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Let be a real -uniformly smooth Banach space which is also uniformly convex (e.g., or spaces , and a nonempty closed convex subset of . By constructing nonexpansive mappings, we elicit the weak convergence of Mann's algorithm for a -strictly pseudocontractive mapping of Browder-Petryshyn type on in condition thet the control sequence is chosen so that (i) (ii) , where . Moreover, we consider to find a common fixed point of a finite family of strictly pseudocontractive mappings and consider the parallel and cyclic algorithms for solving this problem. We will prove the weak convergence of these algorithms.

Weak Convergence Theorems of Three Iterative Methods for Strictly Pseudocontractive Mappings of Browder-Petryshyn Type