BEST PROXIMITY THEOREM FOR GENERALIZED (θ,γ)-PROXIMAL CONTRACTION MAPPING IN RECTANGULAR QUASI B- METRIC SPACE

dc.contributor.authorKASAHUN BEYENE BEJIGA
dc.date.accessioned2025-06-17T07:42:10Z
dc.date.issued2025-06-10
dc.description.abstractThis paper explores best proximity point theorems whit in the framework of broad (θ,γ) proximal reduction “mappings in rectangular quasi b-metric spaces”. “We introduce the class of rectangular quasi b- metric” space as a broadening of rectangular metric space, “rectangular quasi” b-metric space, “rectangular b-metric” space,define broad (θ,γ)proximal reduction mappings. Establish situation under which a optimal proximity point exists and provide example to clear my results. Extend previous work on fixed point theorems and contribute to the theory of proximity points in non-standard metric spaces.
dc.description.sponsorshipwolkite university
dc.identifier.urihttps://rps.wku.edu.et/handle/123456789/46241
dc.language.isoen
dc.publisherWOLKITE UNIVERSITY
dc.subjectBest proximity point
dc.subjectOptimal approximate solution
dc.subjectrectangular semi b-metric.
dc.titleBEST PROXIMITY THEOREM FOR GENERALIZED (θ,γ)-PROXIMAL CONTRACTION MAPPING IN RECTANGULAR QUASI B- METRIC SPACE
dc.typeThesis

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