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Journal of Chromatography A
Volume 1176, Issues 1-2, 28 December 2007, Pages 12-18
 
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doi:10.1016/j.chroma.2007.10.100    How to Cite or Link Using DOI (Opens New Window)
Copyright © 2007 Elsevier B.V. All rights reserved.

Robust partial least squares model for prediction of green tea antioxidant capacity from chromatograms

M. Daszykowskia, Y. Vander Heydenb and B. Walczaka, Corresponding Author Contact Information, E-mail The Corresponding Author

aDepartment of Chemometrics, Institute of Chemistry, Silesian University, 9 Szkolna Street, 40-006 Katowice, Poland bDepartment of Analytical Chemistry and Pharmaceutical Technology, Vrije Universiteit Brussel, Laarbeeklaan 103, B-1090 Brussels, Belgium

Received 24 September 2007; 
revised 29 October 2007; 
accepted 30 October 2007. 
Available online 6 November 2007.

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Abstract

In this paper a robust version of the partial least squares model (partial robust M-regression, PRM) was built to predict the total antioxidant capacity of green tea extracts. In order to construct a calibration model, chromatograms obtained by a fast high-performance liquid chromatographic method on a monolithic silica column were related with the total antioxidant capacity of green tea extracts as determined by the Trolox antioxidant capacity method. Since natural samples are the subject of the study, some outlying samples are present in the data, as shown in an earlier work. Therefore, to construct reliable calibration models, they were detected and removed prior to modeling. With the applied robust partial least squares approach, where a weighting scheme is embedded to down-weight the negative influence of outliers upon the model it is possible to construct a robust calibration model, without prior identification of outlying objects. It was shown that a robust model, allowing satisfactory prediction for test samples, can be used in controlling green tea antioxidant capacity based on their chromatograms. The constructed robust partial least squares model was shown to have virtually the same fit and predictive power as the classical partial least squares model when outlying samples were removed from the data.

Keywords: Robust PLS; Partial robust M-regression; Fingerprints; Chemometrics; Outliers

Article Outline

1. Introduction
2. Theory
2.1. Partial least squares model
2.2. Robust version of the partial least squares model
2.2.1. Outliers identification with the robust PLS model
2.3. Evaluation of model complexity, its fit and prediction abilities
3. Data set
4. Results and discussion
5. Conclusions
Acknowledgements
References






 
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