摘要：Suppose that 𝐾 is nonempty closed convex subset of a uniformly convex and smooth Banach space 𝐸 with 𝑃 as a sunny nonexpansive retraction and 𝐹∶=𝐹(𝑇1)∩𝐹(𝑇2)={𝑥∈𝐾∶𝑇1𝑥=𝑇2𝑥=𝑥}≠∅. Let 𝑇1,𝑇2∶𝐾→𝐸 be two weakly inward nonself asymptotically nonexpansive mappings with respect to 𝑃 with two sequences {𝑘𝑛(𝑖)}⊂[1,∞) satisfying ∑∞𝑛=1(𝑘𝑛(𝑖)−1)<∞(𝑖=1,2), respectively. For any given 𝑥1∈𝐾, suppose that {𝑥𝑛} is a sequence generated iteratively by 𝑥𝑛
