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Best proximity point theorems [PDF]
Let us assume that A and B are non-empty subsets of a metric space. In view of the fact that a non-self mapping T:A⟶B does not necessarily have a fixed point, it is of considerable significance to explore the existence of an element x that is as close to
S Sadiq Basha
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A best proximity point theorem for Geraghty-contractions
The purpose of this paper is to provide sufficient conditions for the existence of a unique best proximity point for Geraghty-contractions.Our paper provides an extension of a result due to Geraghty (Proc. Am. Math. Soc.
Jackie Harjani +2 more
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Best proximity point theorems for rational proximal contractions [PDF]
We provide sufficient conditions which warrant the existence and uniqueness of the best proximity point for two new types of contractions in the setting of metric spaces.
Calogero Vetro +2 more
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A note on best proximity point theory using proximal contractions
In this paper, a reduction technique is used to show that some recent results on the existence of best proximity points for various classes of proximal contractions can be concluded from the corresponding results in fixed point ...
Moosa Gabeleh, Calogero Vetro
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Best Proximity Point Results in Non-Archimedean Fuzzy Metric Spaces
We consider the problem of finding a best proximity point which achieves the minimum distance between two nonempty sets in a non-Archimedean fuzzy metric space.
Calogero Vetro, Peyman Salimi
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Common Best Proximity Points: Global Optimal Solutions
Journal of Optimization Theory and Applications, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Naseer Shahzad +2 more
openaire +3 more sources
Some common best proximity points for proximity commuting mappings
Optimization Letters, 2012Let \(A\) and \(B\) be nonempty sets of a metric space \((X,d)\), \(d(A,B)= \text{inf}\{d(x,y): x\in A,y\in B\}\), \(A_0= \{x\in A: d(x,y)= d(A,B)\) for some \(y\in B\}\); \(B_0= \{y\in B: d(x,y)= d(A,B)\) for some \(x\in A\}\). Let \(S,T: A\to B\). \(x\in A\) is said to be a common best proximity point if \(d(x,Sx)= d(x,Tx)= d(A,B)\).
Chirasak Mongkolkeha, Poom Kumam
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