We propose two modified Tseng's extragradient methods (also known as Forward–
Backward–Forward methods) for solving non-Lipschitzian and pseudo-monotone variational …

The purpose of this paper is to study and analyze two new extragradient methods for solving
non-Lipschitzian and pseudo-monotone variational inequalities in real Hilbert spaces …

In this paper, several extragradient algorithms with inertial effects and adaptive non-
monotonic step sizes are proposed to solve pseudomonotone variational inequalities in real …

In this work, our interest is in investigating the monotone variational inequality problems in
the framework of real Hilbert spaces. For solving this problem, we introduce two modified …

In this paper, we propose a new inertial Tseng's extragradient iterative algorithm for solving
variational inequality problems of pseudo-monotone and non-Lipschitz operator in real …

We develop versions of the subgradient extragradient method for variational inequalities in
Hilbert spaces and establish sufficient conditions for their convergence. First we prove a …

In infinite-dimensional Hilbert spaces, we prove that the iterative sequence generated by the
extragradient method for solving pseudo-monotone variational inequalities converges …

In this paper, we introduce a new algorithm by incorporating inertial terms in a subgradient
extragradient algorithm for solving variational inequality problems involving strongly …

In this paper, we prove the weak convergence of a modified extragradient algorithm for
solving a variational inequality problem involving a pseudomonotone operator in an infinite …

In this paper, four extragradient-type algorithms with inertial terms are presented for solving
the variational inequality problem with a pseudomonotone and non-Lipschitz continuous …