In this paper, we investigate the proximal split feasibility algorithm and fixed point problem in
Hilbert spaces. We propose an iterative algorithm for finding a common element of the …

In this paper, we investigate the split variational inequality problem in Hilbert spaces, in
which an operator is ϖ-inverse strongly ψ-monotone operator and another operator is …

In the paper, the aggregate constraintshifting homotopy method for solving general
nonconvex nonlinear programming is considered. The aggregation is only about inequality …

In this paper, we investigate the split equilibrium problem and fixed point problem in Hilbert
spaces. We propose an iterative scheme for solving such problem in which the involved …

In this paper, we study the implicit and inertial-type viscosity approximation method for
approximating a solution to the hierarchical variational inequality problem. Under some mild …

In this paper, we consider a resolvent operator which depends on the composition of two
mappings with⊕ operation. We prove some of the properties of the resolvent operator, that …

Fixed point theory has been broadly applied in many areas such as convex optimization
problems, nonlinear analysis, equilibrium problems, operator theory, integral and differential …

The purpose of this paper is to introduce and study the general viscosity approximation
methods for quasi-nonexpansive mappings in the setting of infinite-dimensional Hilbert …

In this paper we first introduce a new class of metric spaces called graphical uniformly
convex spaces and investigate that a graphical complete metric space (X, dG) has the fixed …

Fixed point problems of asymptotically pseudocontractive operators and quasimonotone
variational inequalities have been considered in Hilbert spaces. An iterative scheme for …