Canonical analysis of several sets of variables
BiometrikaPublished 1 January 1971
J. R. Kettenring
Citations775
SJR quartileQ1
SJR score3.60
SNIP2.67
Generate an AI Snapshot to get a quick, structured summary of this paper.
Study Snapshot
ObjectiveStudy objective
MethodsResearch methodology
PopulationPopulation studied
Sample sizeSample sizes
OutcomesStudy outcomes here
ResultsStudy results comes here
LimitationsResearch study limitations comes here
A concise AI-generated summary of the paper will appear here once you click Generate AI Snapshot.
Abstract
Five extensions of the classical two-set theory of canonical correlation analysis to three or more sets are considered. For each one, a model of the general principal component type is constructed to aid in motivating, comparing and understanding the methods. Procedures are developed for finding the canonical variables associated with the different approaches. Some practical considerations and an example are also included.
Keywords
ChemistryMathematicsDecision Sciences
Wiley series in probability and statisticsLinear Statistical Inference and its Applications
10,509 Citations1973C. Radhakrishna Rao
Journal of Business and Economic StatisticsAn Introduction to Multivariate Statistical Analysis
9,232 Citations1986Robb J. Muirhead, T. W. Anderson
The American Journal of PsychologyFactor Analysis of Data Matrices
483 Citations1966Richard B. Darlington, Paul Horst
This is Part V of a series of reports on rationales and techniques of matrix factoring which play an important role in multivariate analysis techniques.
PsychometrikaA Unified Treatment of the Weighting Problem
53 Citations1968Roderick P. McDonald
The general procedure is shown to yield certain desirable invariance properties, with respect to transformations of the variables, that are desirable in the context of weighted linear combinations of variables.
Proceedings of the American Mathematical SocietyCanonical positive definite matrices under internal linear transformations
42 Citations1950Bernard Vinograde
The Annals of Mathematical StatisticsMinimum Generalized Variance for a set of Linear Functions
30 Citations1951R. G. D. Steel
