Dimensionality reduction plays a crucial role in many hyperspectral data processing and analysis algorithms. This paper proposes a new mean squared error based approach to determine the signal subspace in hyperspectral imagery. The method first estimates the signal and noise correlations matrices, then it selects the subset of eigenvalues that best represents the signal subspace in the least square sense. The effectiveness of the proposed method is illustrated using simulated and real hyperspectral images
A new technique for signal subspace identification in hyperspectral images is presented. It estimate...
In this paper, we investigate the problem of signal subspace identification (SSI) and dimensionality...
In this letter, we introduce an efficient algorithm to estimate the noise correlation matrix in the ...
Signal subspace identification is a crucial first step in many hyperspectral processing algorithms s...
Abstract—Given an hyperspectral image, the determination of the number of endmembers and the subspac...
Given an hyperspectral image, the determination of the number of endmembers and the subspace where t...
Given an hyperspectral image, the determination of the number of endmembers and the subspace where t...
Abstract—Signal subspace identification is a crucial first step in many hyperspectral processing alg...
This paper deals with the problem of signal subspace estimation and dimensionality reduction (DR) in...
Hyperspectral imaging sensors provide image data containing both spectral and spatial information fr...
Hyperspectral imaging sensors provide image data containing both spectral and spatial information fr...
Abstract — Hyperspectral imaging sensors provide image data containing both spectral and spatial inf...
In this work we present a comparative analysis of the performance of two recently proposed algorithm...
This paper deals with the problem of signal subspace estimation for dimensionality reduction (DR) in...
Orthogonal subspace projection (OSP) is a powerful tool for dimensionality reduction (DR) in hypersp...
A new technique for signal subspace identification in hyperspectral images is presented. It estimate...
In this paper, we investigate the problem of signal subspace identification (SSI) and dimensionality...
In this letter, we introduce an efficient algorithm to estimate the noise correlation matrix in the ...
Signal subspace identification is a crucial first step in many hyperspectral processing algorithms s...
Abstract—Given an hyperspectral image, the determination of the number of endmembers and the subspac...
Given an hyperspectral image, the determination of the number of endmembers and the subspace where t...
Given an hyperspectral image, the determination of the number of endmembers and the subspace where t...
Abstract—Signal subspace identification is a crucial first step in many hyperspectral processing alg...
This paper deals with the problem of signal subspace estimation and dimensionality reduction (DR) in...
Hyperspectral imaging sensors provide image data containing both spectral and spatial information fr...
Hyperspectral imaging sensors provide image data containing both spectral and spatial information fr...
Abstract — Hyperspectral imaging sensors provide image data containing both spectral and spatial inf...
In this work we present a comparative analysis of the performance of two recently proposed algorithm...
This paper deals with the problem of signal subspace estimation for dimensionality reduction (DR) in...
Orthogonal subspace projection (OSP) is a powerful tool for dimensionality reduction (DR) in hypersp...
A new technique for signal subspace identification in hyperspectral images is presented. It estimate...
In this paper, we investigate the problem of signal subspace identification (SSI) and dimensionality...
In this letter, we introduce an efficient algorithm to estimate the noise correlation matrix in the ...