In this paper, we introduce the notion of Osilike-Berinde--nonexpansive mappings in metric spaces and show that
every Osilike-Berinde--nonexpansive mapping with nonempty fixed point set is a
-quasinonexpansive mapping.
We also prove the demiclosed principle and apply it to obtain a fixed point theorem for Osilike-Berinde--nonexpansive mappings. Strong and
convergence theorems of the Ishikawa iteration process for
-quasinonexpansive mappings are also discussed.
Fixed points of Osilike-Berinde-G-nonexpansive mappings in metric spaces endowed with graphs
Kaewkhao, A., Klangpraphan, C. and Panyanak, B.
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Additional Information
Author(s) | Panyanak, B., Kaewkhao, A., Klangpraphan, C. |
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DOI | https://doi.org/10.37193/CJM.2021.02.16 |