Strong convergence of an extragradient-type algorithm for the multiple-sets split equality problem. [PDF]
J Inequal Appl, 2017 Zhao Y, Shi L.
europepmc +1 more source
On the Weak Convergence of the Extragradient Method for Solving Pseudo-Monotone Variational Inequalities. [PDF]
J Optim Theory Appl, 2018 Vuong PT.
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Modified subgradient extragradient method to solve variational inequalities
Journal of Mathematics and Computer Science, 2021 openaire +2 more sources
Optimizing nondecomposable loss functions in structured prediction. [PDF]
IEEE Trans Pattern Anal Mach Intell, 2013 Ranjbar M +5 more
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New Approximate Schemes for Generalized General Set-Valued Mixed Quasi Variational Inequalities [PDF]
, 2008 In this paper, we suggest and consider a class of new three-step approximation schemes for generalized general set-valued mixed quasi variational inequalities.
Shi, Chaofeng
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A modified Popov’s subgradient extragradient method for variational inequalities in Banach spaces [PDF]
Journal of Nonlinear Functional Analysis, 2021 openaire +1 more source
This paper presents the Mann-type inertial accelerated subgradient extragradient algorithm with non-monotonic step sizes for solving the split equilibrium and fixed point problems relating to pseudomonotone and Lipschitz-type continuous bifunctions and ...
Narin Petrot +2 more
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THe Use of the Box Step Method in Discrete Optimization [PDF]
The Boxstep method is used to maximize Lagrangean functions in the context of a branch-and-bound algorithm for the general discrete optimization problem.
Roy E. Marsten
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A new version of extragradient method for variational inequality problems
, 2008 -In this paper, we propose a new version of extragradient method for the variational inequality problem. The method uses a new searching direction which differs from any one in existing projection-type methods, and is of a better stepsize rule.
Changyu Wang, Yiju Wang
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Modified extragradient method with Bregman divergence for variational inequalities
, 2018 Предложен новый метод екстраградиентного типа для приближенного решения вариационных неравенств с псевдомонотонными и липшицевимы операторами, действующими в конечномерном линейном нормированном пространстве.
Семенов, В.В.
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