The Curvelet is more suitable for image processing than the wavelet and able to represent smooth and edge parts of image with sparsity.Based on the advantages of curvelet
we present a novel method for image restoration and decomposition via curvelet shrinkage.The new model can be seen as generalizations of Daubechies-Teschke’s model.By writing the problem in a curvelet framework
we obtain elegant curvelet shrinkage schemes.Various numerical results on denoising
deblurring and decomposition of images are presented and they show that the model is valid.
High-Resolution Reconstruction and Non-Uniformity Correction from Images Sequences Based on Poisson-Markov Model MAP
Multi-Frame Super-Resolution Reconstruction Based on Anisotropic Markov Random Field Modeling
A Variational Model for Image Decomposition Based on Wavelet Method
Related Author
BAI Yong-qiang
YU Jing
LI Yi-nong
XIAO Chuang-bai
XU Chao
JIN Wei-qi
LIU Xiu
FANG Shuai
Related Institution
Faculty of Information Technology, Beijing University of Technology
School of Optoelectronics,Beijing Institute of Technology,Key Laboratory of Photo Electronic Imaging Technology and System,Ministry of Education of China
Anhui Institute of Optics and Fine MechanicsChinese Academy of SciencesHefeiAnhui 230031China
Department of AutomationUniversity of Science and Technology of ChinaHefeiAnhui 230027China
School of Computer and InformationHefei University of TechnologyHefeiAnhui 230009China