Nonlinear total variation based noise removal algorithms
Proceedings of the eleventh annual international conference of the Center for Nonlinear Studies on Experimental mathematics : computational issues in nonlinear science: computational issues in nonlinear science
IEEE Transactions on Pattern Analysis and Machine Intelligence
Regularized Image Restoration Based on Adaptively Selecting Parameter and Operator
ICPR '04 Proceedings of the Pattern Recognition, 17th International Conference on (ICPR'04) Volume 3 - Volume 03
Multiscale modeling and estimation of Poisson processes with application to photon-limited imaging
IEEE Transactions on Information Theory
Multilevel algorithm for a Poisson noise removal model with total-variation regularization
International Journal of Computer Mathematics - Fast Iterative and Preconditioning Methods for Linear and Non-Linear Systems
Bregman-EM-TV Methods with Application to Optical Nanoscopy
SSVM '09 Proceedings of the Second International Conference on Scale Space and Variational Methods in Computer Vision
Restoration of Poissonian images using alternating direction optimization
IEEE Transactions on Image Processing
Primal and Dual Bregman Methods with Application to Optical Nanoscopy
International Journal of Computer Vision
Dual Norm Based Iterative Methods for Image Restoration
Journal of Mathematical Imaging and Vision
A Derivative-Based Fast Autofocus Method in Electron Microscopy
Journal of Mathematical Imaging and Vision
A New Poisson Noise Filter Based on Weights Optimization
Journal of Scientific Computing
A Variational Framework for Region-Based Segmentation Incorporating Physical Noise Models
Journal of Mathematical Imaging and Vision
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We propose a new variational model to denoise an image corrupted by Poisson noise. Like the ROF model described in [1] and [2], the new model uses total-variation regularization, which preserves edges. Unlike the ROF model, our model uses a data-fidelity term that is suitable for Poisson noise. The result is that the strength of the regularization is signal dependent, precisely like Poisson noise. Noise of varying scales will be removed by our model, while preserving low-contrast features in regions of low intensity.