Semi-local total variation for regularization of inverse problems
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[1] A. Chambolle,et al. An introduction to Total Variation for Image Analysis , 2009 .
[2] Massimo Fornasier. An Introduction to Total Variation for Image Analysis , 2010 .
[3] Stanley Osher,et al. Deblurring and Denoising of Images by Nonlocal Functionals , 2005, Multiscale Model. Simul..
[4] I. Loris,et al. On a generalization of the iterative soft-thresholding algorithm for the case of non-separable penalty , 2011, 1104.1087.
[5] Laurent Condat,et al. A Primal–Dual Splitting Method for Convex Optimization Involving Lipschitzian, Proximable and Linear Composite Terms , 2012, Journal of Optimization Theory and Applications.
[6] Guy Gilboa,et al. Nonlocal Operators with Applications to Image Processing , 2008, Multiscale Model. Simul..
[7] R.W. Schafer,et al. Demosaicking: color filter array interpolation , 2005, IEEE Signal Processing Magazine.
[8] P. L. Combettes,et al. Primal-Dual Splitting Algorithm for Solving Inclusions with Mixtures of Composite, Lipschitzian, and Parallel-Sum Type Monotone Operators , 2011, Set-Valued and Variational Analysis.
[9] Laurent Condat,et al. A Generic Proximal Algorithm for Convex Optimization—Application to Total Variation Minimization , 2014, IEEE Signal Processing Letters.
[10] Xiaoqun Zhang,et al. A primal–dual fixed point algorithm for convex separable minimization with applications to image restoration , 2013 .
[11] Laurent D. Cohen,et al. Non-local Regularization of Inverse Problems , 2008, ECCV.
[12] Laurent Condat,et al. Joint demosaicking and denoising by total variation minimization , 2012, 2012 19th IEEE International Conference on Image Processing.
[13] Antonin Chambolle,et al. A First-Order Primal-Dual Algorithm for Convex Problems with Applications to Imaging , 2011, Journal of Mathematical Imaging and Vision.
[14] Patrick L. Combettes,et al. Proximal Splitting Methods in Signal Processing , 2009, Fixed-Point Algorithms for Inverse Problems in Science and Engineering.