmentation of these data with standard addition data [or standard sample(s)] will break the rank deficiency, making the quantification of the analyte of interest possible. The MCR-ALS algorithm was applied for the resolution and quantitation of the analyte in both simulated and experimental data sets. In order to evaluate the rotational ambiguity in the retrieved solutions, the MCR-BANDS algorithm was employed. It has been shown that the reliability of the quantitative results significantly depends on the amount of spectral overlap in the spectral region of occurrence of the compound of interest and the remaining constituent(s).
机译:为了获得二阶优势,通常需要每个样品的二阶数据,例如动力学分光光度数据。在这项研究中,代替监视光谱的时间演变(并收集动力学分光光度数据),使用复制光谱来构建虚拟的二阶数据。此数据矩阵(复制模式·k)是秩不足的。将这些数据与标准添加数据[或标准样品]进行扩充将消除等级不足,从而可以对目标分析物进行定量。 MCR-ALS算法适用于模拟和实验数据集中的分析物的分离和定量。为了评估检索到的解中的旋转歧义,使用了MCR-BANDS算法。已经表明,定量结果的可靠性极大地取决于目标化合物和其余成分的存在光谱区中的光谱重叠量。

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