On fixed point generalizations of Suzuki's method

DOI10.1016/j.aml.2010.12.025zbMath1290.54024OpenAlexW2013452442MaRDI QIDQ533437

Shahram Rezapour, Naseer Shahzad, S. Mohammad Ali Aleomraninejad

Publication date: 3 May 2011

Published in: Applied Mathematics Letters (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.aml.2010.12.025

zbMATH Keywords

common fixed pointcontractive multifunctionSuzuki's method

Mathematics Subject Classification ID

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

Related Items (16)

Common fixed point of multifunctions on partial metric spaces ⋮ On coupled systems of time-fractional differential problems by using a new fractional derivative ⋮ Common fixed point theorems for \(\alpha-\psi\)-contractive type mappings ⋮ Coupled coincidence point theorems for contractions without commutative condition in intuitionistic fuzzy normed spaces ⋮ On fixed points of \({\alpha}\)-\({\psi}\)-contractive multifunctions ⋮ Unnamed Item ⋮ Unnamed Item ⋮ Coincidence Point Results for Different Types of $ H_b^{+} $-contractions on $m_b$-Metric Spaces ⋮ On a system of fractional finite difference inclusions ⋮ Unnamed Item ⋮ Some Results on Absolute Retractivity of the Fixed Points Set of KS-Multifunctions ⋮ Fixed points of \(G\)-type quasi-contractions on graphs ⋮ Suzuki type fixed point theorems for generalized multi-valued mappings in \(b\)-metric spaces ⋮ Fixed points of Suzuki type multifunctions on metric spaces ⋮ Fixed point and homotopy results for mixed multi-valued mappings in 0-complete partial metric spaces ⋮ Unnamed Item

Cites Work

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• Some similarity between contractions and Kannan mappings
• Three fixed point theorems for generalized contractions with constants in complete metric spaces
• Fixed point theory for a new type of contractive multivalued operators
• Fixed points for multivalued mappings and the metric completeness
• Completeness and fixed-points
• A random fixed point theorem for multifunctions
• A generalized Banach contraction principle that characterizes metric completeness
• Some Results on Fixed Points--II

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