0000000000470943

AUTHOR

Naoufal Amrani

showing 2 related works from this author

Regression Wavelet Analysis for Lossless Coding of Remote-Sensing Data

2016

A novel wavelet-based scheme to increase coefficient independence in hyperspectral images is introduced for lossless coding. The proposed regression wavelet analysis (RWA) uses multivariate regression to exploit the relationships among wavelet-transformed components. It builds on our previous nonlinear schemes that estimate each coefficient from neighbor coefficients. Specifically, RWA performs a pyramidal estimation in the wavelet domain, thus reducing the statistical relations in the residuals and the energy of the representation compared to existing wavelet-based schemes. We propose three regression models to address the issues concerning estimation accuracy, component scalability, and c…

Discrete wavelet transformComputational complexity theorybusiness.industry0211 other engineering and technologiesHyperspectral imagingPattern recognitionRegression analysis02 engineering and technologyWavelet packet decompositionWaveletPrincipal component analysis0202 electrical engineering electronic engineering information engineeringGeneral Earth and Planetary Sciences020201 artificial intelligence & image processingArtificial intelligenceElectrical and Electronic Engineeringbusiness021101 geological & geomatics engineeringRemote sensingMathematicsCoding (social sciences)IEEE Transactions on Geoscience and Remote Sensing
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Lossless coding of hyperspectral images with principal polynomial analysis

2014

The transform in image coding aims to remove redundancy among data coefficients so that they can be independently coded, and to capture most of the image information in few coefficients. While the second goal ensures that discarding coefficients will not lead to large errors, the first goal ensures that simple (point-wise) coding schemes can be applied to the retained coefficients with optimal results. Principal Component Analysis (PCA) provides the best independence and data compaction for Gaussian sources. Yet, non-linear generalizations of PCA may provide better performance for more realistic non-Gaussian sources. Principal Polynomial Analysis (PPA) generalizes PCA by removing the non-li…

Lossless compressionData compactionbusiness.industryRoundingGaussianDimensionality reductionHyperspectral imagingPattern recognitionsymbols.namesakePrincipal component analysissymbolsEntropy (information theory)Artificial intelligencebusinessMathematics2014 IEEE International Conference on Image Processing (ICIP)
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