Modifed principal component analysis techniques, specially those yielding sparse solutions, are attractive due to its usefulness for interpretation purposes, in particular, in high-dimensional data sets. Clustering and disjoint principal component analysis (CDPCA) is a constrained PCA that promotes sparsity in the loadings matrix. In particular, CDPCA seeks to describe the data in terms of disjoint (and possibly sparse) components and has, simultaneously, the particularity of identifying clusters of objects. Based on simulated and real gene expression data sets where the number of variables is higher than the number of the objects, we empirically compare the performance of two diferent heuristic iterative procedures, namely ALS and two step...
Sparse Principal Component Analysis (sPCA) is a popular matrix factorization approach based on Princ...
<p>(A) Similarities between samples based on Principal Component Analysis. Expression of 82 genes li...
The present study investigates the performance analysis of PCA filters and six clustering algorithms...
With the incredible growth of high dimensional data such as microarray gene expression data, the res...
The main objective of this work is to test the ability of the new tech- nique CDPCA - Clustering an...
Clustering and Disjoint Principal Component Analysis (CDPCA) is a constrained principal component an...
Abstract Background Sparse principal component analysis (PCA) is a popular tool for dimensionality r...
Principal Component Analysis is a multivariate method to summarise information from large data sets....
Abstract Background Principal component analysis (PCA) has gained popularity as a method for the ana...
We consider a clustering problem where we observe feature vectors Xi ∈ Rp, i = 1, 2,..., n, from K p...
Principal component analysis (PCA) is a popular dimension reduction method that approximates a numer...
The classi¿cation of high dimensional data, such as images, gene-expression data and spectral data, ...
<p><i>A</i>, The PCA results are provided as two-dimensional representations based on contribution s...
Sparse Principal Component Analysis (sPCA) is a popular matrix factorization approach based on Princ...
Understanding the genetic structure of germplasm collections is a prerequisite for effective and eff...
Sparse Principal Component Analysis (sPCA) is a popular matrix factorization approach based on Princ...
<p>(A) Similarities between samples based on Principal Component Analysis. Expression of 82 genes li...
The present study investigates the performance analysis of PCA filters and six clustering algorithms...
With the incredible growth of high dimensional data such as microarray gene expression data, the res...
The main objective of this work is to test the ability of the new tech- nique CDPCA - Clustering an...
Clustering and Disjoint Principal Component Analysis (CDPCA) is a constrained principal component an...
Abstract Background Sparse principal component analysis (PCA) is a popular tool for dimensionality r...
Principal Component Analysis is a multivariate method to summarise information from large data sets....
Abstract Background Principal component analysis (PCA) has gained popularity as a method for the ana...
We consider a clustering problem where we observe feature vectors Xi ∈ Rp, i = 1, 2,..., n, from K p...
Principal component analysis (PCA) is a popular dimension reduction method that approximates a numer...
The classi¿cation of high dimensional data, such as images, gene-expression data and spectral data, ...
<p><i>A</i>, The PCA results are provided as two-dimensional representations based on contribution s...
Sparse Principal Component Analysis (sPCA) is a popular matrix factorization approach based on Princ...
Understanding the genetic structure of germplasm collections is a prerequisite for effective and eff...
Sparse Principal Component Analysis (sPCA) is a popular matrix factorization approach based on Princ...
<p>(A) Similarities between samples based on Principal Component Analysis. Expression of 82 genes li...
The present study investigates the performance analysis of PCA filters and six clustering algorithms...