CONVERGENCE OF NONLINEAR PROJECTIONS AND SHRINKING PROJECTION METHODS FOR COMMON FIXED POINT PROBLEMS
In this paper, we first study some properties of Mosco convergence for a sequence of nonempty sunny generalized nonexpansive retracts in Banach spaces. Next, motivated by the result of Kimura and Takahashi and that of Plubtiengand Ungchittrakool, we prove a strong convergence theorem for finding a common fixed point of generalized nonexpansive mappings in Banach spaces by using the shrinking projection method
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