Qiao-Li Dong

Publication Activity (10 Years)

Years Active: 2010-2024
Publications (10 Years): 42

Top Topics

Gradient Method

Linearly Constrained

Top Venues

Numer. Algorithms

Comput. Appl. Math.

J. Glob. Optim.

Publications

Qiao-Li Dong, Min Su, Yekini Shehu
Three-operator reflected forward-backward splitting algorithm with double inertial effects. Optim. Methods Softw. 39 (2) (2024)
Chenzheng Guo, Jing Zhao, Qiao-Li Dong
A stochastic two-step inertial Bregman proximal alternating linearized minimization algorithm for nonconvex and nonsmooth problems. Numer. Algorithms 97 (1) (2024)
Xiaolin Zhou, Gang Cai, Bing Tan, Qiao-Li Dong
A modified generalized version of projected reflected gradient method in Hilbert spaces. Numer. Algorithms 95 (1) (2024)
Huilin Tan, Qian Yan, Gang Cai, Qiao-Li Dong
Strong convergence theorem of a new modified Bregman extragradient method to solve fixed point problems and variational inequality problems in general reflexive Banach spaces. Commun. Nonlinear Sci. Numer. Simul. 135 (2024)
Zhongbing Xie, Gang Cai, Xiaoxiao Li, Qiao-Li Dong
Tseng's extragradient method with double projection for solving pseudomonotone variational inequality problems in Hilbert spaces. Comput. Appl. Math. 43 (4) (2024)
Shaotao Hu, Yuanheng Wang, Ping Jing, Qiao-Li Dong
Strong convergence theorem for a new Bregman extragradient method with a different line-search process for solving variational inequality problems in reflexive Banach spaces. Optim. Lett. 18 (3) (2024)
Qiao-Li Dong
Linearized Douglas-Rachford method for variational inequalities with Lipschitz mappings. Comput. Appl. Math. 42 (7) (2023)
Songnian He, Hong-Kun Xu, Qiao-Li Dong, Na Mei
Convergence analysis of the Halpern iteration with adaptive anchoring parameters. Math. Comput. 93 (345) (2023)
Shaotao Hu, Yuanheng Wang, Ping Jing, Qiao-Li Dong
A new Bregman projection method with a self-adaptive process for solving variational inequality problem in reflexive Banach spaces. Optim. Lett. 17 (4) (2023)
Shaotao Hu, Yuanheng Wang, Liya Liu, Qiao-Li Dong
An inertial self-adaptive iterative algorithm for finding the common solutions to split feasibility and fixed point problems in specific Banach spaces. J. Comput. Appl. Math. 424 (2023)
Zhongbing Xie, Gang Cai, Qiao-Li Dong
Strong convergence of Bregman projection method for solving variational inequality problems in reflexive Banach spaces. Numer. Algorithms 93 (1) (2023)
Duong Viet Thong, Lu-Lu Liu, Qiao-Li Dong, Luong Van Long, Pham Anh Tuan
Fast relaxed inertial Tseng's method-based algorithm for solving variational inequality and fixed point problems in Hilbert spaces. J. Comput. Appl. Math. 418 (2023)
Songnian He, Ziting Wang, Qiao-Li Dong
Inertial randomized Kaczmarz algorithms for solving coherent linear systems. CoRR (2023)
Shaotao Hu, Yuanheng Wang, Qiao-Li Dong
Convergence Analysis of a New Bregman Extragradient Method for Solving Fixed Point Problems and Variational Inequality Problems in Reflexive Banach Spaces. J. Sci. Comput. 96 (1) (2023)
Songnian He, Qiao-Li Dong, Xiaoxiao Li
The randomized Kaczmarz algorithm with the probability distribution depending on the angle. Numer. Algorithms 93 (1) (2023)
Chinedu Izuchukwu, Yekini Shehu, Qiao-Li Dong
Two-step inertial forward-reflected-backward splitting based algorithm for nonconvex mixed variational inequalities. J. Comput. Appl. Math. 426 (2023)
