Wavelet Shrinkage based Variational Image Decomposition Model
A new class of variational models based on Besov spaces Bs1.1 (s>0) and homogeneous Besov space E=B-1xx for image decomposition is proposed.The proposed models can be regarded as generalizations of Aujol-Chambolle model.The associated minimizers of variational problems can be expressed by applying different shrinkage functions which depend on the wavelet scale to each wavelet coefficient.The wavelet based treatment simplifies computation of this class of variational models.Finally,we present numerical results on denoising of both real and remote sensing images.
functional minimization Besov spaces image decomposition wavelet shrinkage
Min Li Xiaoli Sun Chen Xu
College of Mathematics and Computational ScienceShenzhen University, Shenzhen, China
国际会议
西安
英文
1021-1025
2012-08-24(万方平台首次上网日期,不代表论文的发表时间)