Three Step Iteration Process for Two Multivalued Nonexpansive Maps in Hyperbolic Spaces

In this paper, a three step iteration process has been intro-duced for two multivalued nonexpansive maps in hyperbolic spaces. Using this process, common fixed points of the two mappings have been approximated through ∆-and strong convergence. A couple of examples have been provided to validate our main results. Our results generalize many reults of the contemporary literature. In particular, the results of [2] are generalized from Banach to hyperbolic spaces, those of [13] from single-valued to multivalued maps in hyperbolic space, and those of [6] to three step iterative scheme in hyperbolic spaces.