Fixed point theorems for multivalued mappings in \(G\)-cone metric spaces
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Publication:2437662
DOI10.1186/1029-242X-2013-354zbMath1286.54037WikidataQ59299525 ScholiaQ59299525MaRDI QIDQ2437662
Publication date: 13 March 2014
Published in: Journal of Inequalities and Applications (Search for Journal in Brave)
Set-valued maps in general topology (54C60) Fixed-point and coincidence theorems (topological aspects) (54H25) Special maps on metric spaces (54E40)
Related Items (3)
Fixed point results for multivalued mappings in Gb-cone metric spaces ⋮ Fixed point theorems in \(G\)-metric spaces ⋮ Unnamed Item
Cites Work
- Fixed point theorems for multivalued maps in cone metric spaces
- On set-valued contractions of Nadler type in tvs-\(G\)-cone metric spaces
- Remarks on some coupled fixed point theorems in \(G\)-metric spaces
- On cone metric spaces: a survey
- Some results on set-valued contractions in abstract metric spaces
- Coincidence point theorems for multivalued \(f\)-weak contraction mappings and applications
- Common fixed point results for two new classes of hybrid pairs in symmetric spaces
- Dynamic processes and fixed points of set-valued nonlinear contractions in cone metric spaces
- A note on cone metric fixed point theory and its equivalence
- Cone metric spaces and fixed point theorems of contractive mappings
- Some notes on the paper ``Cone metric spaces and fixed point theorems of contractive mappings
- Fixed and periodic point results in cone metric spaces
- \(\varphi\)-pairs and common fixed points in cone metric spaces
- Common fixed points of two maps in cone metric spaces
- Weakly \(\varphi \)-pairs and common fixed points in cone metric spaces
- Fixed point theorems for multivalued mappings on complete metric spaces
- A fixed point theorem for mappings satisfying a general contractive condition of integral type
- Mizoguchi-Takahashi's fixed point theorem is a real generalization of Nadler's
- Multi-valued contraction mappings
- Fixed point theory for generalized contractive maps of Meir-Keeler type
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