Random approximation and random fixed point theorem for nonexpansive random non-self mapping
Lin Wang · Journal of Physics Conference Series · 2008
In uniformly convex separable Banach space, the sufficient and necessary conditions that nonexpansive random non-self mapping has a random fixed point are obtained. By introducing a random iteration process, we obtain the convergence theorem of the random iteration process to a random fixed point for nonexpansive random non-self mapping.