A new modified subgradient extragradient method for solving variational inequalities

DOI10.1080/00036811.2019.1594202OpenAlexW2923595680WikidataQ128196484 ScholiaQ128196484MaRDI QIDQ3386814

Changjie Fang, Sheng-Da Zeng, Stanislaw Migórski

Publication date: 7 January 2021

Published in: Applicable Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00036811.2019.1594202

zbMATH Keywords

strong convergencevariational inequalityprojectionLipschitz continuitysubgradient extragradient algorithm

Mathematics Subject Classification ID

Convex programming (90C25) Nonlinear programming (90C30) Variational and other types of inequalities involving nonlinear operators (general) (47J20) Methods of reduced gradient type (90C52)

Related Items (3)

On Halpern-type sequences with applications in variational inequality problems ⋮ A complementarity model for a supply chain network equilibrium problem with electronic commerce ⋮ Two nonmonotonic self-adaptive strongly convergent projection-type methods for solving pseudomonotone variational inequalities

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Strong convergence of the Halpern subgradient extragradient method for solving variational inequalities in Hilbert spaces
• A subgradient extragradient algorithm for solving multi-valued variational inequality
• The subgradient extragradient method for solving variational inequalities in Hilbert space
• Algorithms for the split variational inequality problem
• Convergence of the modified extragradient method for variational inequalities with non-Lipschitz operators
• The viscosity approximation process for quasi-nonexpansive mappings in Hilbert spaces
• Partial differential hemivariational inequalities
• A class of fractional differential hemivariational inequalities with application to contact problem
• Hyperbolic hemivariational inequalities controlled by evolution equations with application to adhesive contact model
• \(H\)-accretive operators and resolvent operator technique for solving variational inclusions in Banach spaces.
• A new extragradient-type method for mixed variational inequalities
• Viscosity approximation methods for fixed-points problems
• An inertial subgradient-type method for solving single-valued variational inequalities and fixed point problems
• Noncoercive hyperbolic variational inequalities with applications to contact mechanics
• Partial differential variational inequalities involving nonlocal boundary conditions in Banach spaces
• A class of time-fractional hemivariational inequalities with application to frictional contact problem
• Strong convergence result for monotone variational inequalities
• Strong vector variational inequalities in Banach spaces
• Vector \(F\)-implicit complementarity problems in Banach spaces
• The extragradient algorithm with inertial effects for solving the variational inequality
• Iterative Algorithms for Nonlinear Operators
• Extensions of Korpelevich's extragradient method for the variational inequality problem in Euclidean space
• Strong Convergence of a Projection-Type Method for Mixed Variational Inequalities in Hilbert Spaces
• A Modified Forward-Backward Splitting Method for Maximal Monotone Mappings
• A projection-type method for variational inequalities on Hadamard manifolds and verification of solution existence
• Evolutionary problems driven by variational inequalities

This page was built for publication: A new modified subgradient extragradient method for solving variational inequalities