1981
DOI: 10.1007/bf01031518
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EXTENDED QMODEL?objective definition of external end members in the analysis of mixtures

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Cited by 146 publications
(59 citation statements)
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“…In fact, Imbrie's Q-mode analysis and the subsequent QMODEL by Klovan and Miesch [30] are conceptually identical to vertex or pure pixel search, although the methodology is different. Likewise, Full et al already considered the same simplex volume minimization principle as Craig's in the 1980s [31]. CG has also been independently discovered in other fields such as chemometrics [32] and SP [33], [34].…”
Section: Who Discovered Convex Geometry For Blind Unmixing?mentioning
confidence: 99%
“…In fact, Imbrie's Q-mode analysis and the subsequent QMODEL by Klovan and Miesch [30] are conceptually identical to vertex or pure pixel search, although the methodology is different. Likewise, Full et al already considered the same simplex volume minimization principle as Craig's in the 1980s [31]. CG has also been independently discovered in other fields such as chemometrics [32] and SP [33], [34].…”
Section: Who Discovered Convex Geometry For Blind Unmixing?mentioning
confidence: 99%
“…These end-members are described as a smooth grain shape or type, a second type is highly irregular, and a third which is intermediate in shape. After we determined statistically that there are three major grain shapes or types, the data were "unmixed" using a QMODEL unmixing algorithm (Full et al, 1982;Full et al, 1981;Klovan and Meisch, 1976). This algorithm gives the proportion of each end-member or grain shape in each sample.…”
Section: Methods and Proceduresmentioning
confidence: 99%
“…Thus, in the present paper the rotation technique (Figure 2d) proposed by Leinen and Pisias (1984) combined with an extended Q-mode factor analysis (Miesch, 1976) is used to determine chemically reasonable end-member compositions from the MM data set. This rotation scheme does not require the hypothesis of having sampled pure end-members (Full et al, 1981), but does assume true end-member compositions lie between the composition identified by Q-mode factor analysis (which forms a set of orthogonal axes) and the best known statistical parameter within a data set, i.e. the vector of mean composition (Aboul-Kassim, 1998;Aboul-Kassim and Simoneit, 2001;Aboul-Kassim and Williamson, 2002;Leinen and Pisias;1984).…”
Section: Bepmentioning
confidence: 99%
“…Several studies used multivariate analysis based on bottom sediments data sets to determine quantitatively the contribution of each contaminant from various sediment sources, (Aboul-Kassim and Simoneit, 2001;Dymond, 1981;Full et al, 1981;Grant, 1990;Imbrie and Van Andel, 1971;Klovan and Imbrie, 1971;Malinowski, 1991;Miesch, 1976;Rapp, 1991;Tysklind et al, 1992). Within such studies, they generally assumed that sediments are made up of a few end-member components and that as long as the area and time interval being considered are reasonably restricted, the sources are constant in composition.…”
Section: Introductionmentioning
confidence: 99%