On Kannan Maps
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Publication:5682846
DOI10.2307/2040215zbMath0265.47039OpenAlexW4232384483MaRDI QIDQ5682846
Publication date: 1975
Full work available at URL: https://doi.org/10.2307/2040215
Related Items (19)
Best proximity points, cyclic Kannan maps and geodesic metric spaces ⋮ Common fixed point theorems for semigroup actions of Kannan's type on strictly convex Banach spaces ⋮ On Olaleru's open problem on Gregus fixed point theorem ⋮ Fixed points of nonexpansive mappings ⋮ Cyclic \(G\)-\(\Omega \)-weak contraction-weak nonexpansive mappings and some fixed point theorems in metric spaces ⋮ Some questions in metric fixed point theory, by A. W. Kirk, revisited ⋮ Some fixed point results for \((c)\)-mappings in Banach spaces ⋮ Some theorems on fixed points in Lipschitz- and Kannan-type mappings ⋮ A characterization of totally normal structure ⋮ Fixed points of nonexpansive mappings on star-shaped subsets of a convex metric space ⋮ An extension of Gregus fixed point theorem ⋮ The fixed point theory for some generalized nonexpansive mappings ⋮ Normal structure and fixed point properties for some Banach algebras ⋮ A Survey on Best Proximity Point Theory in Reflexive and Busemann Convex Spaces ⋮ On the failure of close-to-normal structure type conditions and pathological Kannan maps ⋮ Noncyclic mappings and best proximity pair results in Hilbert and uniformly convex Banach spaces ⋮ Fixed point results for generalized nonexpansive and Suzuki mappings with application in \(L^1 (\Omega, \Sigma, \mu)\) ⋮ Hyperbolic spaces and directional contractions ⋮ Coincidence and fixed point theorems for nonlinear hybrid generalized contractions
Cites Work
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- Close-to-normal structure and its applications
- Normal structure in Banach spaces
- Fixed points and characterizations of certain maps
- A Fixed Point Theorem for Mappings which do not Increase Distances
- Fixed-Point Theorems for Certain Classes of Nonexpansive Mappings
- Common Fixed-Points for Equicontinuous Semigroups of Mappings
- Common Fixed Points for Semigroups of Mappings
- Fixed Point Theorems in Reflexive Banach Spaces
- Locally Uniformly Convex Banach Spaces
- Fixed point theorems for nonexpansive mappings
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