Existence and Uniqueness results for nonlinear fractional differential equations via new \(Q\)-function
From MaRDI portal
Publication:2062298
DOI10.1007/S43036-021-00168-9zbMath1476.54112OpenAlexW3209637317WikidataQ115369313 ScholiaQ115369313MaRDI QIDQ2062298
Publication date: 27 December 2021
Published in: Advances in Operator Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s43036-021-00168-9
best proximity point\(Q\)-functionnonlinear fractional differential equations\(\alpha\)-\(\phi\)-contractive
Related Items (2)
Boyd-Wong contractions in F-metric spaces and applications ⋮ On some fixed point theorems for ordered vectorial Ćirić-Prešić type contractions
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- On the Ishikawa iteration processes for multivalued mappings in some \(\mathrm{CAT}(\kappa)\) spaces
- New fixed point results for mappings of contractive type with an application to nonlinear fractional differential equations
- Best proximity points for \(\alpha\)-\(\psi\)-proximal contractive type mappings and applications
- Fixed point theorems for \(\alpha\)-\(\psi\)-contractive type mappings
- \(Q\)-functions on quasimetric spaces and fixed points for multivalued maps
- Some generalizations of Ekeland-type variational principle with applications to equilibrium problems and fixed point theory
- Approximate selections, best approximations, fixed points, and invariant sets
- Be careful on partial metric fixed point results
- A note on some best proximity point theorems proved under \(P\)-property
- Feng-Liu type approach to best proximity point results for multivalued mappings
- Simulation functions: a survey of recent results
- Coincidence best proximity point of Fg -weak contractive mappings in partially ordered metric spaces
- Mathematical Aspects of Logic Programming Semantics
- Partial Metric Topology
This page was built for publication: Existence and Uniqueness results for nonlinear fractional differential equations via new \(Q\)-function