In this paper, we propose a new extragradient method consisting of the hybrid steepest
descent method, a single projection method and an Armijo line searching the technique for …

Let H1, H2, H3 be real Hilbert spaces, let U: H1→ H1 and T: H2→ H2 be two firmly
nonexpansive operators with non empty fixed-point sets F ixU=: C and F ixT=: Q, let A: H1→ …

Let H1, H2, H3 be real Hilbert spaces, let C⊂ H1, Q⊂ H2 be two nonempty closed convex
level sets, let A: H1→ H3, B: H2→ H3 be two bounded linear operators. Our interest is in …

Let, and be real Hilbert spaces, let and be two bounded linear operators. Moudafi introduced
simultaneous iterative algorithms with weak convergence for the following split common …

We propose a parallel iterative scheme with viscosity approximation method which
converges strongly to a solution of the multiple-set split equality common fixed point problem …

Iterative Methods for Fixed Points of Nonlinear Operators offers an introduction into iterative
methods of fixed points for nonexpansive mappings, pseudo-contrations in Hilbert Spaces …

Based on the convergence theorem recently proved by the second author, we modify the
iterative scheme studied by Moudafi for quasi-nonexpansive operators to obtain strong …

The split equality problem has extraordinary utility and broad applicability in many areas of
applied mathematics. Recently, Moudafi proposed an alternating CQ algorithm and its …

This paper deals with a split equality hierarchical fixed point problem in real Hilbert spaces
which is an important and natural extension of hierarchical fixed point problem and split …

In signal processing and image reconstruction, the split feasibility problem (SFP) has been
now investigated extensively because of its applications. A classical way to solve the SFP is …