Mann-Dotson's algorithm for a countable family of non-self Lipschitz mappings in hyperbolic metric space

Abstract

Abstract The aim of this article is to present some Δ \Delta -convergence and strong convergence results for a countable family of non-self mappings. More precisely, we employ Mann-Dotson’s algorithm to approximate, common fixed points of a countable family of non-self L n {L}_{n} -Lipschitz mappings in hyperbolic metric spaces.