Duong Viet Thong, Xiaoxiao Li, Qiao-Li Dong, Tien Dung Vu, Nguyen Phuong Lan
Strong and linear convergence of projection-type method with an inertial term for finding minimum-norm solutions of pseudomonotone variational inequalities in Hilbert spaces. Numer. Algorithms 92 (4) (2023)
Yekini Shehu, Qiao-Li Dong, Ziyue Hu, Jen-Chih Yao
Relaxed inertial fixed point method for infinite family of averaged quasi-nonexpansive mapping with applications to sparse signal recovery. Soft Comput. 26 (4) (2022)
Yekini Shehu, Qiao-Li Dong, Lu-Lu Liu
Fast alternated inertial projection algorithms for pseudo-monotone variational inequalities. J. Comput. Appl. Math. 415 (2022)
Duong Viet Thong, Qiao-Li Dong, Lu-Lu Liu, Nguyen Anh Triet, Nguyen Phuong Lan
Two fast converging inertial subgradient extragradient algorithms with variable stepsizes for solving pseudo-monotone VIPs in Hilbert spaces. J. Comput. Appl. Math. 410 (2022)
Jing Zhao, Qiao-Li Dong, Michael Th. Rassias, Fenghui Wang
Two-step inertial Bregman alternating minimization algorithm for nonconvex and nonsmooth problems. J. Glob. Optim. 84 (4) (2022)
Duong Viet Thong, Xiaoxiao Li, Qiao-Li Dong, Nguyen Thi Cam Van, Hoang Van Thang
Revisiting the extragradient method for finding the minimum-norm solution of non-Lipschitzian pseudo-monotone variational inequalities. Comput. Appl. Math. 41 (4) (2022)
Lateef Olakunle Jolaoso, Adeolu Taiwo, Timilehin Opeyemi Alakoya, Oluwatosin Temitope Mewomo, Qiao-Li Dong
A Totally Relaxed, Self-Adaptive Subgradient Extragradient Method for Variational Inequality and Fixed Point Problems in a Banach Space. Comput. Methods Appl. Math. 22 (1) (2022)
Gang Cai, Qiao-Li Dong, Yu Peng
Strong convergence theorems for inertial Tseng's extragradient method for solving variational inequality problems and fixed point problems. Optim. Lett. 15 (4) (2021)
Daya Ram Sahu, Yeol Je Cho, Qiao-Li Dong, M. R. Kashyap, X. H. Li
Inertial relaxed CQ algorithms for solving a split feasibility problem in Hilbert spaces. Numer. Algorithms 87 (3) (2021)
Zhongbing Xie, Gang Cai, Xiaoxiao Li, Qiao-Li Dong
Strong Convergence of the Modified Inertial Extragradient Method with Line-Search Process for Solving Variational Inequality Problems in Hilbert Spaces. J. Sci. Comput. 88 (3) (2021)
Duong Viet Thong, Xiao-Huan Li, Qiao-Li Dong, Yeol Je Cho, Themistocles M. Rassias
An inertial Popov's method for solving pseudomonotone variational inequalities. Optim. Lett. 15 (2) (2021)
Qiao-Li Dong, Songnian He, Themistocles M. Rassias
General splitting methods with linearization for the split feasibility problem. J. Glob. Optim. 79 (4) (2021)
Gang Cai, Qiao-Li Dong, Yu Peng
Strong Convergence Theorems for Solving Variational Inequality Problems with Pseudo-monotone and Non-Lipschitz Operators. J. Optim. Theory Appl. 188 (2) (2021)
Qiao-Li Dong, Songnian He, Lulu Liu
A general inertial projected gradient method for variational inequality problems. Comput. Appl. Math. 40 (5) (2021)
Simeon Reich, Duong Viet Thong, Qiao-Li Dong, Xiao-Huan Li, Tien Dung Vu
New algorithms and convergence theorems for solving variational inequalities with non-Lipschitz mappings. Numer. Algorithms 87 (2) (2021)
Yekini Shehu, Xiao-Huan Li, Qiao-Li Dong
An efficient projection-type method for monotone variational inequalities in Hilbert spaces. Numer. Algorithms 84 (1) (2020)
Duong Viet Thong, Nguyen Anh Triet, Xiao-Huan Li, Qiao-Li Dong
