Inertial extragradient type method for mixed variational inequalities without monotonicity
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Publication:2666528
DOI10.1016/j.matcom.2021.09.010OpenAlexW3201314688MaRDI QIDQ2666528
Jen-Chih Yao, Yekini Shehu, Lateef Olakunle Jolaoso
Publication date: 22 November 2021
Published in: Mathematics and Computers in Simulation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.matcom.2021.09.010
Related Items (5)
Properties of the Solution Set of a Class of Mixed Variational Inqualities ⋮ On Mann implicit composite subgradient extragradient methods for general systems of variational inequalities with hierarchical variational inequality constraints ⋮ An intermixed method for solving the combination of mixed variational inequality problems and fixed-point problems ⋮ Accelerated Bregman projection rules for pseudomonotone variational inequalities and common fixed point problems ⋮ Convergence theorems for solving a system of pseudomonotone variational inequalities using Bregman distance in Banach spaces
Cites Work
- Unnamed Item
- Unnamed Item
- Projected subgradient method for non-Lipschitz set-valued mixed variational inequalities
- Korpelevich's method for variational inequality problems in Banach spaces
- New trends in general variational inequalities
- Solvability of the Minty variational inequality
- Inertial projection and contraction algorithms for variational inequalities
- A new extragradient-type method for mixed variational inequalities
- Convergence of a splitting inertial proximal method for monotone operators
- Mixed variational inequalities and economic equilibrium problems
- Descent methods for mixed variational inequalities in a Hilbert space.
- Weak convergence of iterative methods for solving quasimonotone variational inequalities
- Analysis of versions of relaxed inertial projection and contraction method
- Inertial Tseng's extragradient method for solving variational inequality problems of pseudo-monotone and non-Lipschitz operators
- New strong convergence theorem of the inertial projection and contraction method for variational inequality problems
- Projection methods with alternating inertial steps for variational inequalities: weak and linear convergence
- Inertial extragradient algorithms for strongly pseudomonotone variational inequalities
- Self adaptive inertial subgradient extragradient algorithms for solving pseudomonotone variational inequality problems
- A double projection method for solving variational inequalities without monotonicity
- Quasimonotone variational inequalities in Banach spaces
- A new double projection algorithm for variational inequalities
- The extragradient algorithm with inertial effects for solving the variational inequality
- Invariance properties of generalized monotonicity
- A New Projection Method for Variational Inequality Problems
- Strong Convergence of a Projection-Type Method for Mixed Variational Inequalities in Hilbert Spaces
- On the Finite Element Method for Mixed Variational Inequalities Arising in Elastoplasticity
- On the convergence of inertial two-subgradient extragradient method for variational inequality problems
- A new projection-type method for solving multi-valued mixed variational inequalities without monotonicity
- Strong convergence of an inexact projected subgradient method for mixed variational inequalities
- Some methods of speeding up the convergence of iteration methods
- An inertial proximal method for maximal monotone operators via discretization of a nonlinear oscillator with damping
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