Best proximity points of p-cyclic orbital Meir–Keeler contraction maps

DOI10.15388/NA.2016.6.4zbMath1420.54077OpenAlexW2562895953MaRDI QIDQ4968099

Boyan Zlatanov, Saravanan Karpagam

Publication date: 12 July 2019

Published in: Nonlinear Analysis: Modelling and Control (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.15388/na.2016.6.4

zbMATH Keywords

uniformly convex Banach spacebest proximity points\(p\)-cyclic mapsorbital contractions

Mathematics Subject Classification ID

Fixed-point theorems (47H10) Fixed-point and coincidence theorems (topological aspects) (54H25)

Related Items (6)

Best proximity points for p-cyclic summing iterated contractions ⋮ On \(p\)-cyclic orbital M-K contractions in a partial metric space ⋮ Unnamed Item ⋮ Unnamed Item ⋮ On \(\Omega\) class of mappings in a \(p\)-cyclic complete metric space ⋮ Existence of fixed point and best proximity point of p-cyclic orbital phi-contraction map

Cites Work

• Fixed point theorems for cyclic Meir-Keeler type mappings in complete metric spaces
• Best proximity points and fixed points for \(p\)-summing maps
• Some common best proximity points for proximity commuting mappings
• Best proximity point theorems for cyclic orbital Meir-Keeler contraction maps
• Existence and convergence of best proximity points
• Best proximity point theorems for \(p\)-cyclic Meir--Keeler contractions
• Fixed points for cyclic orbital generalized contractions on complete metric spaces
• Best proximity points for generalized proximal weak contractions in partially ordered metric spaces
• Best proximity points for cyclic Meir-Keeler contractions
• Common best proximity points theorems in metric spaces
• A variational principle and best proximity points
• A theorem on contraction mappings
• Banach space theory. The basis for linear and nonlinear analysis
• Strictly Convex Normed Linear Spaces
• Best proximity points for p-summing cyclic orbital Meir–Keeler contractions
• Best proximity points for p-cyclic summing iterated contractions
• On characterizations of Meir-Keeler contractive maps
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