Strong convergence of extragradient methods for solving bilevel pseudo-monotone variational inequality problems. Numer. Algorithms 83 (3) (2020)
Yekini Shehu, Olaniyi Samuel Iyiola, Xiao-Huan Li, Qiao-Li Dong
Convergence analysis of projection method for variational inequalities. Comput. Appl. Math. 38 (4) (2019)
Qiao-Li Dong, Jizu Huang, X. H. Li, Y. J. Cho, Themistocles M. Rassias
MiKM: multi-step inertial Krasnosel'skiǐ-Mann algorithm and its applications. J. Glob. Optim. 73 (4) (2019)
Qiao-Li Dong, Li-Qun Cao, Xin Wang, Jizu Huang
Multiscale numerical algorithms for elastic wave equations with rapidly oscillating coefficients. Appl. Math. Comput. 336 (2018)
Qiao-Li Dong, Yeol Je Cho, Themistocles M. Rassias
The projection and contraction methods for finding common solutions to variational inequality problems. Optim. Lett. 12 (8) (2018)
Qiao-Li Dong, Y. J. Cho, L. L. Zhong, Themistocles M. Rassias
Inertial projection and contraction algorithms for variational inequalities. J. Glob. Optim. 70 (3) (2018)
Qiao-Li Dong, H. B. Yuan, Y. J. Cho, Themistocles M. Rassias
Modified inertial Mann algorithm and inertial CQ-algorithm for nonexpansive mappings. Optim. Lett. 12 (1) (2018)
Qiao-Li Dong, Y. C. Tang, Y. J. Cho, Themistocles M. Rassias
"Optimal" choice of the step length of the projection and contraction methods for solving the split feasibility problem. J. Glob. Optim. 71 (2) (2018)
Qiao-Li Dong, Dan Jiang, Aviv Gibali
A modified subgradient extragradient method for solving the variational inequality problem. Numer. Algorithms 79 (3) (2018)
Qiao-Li Dong, Yan-Yan Lu, Jinfeng Yang, Songnian He
Approximately solving multi-valued variational inequalities by using a projection and contraction algorithm. Numer. Algorithms 76 (3) (2017)
Qiao-Li Dong, Li-Qun Cao
The hole-filling method and the multiscale computation for the wave equations in perforated domains. Comput. Math. Appl. 70 (8) (2015)
Qiao-Li Dong, Li-Qun Cao
Multiscale asymptotic expansions methods and numerical algorithms for the wave equations in perforated domains. Appl. Math. Comput. 232 (2014)
Qiao-Li Dong, Yonghong Yao, Songnian He
Weak convergence theorems of the modified relaxed projection algorithms for the split feasibility problem in Hilbert spaces. Optim. Lett. 8 (3) (2014)
Qiao-Li Dong, Songnian He
On Two Projection Algorithms for the Multiple-Sets Split Feasibility Problem. J. Appl. Math. 2013 (2013)
Qiao-Li Dong, Yan-Ni Guo, Su Fang
Hybrid Iterative Scheme by a Relaxed Extragradient Method for Equilibrium Problems, a General System of Variational Inequalities and Fixed-Point Problems of a Countable Family of Nonexpansive Mappings. J. Appl. Math. 2012 (2012)
Qiao-Li Dong, Songnian He, Jing Zhao
Convergence theorems of shrinking projection methods for equilibrium problem, variational inequality problem and a finite family of relatively quasi-nonexpansive mappings. Appl. Math. Comput. 217 (24) (2011)
Fang Su, Zhan Xu, Qiao-Li Dong, Hao Jiang
Multiscale computation method for parabolic problems of composite materials. Appl. Math. Comput. 217 (21) (2011)
Yan-Ni Guo, Qiao-Li Dong, Zhi-Fei Zhang
Notes on weak and strong convergence theorems for a finite family of asymptotically strict pseudo-contractive mappings in the intermediate sense. Comput. Math. Appl. 62 (4) (2011)
Qiao-Li Dong, Songnian He, Fang Su
Strong convergence of an iterative algorithm for an infinite family of strict pseudo-contractions in Banach spaces. Appl. Math. Comput. 216 (3) (2010)