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On the Structure of Minimal Sets of Relatively Nonexpansive Mappings
Authors:Rafa Espínola  Moosa Gabeleh
Affiliation:1. IMUS—Instituto Matemático de la Universidad de Sevilla, Departamento de Análisis Matemático , Universidad de Sevilla , Sevilla , Spain espinola@us.es;3. Department of Mathematics , Ayatollah Boroujerdi University , Boroujerd , Iran
Abstract:In this article, we study the structure of minimal sets of relatively non-expansive mappings. We consider the cyclic and the noncyclic cases and show that results alike to the celebrated Goebel-Karlovitz lemma for non-expansive self-mappings can be obtained for relatively non-expansive mappings.
Keywords:Best proximity point  Fixed point  Proximal normal structure  Property UC  Relatively non-expansive mapping
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