© 2016 American Statistical Association and the American Society for Quality. A new sparse PCA algorithm is presented, which is robust against outliers. The approach is based on the ROBPCA algorithm that generates robust but nonsparse loadings. The construction of the new ROSPCA method is detailed, as well as a selection criterion for the sparsity parameter. An extensive simulation study and a real data example are performed, showing that it is capable of accurately finding the sparse structure of datasets, even when challenging outliers are present. In comparison with a projection pursuit-based algorithm, ROSPCA demonstrates superior robustness properties and comparable sparsity estimation capability, as well as significantly faster comput...
In this paper we introduce a new method for robust principal component analysis. Classical PCA is ba...
In statistics and data science, the outliers are the data points that differ greatly from other valu...
Sparse PCA provides a linear combination of small number of features that maxi-mizes variance across...
A method for principal component analysis is proposed that is sparse and robust at the same time. Th...
Robustness to outliers is of paramount importance in data analytics. However, many data analysis too...
Abstract—Principal component analysis (PCA) is widely used for dimensionality reduction, with well-d...
A method based on the idea of projection-pursuit is introduced for obtaining principal components t...
The Sparse Principal Component Analysis (Sparse PCA) problem is a variant of the classical PCA probl...
High-dimensional data analysis has become an indispensable part of modern statistics. Due to technol...
© 2018 Curran Associates Inc.All rights reserved. Sparse Principal Component Analysis (SPCA) and Spa...
Most of the existing procedures for sparse principal component analysis (PCA) use a penalty function...
Sparse principal component analysis (SPCA) has been shown to be a fruitful method for the analysis o...
Recently, the robustification of principal component analysis has attracted lots of attention from s...
© 2018 IEEE. Principal component analysis (PCA) is widely used methods for dimensionality reduction ...
Abstract—Principal component analysis (PCA) is widely used for high-dimensional data analysis, with ...
In this paper we introduce a new method for robust principal component analysis. Classical PCA is ba...
In statistics and data science, the outliers are the data points that differ greatly from other valu...
Sparse PCA provides a linear combination of small number of features that maxi-mizes variance across...
A method for principal component analysis is proposed that is sparse and robust at the same time. Th...
Robustness to outliers is of paramount importance in data analytics. However, many data analysis too...
Abstract—Principal component analysis (PCA) is widely used for dimensionality reduction, with well-d...
A method based on the idea of projection-pursuit is introduced for obtaining principal components t...
The Sparse Principal Component Analysis (Sparse PCA) problem is a variant of the classical PCA probl...
High-dimensional data analysis has become an indispensable part of modern statistics. Due to technol...
© 2018 Curran Associates Inc.All rights reserved. Sparse Principal Component Analysis (SPCA) and Spa...
Most of the existing procedures for sparse principal component analysis (PCA) use a penalty function...
Sparse principal component analysis (SPCA) has been shown to be a fruitful method for the analysis o...
Recently, the robustification of principal component analysis has attracted lots of attention from s...
© 2018 IEEE. Principal component analysis (PCA) is widely used methods for dimensionality reduction ...
Abstract—Principal component analysis (PCA) is widely used for high-dimensional data analysis, with ...
In this paper we introduce a new method for robust principal component analysis. Classical PCA is ba...
In statistics and data science, the outliers are the data points that differ greatly from other valu...
Sparse PCA provides a linear combination of small number of features that maxi-mizes variance across...