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The NAMlet transform: A novel image sparse representation method based on non-symmetry and anti-packing model

•A novel image sparse representation method, named NAMlet transform, is proposed by fully considering the structure of the nature images.•The NAMlet transform is based on the asymmetric homogeneous blocks, which could preserve the detail information of the images.•The NAMlet transform can remove the...

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Bibliographic Details
Published in:Signal processing 2017-08, Vol.137, p.251-263
Main Authors: Liang, Hu, Zhao, Shengrong, Chen, Chuanbo, Sarem, Mudar
Format: Article
Language:English
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Summary:•A novel image sparse representation method, named NAMlet transform, is proposed by fully considering the structure of the nature images.•The NAMlet transform is based on the asymmetric homogeneous blocks, which could preserve the detail information of the images.•The NAMlet transform can remove the restrictions of the size of the images. Image sparse representation methods have been widely applied in many image processing fields, such as computer vision, image de-noising, super resolution, and visual tracking. An efficient sparse representation method can improve the accuracy. However, few of the traditional representation methods consider from the point of the anti-packing problem. Thus, these methods are not only restricted by the size of the image, but also lose a great amount of detail information by using a symmetric blocking method. In this paper, we have proposed an image sparse representation method, called NAMlet Transform. The NAMlets are haar-type wavelets, which are based on the non-symmetric homogeneous blocks obtained by the non-symmetry and anti-packing model. In homogeneous blocks, all the pixels are in the same bit-plane. The NAMlet transform can reduce the lost detail information and remove the restrictions of image size. The experiment results show the strong superiority of the NAMlet transform for image representation in comparison with some state-of-the-art image sparse representation methods.
ISSN:0165-1684
1872-7557
DOI:10.1016/j.sigpro.2017.01.018