In this paper, we introduce new hybrid inertial contraction projection algorithms for solving
variational inequality problems over the intersection of the fixed point sets of demicontractive …

The main goal of this research is to solve variational inequalities involving quasimonotone
operators in infinite-dimensional real Hilbert spaces numerically. The main advantage of …

The purpose of this research is to formulate a new proximal-type algorithm to solve the
equilibrium problem in a real Hilbert space. A new algorithm is analogous to the famous two …

In this paper, we study the strong convergence of new methods for solving classical
variational inequalities problems involving semistrictly quasimonotone and Lipschitz …

In this paper, we propose a viscosity iterative algorithm for approximating a common solution
of finite family of variational inequality problem and fixed point problem for finite family of …

Two inertial extragradient-type algorithms are introduced for solving convex
pseudomonotone variational inequalities with fixed point problems, where the associated …

Well-posedness and generalized well-posedness results are examined for a class of
commanded variational inequality problems. In this regard, by using the concepts of …

In this paper, we present a new iterative algorithm for finding a common element of the set of
solutions of a split variational inequality problem, the set of fixed points of an infinite family of …

In this work, we study a parallel viscosity extragradient method for approximating a common
solution of a finite system of pseudomonotone equilibrium problems and common fixed point …

This paper addresses the approximation problem for fixed points of Zamfirescu mappings (Z-
mapping)[Arch. Math. 23 (1)(1972), 292-298]. We use a three-step mean iteration that …