Strong convergence theorems for solving variational inequality problems with pseudo-monotone and non-Lipschitz operators

From MaRDI portal
Publication:2031959

DOI10.1007/s10957-020-01792-wzbMath1473.65075OpenAlexW3120218631MaRDI QIDQ2031959

Yu Peng, Gang Cai, Qiao-Li Dong

Publication date: 15 June 2021

Published in: Journal of Optimization Theory and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10957-020-01792-w



Related Items

Self-adaptive inertial single projection methods for variational inequalities involving non-Lipschitz and Lipschitz operators with their applications to optimal control problems, Strong convergence of an inertial extragradient method with an adaptive nondecreasing step size for solving variational inequalities, Revisiting the extragradient method for finding the minimum-norm solution of non-Lipschitzian pseudo-monotone variational inequalities, Revisiting subgradient extragradient methods for solving variational inequalities, A new Bregman projection method with a self-adaptive process for solving variational inequality problem in reflexive Banach spaces, A self adaptive method for solving a class of bilevel variational inequalities with split variational inequality and composed fixed point problem constraints in Hilbert spaces, Modified inertial projection method for solving pseudomonotone variational inequalities with non-Lipschitz in Hilbert spaces, A new modified extragradient method with line-search process for solving pseudomonotone variational inequality in Hilbert spaces, Modified subgradient extragradient algorithms with a new line-search rule for variational inequalities, Adaptive inertial subgradient extragradient methods for finding minimum-norm solutions of pseudomonotone variational inequalities, Inertial iterative method for solving variational inequality problems of pseudo-monotone operators and fixed point problems of nonexpansive mappings in Hilbert spaces, Unnamed Item, On modified subgradient extragradient methods for pseudomonotone variational inequality problems with applications, Modified inertial projection and contraction algorithms for solving variational inequality problems with non-Lipschitz continuous operators, Two projection-based methods for bilevel pseudomonotone variational inequalities involving non-Lipschitz operators, Two adaptive modified subgradient extragradient methods for bilevel pseudomonotone variational inequalities with applications



Cites Work