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Fixed point results for a generalized nonexpansive map in uniformly convex metric spaces
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摘要
In this paper, the existence of a unique fixed point of a map satisfying a very general contractive condition on a suitable subset of a uniformly convex metric space is proved. This fixed point is approximated by averaging Krasnosel鈥檚kii iterations of a generalized nonexpansive map. Our results substantially improve and extend several known results existing in the literature.

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