Results 41 to 50 of about 61,174 (142)
Best proximity pair results for relatively nonexpansive mappings in\n geodesic spaces [PDF]
Aurora Fernández León, Adriana Nicolae
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The purpose of this article is to resolve a global optimization problem for quasi-noncyclic relatively nonexpansive mappings by giving an algorithm that determines an optimal approximate solution of the following minimization problem, min x &isin ...
Poom Kumam, Chirasak Mongkolkeha
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Best Proximity Point Theorems for Cyclic Relatively ρ-Nonexpansive Mappings in Modular Spaces
In this paper we introduce the notion of proximal ρ-normal structure of pair of ρ-admissible sets in modular spaces. We prove some results of best proximity points in this setting without recourse to Zorn’s lemma.
Karim Chaira, Samih Lazaiz
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On best proximity pairs with application to differential equations [PDF]
G. Sankara Raju Kosuru
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Best Proximity Pairs for Upper Semicontinuous Set-Valued Maps in Hyperconvex Metric Spaces
A best proximity pair for a set-valued map with respect to a map is defined, and new existence theorems of best proximity pairs for upper semicontinuous set-valued maps with respect to a homeomorphism are proved in hyperconvex metric spaces.
Farajzadeh AP +3 more
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Two new class of condensing operators, called ( α − ς ) and ( β − ς ) Meir-Keelercondensing operators, are introduced and used to investigate the existence of best proximity points (pairs) for cyclic (noncyclic) relatively nonexpansive mappings to more ...
Akash Pradhan +3 more
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In this work, we study the existence and uniqueness of a common best proximity point for a pair of nonself functions that are not necessarily continuous using the simulation function.
Parvaneh Lo'lo' +2 more
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Introduction Let be a nonempty subset of a normed linear space . A self-mapping is said to be nonexpansive provided that for all . In 1965, Browder showed that every nonexpansive self-mapping defined on a nonempty, bounded, closed and convex subset of
Moosa Gabeleh
doaj
The notion of A $\mathcal{A}$ -condensing operators via the measure of noncompactness is proposed, which retains the existing classes of condensing operators.
Gurpreet Kaur Khokhar +3 more
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Best proximity pairs in ultrametric spaces [PDF]
K. Chaira, O. Dovgoshey, S. Lazaiz
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