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20172026
most citedConvergence Analysis of Projection Method for Variational Inequalities

25 citations · 27 across the 6 of their papers we have counts for

collaborators

6 papers

math.OC2026

A reflected forward-backward splitting algorithmic framework

Haowen Zheng, Yongyu Fu, Qiao-Li Dong +1

In this paper, we propose a reflected forward-backward splitting algorithic framework for finding a zero of the sum of finitely many monotone op-erators, including maximally monoto…

math.NA2023

Inertial randomized Kaczmarz algorithms for solving coherent linear systems

Songnian He, Ziting Wang, Qiao-Li Dong

In this paper, by regarding the two-subspace Kaczmarz method [20] as an alternated inertial randomized Kaczmarz algorithm we present a new convergence rate estimate which is shown…

math.OC2021★ 25 cited

Convergence Analysis of Projection Method for Variational Inequalities

Yekini Shehu, Olaniyi. S. Iyiola, Xiao-Huan Li +1

The main contributions of this paper are the proposition and the convergence analysis of a class of inertial projection-type algorithm for solving variational inequality problems i…

math.OC2018

A modified subgradient extragradient method for solving the variational inequality problem

Qiao-Li Dong, Dan Jiang, Aviv Gibali

The subgradient extragradient method for solving the variational inequality (VI) problem, which is introduced by Censor et al. \cite{CGR}, replaces the second projection onto the f…

math.OC2017

Bounded perturbation resilience of extragradient-type methods and their applications

Qiao-Li Dong, Aviv Gibali, Dan Jiang +1

In this paper we study the bounded perturbation resilience of the extragradient and the subgradient extragradient methods for solving variational inequality (VI) problem in real Hi…

math.OC2017★ 2 cited

Convergence of projection and contraction algorithms with outer perturbations and their applications to sparse signals recovery

Qiao-Li Dong, Aviv Gibali, Dan Jiang +1

In this paper we study the bounded perturbation resilience of projection and contraction algorithms for solving variational inequality (VI) problems in real Hilbert spaces. Under t…