We introduce Prešić-Kannan nonexpansive mappings on the product spaces and show that they have a unique fixed point in uniformly convex metric spaces. Moreover, we approximate this fixed point by Mann iterations. Our results are new in the literature and are valid in Hilbert spaces, CAT(0) spaces and Banach spaces simultaneously.
© 2018 Hafiz Fukhar-ud-din, Vasile Berinde, published by Sapientia Hungarian University of Transylvania
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