arXiv · 1405.2877
On the finite convergence of a projected cutter method
Abstract
The subgradient projection iteration is a classical method for solving a convex inequality. Motivated by works of Polyak and of Crombez, we present and analyze a more general method for finding a fixed point of a cutter, provided that the fixed point set has nonempty interior. Our assumptions on the parameters are more general than existing ones. Various limiting examples and comparisons are provided.
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Heinz H. Bauschke, Caifang Wang, Xianfu Wang, Jia Xu. 2014-05-12. On the finite convergence of a projected cutter method. https://arxiv.org/abs/1405.2877
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