Abstract—Feature selection and feature transformation, the two main ways to reduce dimensionality, are often presented separately. In this paper, a feature selection method is proposed by combining the popular transformation based dimensionality reduction method Linear Discriminant Analysis (LDA) and spar-sity regularization. We impose row sparsity on the transformation matrix of LDA through ℓ2;1-norm regularization to achieve feature selection, and the resultant formulation optimizes for selecting the most discriminative features and removing the redundant ones simultaneously. The formulation is extended to the ℓ2;p-norm regularized case: which is more likely to offer better sparsity when 0 < p < 1. Thus the formulation is a better a...
Abstract—High-dimensional data are common in many do-mains, and dimensionality reduction is the key ...
22nd International Conference on Pattern Recognition, ICPR 2014, Sweden, 24-28 August 2014This paper...
Subspace methods such as Linear Discriminant Analysis (LDA) are efficient in dimension reduction and...
Abstract. Fisher criterion has achieved great success in dimensional-ity reduction. Two representati...
Abstract—Feature selection has been widely studied in the literature in both supervised and unsuperv...
This work studies the theoretical rules of feature selection in linear discriminant analysis (LDA), ...
The goal of feature selection is to find the optimal subset consisting of m features chosen from the...
The goal of feature selection is to find the optimal subset consisting of m features chosen from the...
<p>In this brief, a novel self-weighted orthogonal linear discriminant analysis (SOLDA) problem is p...
Dimensionality reduction is an important issue when facing high-dimensional data. For supervised dim...
A variety of feature selection methods based on sparsity regularization have been developed with dif...
In linear discriminant (LD) analysis high sample size/feature ratio is desirable. The linear program...
Compared with supervised learning for feature selection, it is much more difficult to select the dis...
© 2012 IEEE. Feature selection (FS) is an important component of many pattern recognition tasks. In ...
Linear Discriminant Analysis (LDA) is a dimension reduction method which finds an optimal linear tra...
Abstract—High-dimensional data are common in many do-mains, and dimensionality reduction is the key ...
22nd International Conference on Pattern Recognition, ICPR 2014, Sweden, 24-28 August 2014This paper...
Subspace methods such as Linear Discriminant Analysis (LDA) are efficient in dimension reduction and...
Abstract. Fisher criterion has achieved great success in dimensional-ity reduction. Two representati...
Abstract—Feature selection has been widely studied in the literature in both supervised and unsuperv...
This work studies the theoretical rules of feature selection in linear discriminant analysis (LDA), ...
The goal of feature selection is to find the optimal subset consisting of m features chosen from the...
The goal of feature selection is to find the optimal subset consisting of m features chosen from the...
<p>In this brief, a novel self-weighted orthogonal linear discriminant analysis (SOLDA) problem is p...
Dimensionality reduction is an important issue when facing high-dimensional data. For supervised dim...
A variety of feature selection methods based on sparsity regularization have been developed with dif...
In linear discriminant (LD) analysis high sample size/feature ratio is desirable. The linear program...
Compared with supervised learning for feature selection, it is much more difficult to select the dis...
© 2012 IEEE. Feature selection (FS) is an important component of many pattern recognition tasks. In ...
Linear Discriminant Analysis (LDA) is a dimension reduction method which finds an optimal linear tra...
Abstract—High-dimensional data are common in many do-mains, and dimensionality reduction is the key ...
22nd International Conference on Pattern Recognition, ICPR 2014, Sweden, 24-28 August 2014This paper...
Subspace methods such as Linear Discriminant Analysis (LDA) are efficient in dimension reduction and...