Convergence of two-step inertial Tseng's extragradient methods for quasimonotone variational inequality problems
DOI10.1016/J.CNSNS.2024.108110MaRDI QIDQ6591768
Vu Tien Dung, Pham Ky Anh, Duong Viet Thong
Publication date: 22 August 2024
Published in: Communications in Nonlinear Science and Numerical Simulation (Search for Journal in Brave)
Variational and other types of inequalities involving nonlinear operators (general) (47J20) Iterative procedures involving nonlinear operators (47J25) Fixed-point theorems (47H10) Contraction-type mappings, nonexpansive mappings, (A)-proper mappings, etc. (47H09) Parallel algorithms in computer science (68W10) Parallel numerical computation (65Y05) Numerical methods for variational inequalities and related problems (65K15)
Cites Work
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- Strong convergence of the Halpern subgradient extragradient method for solving variational inequalities in Hilbert spaces
- A hybrid method without extrapolation step for solving variational inequality problems
- The subgradient extragradient method for solving variational inequalities in Hilbert space
- Strong convergence result for solving monotone variational inequalities in Hilbert space
- Convergence of one-step projected gradient methods for variational inequalities
- Inertial projection-type methods for solving pseudomonotone variational inequality problems in Hilbert space
- Convergence of the modified extragradient method for variational inequalities with non-Lipschitz operators
- Strong convergence theorem by a hybrid extragradient-like approximation method for variational inequalities and fixed point problems
- Pseudo-monotone complementarity problems in Hilbert space
- Combined relaxation method for generalized variational inequalities
- Modified Tseng's extragradient algorithms for variational inequality problems
- Weak and strong convergence theorems for variational inequality problems
- Inertial projection and contraction algorithms for variational inequalities
- A modified projected gradient method for monotone variational inequalities
- On the weak convergence of the extragradient method for solving pseudo-monotone variational inequalities
- Seven kinds of monotone maps
- Weak convergence of iterative methods for solving quasimonotone variational inequalities
- Analysis of versions of relaxed inertial projection and contraction method
- New inertial forward-backward type for variational inequalities with quasi-monotonicity
- Convergence results of two-step inertial proximal point algorithm
- Inertial projection and contraction algorithms with larger step sizes for solving quasimonotone variational inequalities
- A modified inertial subgradient extragradient method for solving variational inequalities
- Strong convergence results for quasimonotone variational inequalities
- The forward-backward-forward method from continuous and discrete perspective for pseudo-monotone variational inequalities in Hilbert spaces
- Equilibrium formulations of relative optimization problems
- Convergence of an extragradient-type method for variational inequality with applications to optimal control problems
- A double projection method for solving variational inequalities without monotonicity
- The extragradient algorithm with inertial effects for solving the variational inequality
- Outer approximation methods for solving variational inequalities in Hilbert space
- Strong convergence of subgradient extragradient methods for the variational inequality problem in Hilbert space
- Extensions of Korpelevich's extragradient method for the variational inequality problem in Euclidean space
- A Hybrid Extragradient-Viscosity Method for Monotone Operators and Fixed Point Problems
- A New Projection Method for Variational Inequality Problems
- Modified subgradient extragradient algorithms for solving monotone variational inequalities
- Finite-Dimensional Variational Inequalities and Complementarity Problems
- A Modified Forward-Backward Splitting Method for Maximal Monotone Mappings
- A modified Korpelevich's method convergent to the minimum-norm solution of a variational inequality
- Projected Reflected Gradient Methods for Monotone Variational Inequalities
- Some methods of speeding up the convergence of iteration methods
- Weak convergence of the sequence of successive approximations for nonexpansive mappings
- An inertial proximal method for maximal monotone operators via discretization of a nonlinear oscillator with damping
- A simple projection method for solving quasimonotone variational inequality problems
- Double inertial projection method for variational inequalities with quasi-monotonicity
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