Mann iteration process for monotone nonexpansive mappings

Abstract

Let (X,∥⋅∥) be a Banach space. Let C be a nonempty, bounded, closed, and convex subset of X and T: C → C be a monotone nonexpansive mapping. In this paper, it is shown that a technique of Mann which is defined by (Formula Presented.) is fruitful in finding a fixed point of monotone nonexpansive mappings.