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Group-Wise Principal Component Analysis for Exploratory Data Analysis
by
Rodríguez-Gómez, Rafael A.
, Camacho, José
, Saccenti, Edoardo
in
Correlation
/ Data analysis
/ Exploratory data analysis
/ Exploratory Data Analysis, Missing-Data, Sparsity, Matrix Factorization, Visualization
/ Factorization
/ Matrix
/ Matrix factorization
/ Missing-data
/ Principal components analysis
/ Sparsity
/ Statistical Graphics
/ Studies
/ Visualization
2017
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Group-Wise Principal Component Analysis for Exploratory Data Analysis
by
Rodríguez-Gómez, Rafael A.
, Camacho, José
, Saccenti, Edoardo
in
Correlation
/ Data analysis
/ Exploratory data analysis
/ Exploratory Data Analysis, Missing-Data, Sparsity, Matrix Factorization, Visualization
/ Factorization
/ Matrix
/ Matrix factorization
/ Missing-data
/ Principal components analysis
/ Sparsity
/ Statistical Graphics
/ Studies
/ Visualization
2017
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Do you wish to request the book?
Group-Wise Principal Component Analysis for Exploratory Data Analysis
by
Rodríguez-Gómez, Rafael A.
, Camacho, José
, Saccenti, Edoardo
in
Correlation
/ Data analysis
/ Exploratory data analysis
/ Exploratory Data Analysis, Missing-Data, Sparsity, Matrix Factorization, Visualization
/ Factorization
/ Matrix
/ Matrix factorization
/ Missing-data
/ Principal components analysis
/ Sparsity
/ Statistical Graphics
/ Studies
/ Visualization
2017
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Group-Wise Principal Component Analysis for Exploratory Data Analysis
Journal Article
Group-Wise Principal Component Analysis for Exploratory Data Analysis
2017
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Overview
In this article, we propose a new framework for matrix factorization based on principal component analysis (PCA) where sparsity is imposed. The structure to impose sparsity is defined in terms of groups of correlated variables found in correlation matrices or maps. The framework is based on three new contributions: an algorithm to identify the groups of variables in correlation maps, a visualization for the resulting groups, and a matrix factorization. Together with a method to compute correlation maps with minimum noise level, referred to as missing-data for exploratory data analysis (MEDA), these three contributions constitute a complete matrix factorization framework. Two real examples are used to illustrate the approach and compare it with PCA, sparse PCA, and structured sparse PCA. Supplementary materials for this article are available online.
Publisher
Taylor & Francis,American Statistical Association, Institute of Mathematical Statistics, and Interface Foundation of North America,Taylor & Francis Ltd
Subject
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