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Golden ratio algorithms for variational inequalities
by
Malitsky, Yura
in
Adaptive algorithms
/ Algorithms
/ Applied mathematics
/ Control theory
/ Inequalities
/ Mapping
/ Mathematical programming
/ Methods
/ Optimization
2020
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Do you wish to request the book?
Golden ratio algorithms for variational inequalities
by
Malitsky, Yura
in
Adaptive algorithms
/ Algorithms
/ Applied mathematics
/ Control theory
/ Inequalities
/ Mapping
/ Mathematical programming
/ Methods
/ Optimization
2020
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Journal Article
Golden ratio algorithms for variational inequalities
2020
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Overview
The paper presents a fully adaptive algorithm for monotone variational inequalities. In each iteration the method uses two previous iterates for an approximation of the local Lipschitz constant without running a linesearch. Thus, every iteration of the method requires only one evaluation of a monotone operator F and a proximal mapping g. The operator F need not be Lipschitz continuous, which also makes the algorithm interesting in the area of composite minimization. The method exhibits an ergodic O(1 / k) convergence rate and R-linear rate under an error bound condition. We discuss possible applications of the method to fixed point problems as well as its different generalizations.
Publisher
Springer Nature B.V
Subject
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