Results 221 to 230 of about 63,623 (238)
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Fuzzy equilibrium via best proximity pairs in abstract economies
Soft Computing, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Premyuda Dechboon +3 more
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Remarks on the paper “A characterization of weak proximal normal structure and best proximity pairs”
Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Existence of Best Proximity Pairs and a Generalization of Carathéodory Theorem
Numerical Functional Analysis and Optimization, 2020A new class of mappings, called relatively continuous, is introduced and incorporated to elicit best proximity pair theorems for a non-self-mapping in the setting of reflexive Banach space.
Abhik Digar, G. Sankara Raju Kosuru
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The best proximity pair focusing on monotonicity and \(T\)-absolutely direct sets
2021Summary: In this article, we mostly pay attention to the existence and uniqueness of the best proximity pair for \(T\)-absolutely direct sets. This investigation is based on some interesting relations existing in Banach lattices, in which \(T : A\to B\) is an arbitrary map.
Mazaheri, Hamid +2 more
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2001
Let \(X\) and \(Y\) be any two topological spaces. A multifunction \(T:X\to 2^Y\) is said to be (i) upper semi-continuous if \(T^{-1}(B)= \{x\in X:(Tx)\cap B\neq\emptyset\}\) is closed in \(X\) whenever \(B\) is a closed subset of \(Y\); (ii) Kakutani multifunction if (a) \(T\) is upper semi-continuous, (b) either \(Tx\) is a singleton for each \(x\in ...
BASHA, SS, VEERAMANI, P, PAI, DV
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Let \(X\) and \(Y\) be any two topological spaces. A multifunction \(T:X\to 2^Y\) is said to be (i) upper semi-continuous if \(T^{-1}(B)= \{x\in X:(Tx)\cap B\neq\emptyset\}\) is closed in \(X\) whenever \(B\) is a closed subset of \(Y\); (ii) Kakutani multifunction if (a) \(T\) is upper semi-continuous, (b) either \(Tx\) is a singleton for each \(x\in ...
BASHA, SS, VEERAMANI, P, PAI, DV
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BEST PROXIMITY FOR TWO PAIRS OF MAPPINGS IN MULTIPLICATIVE METRIC SPACE
Electronic Journal of Mathematical Analysis and ApplicationsSummary: One of the research gaps in the study of best proximity for two pairs of mappings in multiplicative metric spaces may lie in the exploration of its applications in special fields such as computer science or biology, where understanding the behavior of mappings is critical for modeling and analysis.
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Common best proximity pairs in strictly convex Banach spaces
Georgian Mathematical Journal, 2016Abstract A mapping T : A ∪ B
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Noncyclic mappings and best proximity pair results in Hilbert and uniformly convex Banach spaces
Quaestiones Mathematicae, 2016Moosa Gabeleh
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Semi-normal structure and best proximity pair results in convex metric spaces
Banach Journal of Mathematical Analysis, 2014Moosa Gabeleh
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Best proximity pair theorem in metrizable topological vector spaces
Analysis in Theory and Applications, 2010Zoran D Mitrović, Hemant Kumar Nashine
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