Wavelet denoising of multicomponent images, using a Gaussian Scale Mixture model
ICPR '06 Proceedings of the 18th International Conference on Pattern Recognition - Volume 03
Iterative Wiener filters for image restoration
IEEE Transactions on Signal Processing
ForWaRD: Fourier-wavelet regularized deconvolution for ill-conditioned systems
IEEE Transactions on Signal Processing
An EM algorithm for wavelet-based image restoration
IEEE Transactions on Image Processing
Image denoising using scale mixtures of Gaussians in the wavelet domain
IEEE Transactions on Image Processing
Wavelet thresholding of multivalued images
IEEE Transactions on Image Processing
Building robust wavelet estimators for multicomponent images using Stein's principle
IEEE Transactions on Image Processing
IEEE Transactions on Image Processing
IEEE Transactions on Image Processing
Hi-index | 0.00 |
In this paper, we study the problem of restoring multicomponent images. In particular, we investigate the effects of accounting for the correlation between the image components on the deconvolution and denoising steps. The proposed restoration is a 2-step procedure, comprising a shrinkage in the Fourier domain, followed by a shrinkage in the wavelet domain. The Fourier shrinkage is performed in a decorrelated space, by performing PCA before the Fourier transform. The wavelet shrinkage is performed in a Bayesian denoising framework by applying multicomponent probability density models for the wavelet coefficients that fully account for the intercomponent correlations. In an experimental section, we compare this procedure with the single-component analogies, i.e. performing the Fourier shrinkage in the correlated space and using single-component probability density models for the wavelet coefficients. In this way, the effect of the multicomponent procedures on the deconvolution and denoising performance is studied experimentally.