Fixed point results in quasimetric spaces
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Publication:623547
DOI10.1155/2011/178306zbMath1207.54061OpenAlexW2080595813WikidataQ59252887 ScholiaQ59252887MaRDI QIDQ623547
Abdul Latif, Saleh Abdullah Al-Mezel
Publication date: 8 February 2011
Published in: Fixed Point Theory and Applications (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/231579
Related Items (16)
A fixed point theorem for generalized contractions involving \(w\)-distances on complete quasi-metric spaces ⋮ Contractive multivalued maps in terms of \(Q\)-functions on complete quasimetric spaces ⋮ Common fixed point results for four maps satisfying \(\phi\)-contractive condition in multiplicative metric spaces ⋮ Dynamic processes, fixed points, endpoints, asymmetric structures, and investigations related to Caristi, Nadler, and Banach in uniform spaces ⋮ Fixed point of generalized weakly contractive mappings in ordered partial metric spaces ⋮ Best proximity point theorem in quasi-pseudometric spaces ⋮ On two types almost (α,F_{d})-contractions on quasi metric space ⋮ Generalized uniform spaces, uniformly locally contractive set-valued dynamic systems and fixed points ⋮ Fixed points and endpoints of contractive set-valued maps in cone uniform spaces with generalized pseudodistances ⋮ Generalized contractive set-valued maps on complete preordered quasi-metric spaces ⋮ Weakly contractive multivalued maps and \(w\)-distances on complete quasi-metric spaces ⋮ Contraction mapping principle in partially ordered quasi metric space concerning to w-distances ⋮ Modified \(\alpha\)-\(\psi\)-contractive mappings with applications ⋮ \(Q\)-functions on quasimetric spaces and fixed points for multivalued maps ⋮ Quasi-partial \(b\)-metric spaces and some related fixed point theorems ⋮ Fixed point theorems for (φ-ψ) contractions in partially ordered metric-like spaces using new auxiliary functions
Cites Work
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- Fixed point theorems for multi-valued contractive mappings and multi-valued Caristi type mappings
- Some generalizations of Ekeland-type variational principle with applications to equilibrium problems and fixed point theory
- Fixed point theorems and characterizations of metric completeness
- Multi-valued contraction mappings
- FIXED POINT RESULTS IN COMPLETE METRIC SPACES
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