Denoising of multicomponent images using wavelet least-squares estimators
Image and Vision Computing
Rethinking Biased Estimation: Improving Maximum Likelihood and the Cramér–Rao Bound
Foundations and Trends in Signal Processing
Generalized SURE for exponential families: applications to regularization
IEEE Transactions on Signal Processing
Clustering-based denoising with locally learned dictionaries
IEEE Transactions on Image Processing
A SURE approach for digital signal/image deconvolution problems
IEEE Transactions on Signal Processing
Nonparametric cepstrum estimation via optimal risk smoothing
IEEE Transactions on Signal Processing
Noise reduction of cDNA microarray images using complex wavelets
IEEE Transactions on Image Processing
Least squares estimation without priors or supervision
Neural Computation
International Journal of Computer Vision
Multicomponent image restoration, an experimental study
ICIAR'07 Proceedings of the 4th international conference on Image Analysis and Recognition
Hi-index | 0.02 |
Multichannel imaging systems provide several observations of the same scene which are often corrupted by noise. In this paper, we are interested in multispectral image denoising in the wavelet domain. We adopt a multivariate statistical approach in order to exploit the correlations existing between the different spectral components. Our main contribution is the application of Stein's principle to build a new estimator for arbitrary multichannel images embedded in additive Gaussian noise. Simulation tests carried out on optical satellite images show that the proposed method outperforms conventional wavelet shrinkage techniques.