Comparative analysis of peak-detection techniques for comprehensive two-dimensional chromatography

Comprehensive two-dimensional gas chromatography (GC×GC) is a powerful technology for separating complex samples. The typical goal of GC×GC peak detection is to aggregate data points of analyte peaks based on their retention times and intensities. Two techniques commonly used for two-dimensional pea...

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Vydáno v:Journal of Chromatography A Ročník 1218; číslo 38; s. 6792 - 6798
Hlavní autoři: Latha, Indu, Reichenbach, Stephen E., Tao, Qingping
Médium: Journal Article
Jazyk:angličtina
Vydáno: Amsterdam Elsevier B.V 23.09.2011
Elsevier
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ISSN:0021-9673, 1873-3778, 1873-3778
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Shrnutí:Comprehensive two-dimensional gas chromatography (GC×GC) is a powerful technology for separating complex samples. The typical goal of GC×GC peak detection is to aggregate data points of analyte peaks based on their retention times and intensities. Two techniques commonly used for two-dimensional peak detection are the two-step algorithm and the watershed algorithm. A recent study [4] compared the performance of the two-step and watershed algorithms for GC×GC data with retention-time shifts in the second-column separations. In that analysis, the peak retention-time shifts were corrected while applying the two-step algorithm but the watershed algorithm was applied without shift correction. The results indicated that the watershed algorithm has a higher probability of erroneously splitting a single two-dimensional peak than the two-step approach. This paper reconsiders the analysis by comparing peak-detection performance for resolved peaks after correcting retention-time shifts for both the two-step and watershed algorithms. Simulations with wide-ranging conditions indicate that when shift correction is employed with both algorithms, the watershed algorithm detects resolved peaks with greater accuracy than the two-step method.
Bibliografie:http://dx.doi.org/10.1016/j.chroma.2011.07.052
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ISSN:0021-9673
1873-3778
1873-3778
DOI:10.1016/j.chroma.2011.07.052