Title of article
On new faster xed point iterative schemes for contraction operators and comparison of their rate of convergence in convex metric spaces
Author/Authors
Daniel Alecsa, Cristian Department of Mathematics - Cluj-Napoca - Romania - Tiberiu Popoviciu Institute of Numerical Analysis - Romanian Academy - Cluj-Napoca, Romania
Pages
36
From page
353
To page
388
Abstract
In this paper we present new iterative algorithms in convex metric spaces. We show that these
iterative schemes are convergent to the fixed point of a single-valued contraction operator. Then
we make the comparison of their rate of convergence. Additionally, numerical examples for these
iteration processes are given.
Keywords
convex metric space , fixed point , iterative algorithm , rate of convergence , convex combination
Journal title
Astroparticle Physics
Serial Year
2017
Record number
2442064
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