Fixed point theory provides an important structure for the study of symmetry in mathematics.
In this article, a new iterative method (general Picard–Mann) to approximate fixed points of …

In this article, we introduce composite iterative schemes for finding a zero point of a finite
family of maximal monotone operators in a reflexive Banach space. Then, we prove strong …

Let E be a uniformly convex Banach space with a uniformly Gâteaux differentiable norm, C a
nonempty closed convex subset of E, and T: C→ K (E) a nonexpansive mapping. For u∈ C …

Strong convergence of a splitting algorithm for treating monotone operators | Fixed Point
Theory and Algorithms for Sciences and Engineering Skip to main content SpringerLink …

In this paper, we modify Halpern and Mann's iterations for finding a fixed point of a relatively
nonexpansive mapping in a Banach space. Consequently, a strong convergence theorem …

The purpose of this paper is to investigate the problem of finding a common element of the
set of zero points of the sum of two operators and the fixed point set of a quasi-nonexpansive …

In this article, fixed points of generalized asymptotically quasi-ϕ-nonexpansive mappings
and equilibrium problems are investigated based on a monotone projection algorithm …

In this paper, we prove a weak convergence theorem and a strong convergence theorem for
split common fixed point problem involving a quasi-strict pseudo contractive mapping and …

An iteration process studied by Chidume and Zegeye 2002 is proved to converge strongly to
a solution of the equation Au= 0 where A is a bounded maccretive operator on certain real …