1976
DOI: 10.1016/0098-3004(76)90004-2
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Extended cabfac and Qmodel computer programs for Q-mode factor analysis of compositional data

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Cited by 124 publications
(44 citation statements)
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“…In addition to the differences in the collection of radiolarian census data the present study adds to previous work through improvements in the technique of Q-mode factor analysis [Klovan and Miesch, 1976]. These extensions to Q-mode factor analysis allow a better assessment of how well the factor analysis explains the distribution of individual radiolarian species and provide a more objective means of eliminating species from the final factor models.…”
mentioning
confidence: 65%
See 1 more Smart Citation
“…In addition to the differences in the collection of radiolarian census data the present study adds to previous work through improvements in the technique of Q-mode factor analysis [Klovan and Miesch, 1976]. These extensions to Q-mode factor analysis allow a better assessment of how well the factor analysis explains the distribution of individual radiolarian species and provide a more objective means of eliminating species from the final factor models.…”
mentioning
confidence: 65%
“…It was found that a number of species, generally rarer forms, were not well described by the factor analysis. These species had coefficients of determination [Klovan and Miesch, 1976] (Table 1). This assemblage is very similar to the "transition" assemblage of Moore [1978].…”
Section: Pisia$ Et Al: Radiolarian-based Transfer Functionsmentioning
confidence: 99%
“…Imbrie's work belongs to another branch of geoscience studies wherein CG is used for the analysis of compositional data in earth science, such as mineral assemblages, grain-size distribution data, and geochemical and petrological data; see [29] for an overview. 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].…”
Section: Who Discovered Convex Geometry For Blind Unmixing?mentioning
confidence: 99%
“…Specifically, the constraints in (30), which form a data-enclosing polyhedron, are linear (and convex). However, there is still one obstacle-the objective function | ( ) | det H is nonconvex.…”
Section: Simplex Volume Minimizationmentioning
confidence: 99%
“…1) (Miesch, 1976;Klovan and Miesch, 1976;Full et al, 1981). ) were obtained to describe the porosity of the 27 available thin sections .…”
Section: Geometrical Characterizationmentioning
confidence: 99%