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Activity Identification and Local Linear Convergence of Douglas-Rachford/ADMM under Partial Smoothness.

, , , and . SSVM, volume 9087 of Lecture Notes in Computer Science, page 642-653. Springer, (2015)

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A hybrid approach to constrained global optimization., , , , , and . Appl. Soft Comput., (2016)Activity Identification and Local Linear Convergence of Douglas-Rachford/ADMM under Partial Smoothness., , , and . SSVM, volume 9087 of Lecture Notes in Computer Science, page 642-653. Springer, (2015)Faster FISTA., and . EUSIPCO, page 1-9. IEEE, (2018)On Biased Stochastic Gradient Estimation., , and . J. Mach. Learn. Res., (2022)A Stochastic Proximal Alternating Minimization for Nonsmooth and Nonconvex Optimization., , , , and . SIAM J. Imaging Sci., 14 (4): 1932-1970 (2021)A Multi-step Inertial Forward-Backward Splitting Method for Non-convex Optimization., , and . NIPS, page 4035-4043. (2016)Robust Design of Coordinated Set Planning with the Non-Ideal Channel., , , , , and . TIIS, 8 (5): 1654-1675 (2014)Retinex by Higher Order Total Variation L1 Decomposition., and . Journal of Mathematical Imaging and Vision, 52 (3): 345-355 (2015)A deadlock prevention method for FMS with multiple resource acquisitions., , , and . ICARCV, page 2117-2122. IEEE, (2004)Convergence Rates of First-Order Operator Splitting Methods. (Taux de convergence des méthodes du premier ordre d'éclatement d'opérateurs).. University of Caen Normandy, France, (2016)