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| Paper IPM / M / 16894 |
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| Abstract: | |
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Let C be a nonempty closed bounded (not necessary convex) subset of a Banach space X and let T : C C be an (, )-nonexpansive mapping with > 0, > 0 and + < 1. In this
paper, we show that T has a unique fixed point. Moreover, T is a Picard operator if and only if T is asymptotically regular.
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