Edelstein type fixed point theorems

DOI10.1186/1687-1812-2012-107zbMath1273.54060OpenAlexW2152230632WikidataQ59289230 ScholiaQ59289230MaRDI QIDQ5891246

Erdal Karapınar

Publication date: 17 October 2013

Published in: Fixed Point Theory and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1186/1687-1812-2012-107

Mathematics Subject Classification ID

Fixed-point and coincidence theorems (topological aspects) (54H25) Compact (locally compact) metric spaces (54E45)

Related Items

Discussions on the fixed points of Suzuki-Edelstein \(E\)-contractions, Some new fixed point theorems for \(\alpha\)-Geraghty contraction type maps in metric spaces, Unnamed Item, Some generalizations of Suzuki and Edelstein type theorems, A fixed point theorem in the space of integrable functions and applications, Reich-Krasnoselskii-type fixed point results with applications in integral equations, Fixed point results of Edelstein-Suzuki type multivalued mappings on b-metric spaces with applications, Fixed points for φE-Geraghty contractions, A short note on the common fixed points of the Geraghty contraction of type \(E_{S,T}\), Fixed point theorems in fuzzy metric spaces for mappings with some contractive type conditions

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Some Suzuki-type fixed point theorems for generalized multivalued mappings and applications
• A Suzuki type fixed-point theorem
• Some new results for Banach contractions and Edelstein contractive mappings on fuzzy metric spaces
• On a Suzuki type general fixed point theorem with applications
• Generalized \(C\)-conditions and related fixed point theorems
• A new type of fixed point theorem in metric spaces
• Some common fixed point results in cone metric spaces
• The correspondence between partial metrics and semivaluations
• Generalizations of Caristi-Kirk's theorem on partial metric spaces
• Coincidence and fixed points for maps on topological spaces
• Remarks on Suzuki (C)-Condition
• A quantitative computational model for complete partial metric spaces via formal balls
• On Fixed and Periodic Points Under Contractive Mappings
• A generalized Banach contraction principle that characterizes metric completeness
• A Generalization of a Fixed Point Theorem of Reich
• Fixed point theorems in metric spaces