Results of coupled iterative fixed point approximation

descriptionPublicationkeyboard_double_arrow_right Article 03 Jan 2024Publisher:Vertex Academic PressJournal:Annals of Mathematics and Computer Science, volume 20, pages 107-119 (eissn: 2789-7206,

Authors: Afeez Oyekanmi; Kamilu Rauf;

doi: 10.56947/amcs.v20.236

Results of coupled iterative fixed point approximation

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Abstract

Let X be a Banach space and F a subset of X. In this paper, we showed weak and strong convergence theorems for a Krasnoselskij-type iterative method to approximate coupled solution of nonexpansive operator E: FxF-> F, where F is nonempty, depending on two variables. Furthermore, we obtained a fixed point for a (b, \theta, L)-almost contraction operator E: X +X-> X using the Krasnoselskij iteration {xn}n=0infty.

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