2000
DOI: 10.1021/ac0010025
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Increasing the Number of Analyzable Peaks in Comprehensive Two-Dimensional Separations through Chemometrics

Abstract: Comprehensive two-dimensional (2-D) separations are emerging as powerful tools for the analysis of complex samples. The substantially larger peak capacity for a given length of time relative to 1-D separations is a well-known benefit of comprehensive 2-D separation methods. Unfortunately, with complex samples, the probability of peak overlap in 2-D separations is still quite high. This is especially true if one desires to speed up the analysis by reducing the run time and, thus, by reducing the resolving power… Show more

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Cited by 72 publications
(34 citation statements)
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“…Similarly, the issue of coelutions, although important for peak detection, was not considered herein, as neither the two-step nor watershed algorithm incorporates a solution for coelution. Other techniques have been developed for unmixing coeluted peaks, e.g., [11][12][13][14][15][16][17][18][19][20][21]. Step (2-Step) peak detection algorithms for peaks with parametric skew (s); first-column (x-dimension) peak-width standard deviation, σ x ; second-column (y-dimension) peak-width standard deviation, σ y ; and noise standard deviation, σ n .…”
Section: Resultsmentioning
confidence: 99%
“…Similarly, the issue of coelutions, although important for peak detection, was not considered herein, as neither the two-step nor watershed algorithm incorporates a solution for coelution. Other techniques have been developed for unmixing coeluted peaks, e.g., [11][12][13][14][15][16][17][18][19][20][21]. Step (2-Step) peak detection algorithms for peaks with parametric skew (s); first-column (x-dimension) peak-width standard deviation, σ x ; second-column (y-dimension) peak-width standard deviation, σ y ; and noise standard deviation, σ n .…”
Section: Resultsmentioning
confidence: 99%
“…In the absence of noise the number of linearly independent components or the PROCESSING AND CLASSIFICATION OF PROTEIN MASS SPECTRA & rank of the data matrix S(t,m/z) equals the number of signals (Fraga, Bruckner, & Synovec, 2001). Generalized rank estimation methods, which provide a robust estimate of the number of independent components, therefore provide an estimate of the number of signals.…”
Section: Lc-ms Peak Detectionmentioning
confidence: 99%
“…Standards with their precise retention time are required and there must be some resolution in both dimensions (Fraga et al, 2001). In one approach (not MDLC), a pair of stationary phases with different selectivities was run in parallel, with a split sample injection.…”
Section: Data Processing and Chemometricsmentioning
confidence: 99%