We study a Mann type iterative scheme for two finite families of nonexpansive mappings and establish 
convergence and strong convergence theorems. The obtained results are applicable in uniformly convex Banach spaces (linear domain) and CAT (0) spaces (nonlinear domain) simultaneously.
Common fixed points of two finite families of nonexpansive mappings by iterations
Fukhar-ud-din, Hafiz
Abstract
carpathian_2015_31_3_325_331_abstractFull PDF
carpathian_2015_31_3_325_331Additional Information
| Author(s) | Fukhar-ud-din, Hafiz |
|---|
Recently posted
-
The approximate solution of the general split variational inequality problem by intermixed iteration
-
Collectively coincidence results for lower semicontinuous multifunctions in locally convex spaces
-
Second-order necessary conditions for bilevel programs via KKT reformulation
-
An inertial method for solving the split equality fixed point problem with multiple output sets
-
Asymptotic modeling of non-linear viscopiezoelectric Kelvin-Voigt type plates via Trotter theory
-
Properties of isocompact spaces in topological groups
-
Two generalized cyclic projection algorithms for solving a class of the split feasibility problem in real Hilbert spaces
-
Global-fixed-point property of gyrogroup actions
-
On simple normal structure and best proximity points in reflexive Banach space
-
Unified Convergence Analysis of Certain At Least Fifth Order Methods