摘要

Let (X, parallel to . parallel to) 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 x(n+1) = t(n)T(x(n)) + (1-t(n))x(n), n = 1,2, ... , is fruitful in finding a fixed point of monotone nonexpansive mappings.