2013
DOI: 10.1016/j.aeue.2013.03.002
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A new affine invariant descriptor framework in shearlets domain for SAR image multiscale registration

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Cited by 7 publications
(4 citation statements)
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“…Shearlets have begun to be applied in the field of image processing, including image denoising [34], SIFT-based image registration [35], image in painting [36], and image fusion [37]. The relatively simple numerical implementation of shearlets suggests their use over other anisotropic systems, which suffer from more complicated implementations.…”
Section: B Background On Shearletsmentioning
confidence: 99%
“…Shearlets have begun to be applied in the field of image processing, including image denoising [34], SIFT-based image registration [35], image in painting [36], and image fusion [37]. The relatively simple numerical implementation of shearlets suggests their use over other anisotropic systems, which suffer from more complicated implementations.…”
Section: B Background On Shearletsmentioning
confidence: 99%
“…Besides, harmonic analysis transforms have begun to be applied to the filed of SIFT-based feature point matching methods [19]. For example, kernel affine invariant SIFT (KA-SIFT) [25] matches the feature points detected from the different sub-images in the corresponding layer, which are obtained by the shearlet decomposition and affine-SIFT (ASIFT) algorithm [26]. Instead of building gradient histograms as SIFT-like descriptors, speeded-up robust feature (SURF) [27] utilities the sums of Haar wavelet responses, and estimates the principal orientations within a sliding orientation window.…”
Section: A Feature Point Matching Based On Local Feature Similaritymentioning
confidence: 99%
“…BFSIFT (Wang, You, and Fu 2012) chooses to use a bilateral filter (BF) to construct the anisotropic scale space of the SAR image. Kernel affine invariant SIFT (KA-SIFT) (Liu et al 2013) is an affine invariant descriptor framework in shearlet domain, which is based on SIFT and kernel space theory. Image registration is implemented from the coarsest level to the finest by gradually optimizing transformation parameters at a series of increasingly finer spatial resolutions.…”
Section: Introductionmentioning
confidence: 99%