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Generalized Procrustes Analysis

Datos Bibliográficos

ID23317495
AutoresJ C Gower (Experimental Station, autor de correspondencia)
Año1975
Volumen40
Número1
Páginas33-51
Fecha de publicación1975-03-01
Peer ReviewedSí
Open AccessSí
TipoARTICLE
RevistaPsychometrika (JOURNAL)
Identificadores de la revistaISSN: 0033-3123 • E-ISSN: 1860-0980
EditorialCambridge University Press (CUP) (PUBLISHER)
DOI10.1007/bf02291478
OpenAlexW2032618685
IdiomaEN
Citas recibidas222
Referencias citadas8

Suppose P i ( i ) ( i = 1, 2, ..., m, j = 1, 2, ..., n ) give the locations of mn points in p -dimensional space. Collectively these may be regarded as m configurations, or scalings, each of n points in p -dimensions. The problem is investigated of translating, rotating, reflecting and scaling the m configurations to minimize the goodness-of-fit criterion Σ i=1 m Σ i=1 n Δ 2 ( P j ( i ) G i ), where G i is the centroid of the m points P i ( i ) ( i = 1, 2, ..., m ). The rotated positions of each configuration may be regarded as individual analyses with the centroid configuration representing a consensus, and this relationship with individual scaling analysis is discussed. A computational technique is given, the results of which can be summarized in analysis of variance form. The special case m = 2 corresponds to Classical Procrustes analysis but the choice of criterion that fits each configuration to the common centroid configuration avoids difficulties that arise when one set is fitted to the other, regarded as fixed.

Centroid · Configuration space · Geometry · Goodness of fit · Multidimensional scaling · Physics · Procrustes analysis · Scaling · Set (abstract data type) · Statistics · Variance (accounting) · Applied Mathematics · Blind Source Separation Techniques · Computer Science · Leaf Properties and Growth Measurement · Mathematics · Tensor decomposition and applications

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Obras citantes distintas222
Citas por año4,83
Intervalo de citas1980 - 2026 (47)
Velocidad de citacióncurrent
Altamente citadoSí
Tipos de citaNeutras: 202
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