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Multiscale geometric analysis

Multiscale geometric analysis or geometric multiscale analysis is an emerging area of high-dimensional signal processing and data analysis.
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Related topics

Related topics

8 relations
Compressed sensingEURASIP Journal on Advances in Signal ProcessingMulti-scale approachesMultiresolution analysis

Broader (1)

Signal processing

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2017
2017
Fusion of infrared and visible images based on nonsubsampled shearlet transform and block compressive sensing sampling
Image fusion is aimed at combining source images of the same scene into a single fused image with more reliable and precise… 
2015
2015
A Robust Multilevel Image Fusion Technique using Spatial and Transform Domain Methods
: Image fusion is widely used term in different applications namely satellite imaging, remote sensing, multifocus imaging medical… 
2015
2015
Segmentation of Textured Image Based on Gauss-MRF in Overcomplete Brushlet Domain
The focus of this paper is the improvement of the quality of texture image segmentation. We proposed a new unsupervised… 
2011
2011
Multiscale geometric analysis based image quality assessment
In reduced-reference (RR) image quality assessment (IQA), the visual quality of distorted images is evaluated with only partial… 
2010
2010
Blind Digital Watermarking Algorithm Based on Quantization in Contourlet Domain
we present a blind digital watermarking algorithm using the module arithmetic and odd-even quantization based on Contourlet… 
Review
2009
Review
2009
Multiscale geometric analysis of turbulence by curvelets
In this paper, after a brief review of curvelets and their relation to classical wavelet transform, multiscale geometric analysis… 
2009
2009
Study of Reversible Information Hiding Scheme Based on GHM and CBP
Take advantage of the feature that the energy distribution ratio is approximately 4.5:2.2:2.2:1.1 in the four LL1 sub-images (LL2… 
Review
2006
Review
2006
MULTISCALE GEOMETRIC ANALYSIS OF THE 2DF DATA
The distribution of galaxies seen in the available galaxy redshift catalogues shows complex structures such as voids, filaments… 
2006
2006
The Morphlet Transform : A Multiscale Representation for Diffeomorphisms
We describe a multiscale representation for diffeomorphisms. Our representation allows synthesis – e.g. generate random… 
2005
2005
Multiscale Geometric Analysis: Theory, Applications, and Opportunities
Abstract : Briefing charts only on classical multiscale geometric analysis: theory, applications and opportunities. 
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