Published in Volume XV, 2005, pages 47-56
Authors: Stefan MARUSTER
Abstract
The weak and strong convergence of a sequence generated by the Mann-type iteration are investigated in a real Hilbert space framework. Some applications to the projection method for the convex feasibility problem are given. The key for the strong convergence in a Hilbert space is a property concerning the intersection of a family of convex closed sets (Lemma 1).
Bibtex
@article{sacscuza:maruster2005qatcfp, title={Quasi-nonexpansivity and the Convex Feasibility Problem.}, author={Stefan MARUSTER}, journal={Scientific Annals of Computer Science}, volume={15}, organization={``A.I. Cuza'' University, Iasi, Romania}, year={2005}, pages={47--56}, publisher={``A.I. Cuza'' University Press} }