Abstract:
In this paper, we prove some fixed points properties and demiclosedness principle for mean nonexpansive mapping in uniformly convex hyperbolic spaces. We further propose an iterative scheme
for approximating a common fixed point of two mean nonexpansive mappings and establish some
strong and △-convergence theorems for these mappings in uniformly convex hyperbolic spaces. The
results obtained in this paper extend and generalize corresponding results in uniformly convex Banach spaces, CAT(0) spaces and other related results in literature.