Some metrical $\varphi$-fixed point results of Wardowski type with applications to integral equations
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Publication:6189530
DOI10.5269/bspm.47888OpenAlexW4210391681MaRDI QIDQ6189530
Hayel N. Saleh, Mohammad Imdad, Waleed M. Alfaqih
Publication date: 8 February 2024
Published in: Boletim da Sociedade Paranaense de Matemática (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.5269/bspm.47888
integral equationpartial metric spaces\( \varphi \)-fixed point\((\mathcal{F}^\ast, \varphi)\)-contraction\((\mathcal{F}^\ast, \varphi)\)-expansion
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- \({\psi F}\)-contractions: not necessarily nonexpansive Picard operators
- Fixed points of a new type of contractive mappings in complete metric spaces
- A note on some recent fixed point results for cyclic contractions in \(b\)-metric spaces and an application to integral equations
- Generalized \(F\)-iterated function systems on product of metric spaces
- A new fixed point theorem in the fractal space
- A generalisation of contraction principle in metric spaces
- Fixed point theorems for \(F\)-expanding mappings
- Fixed points of dynamic processes of set-valued \(F\)-contractions and application to functional equations
- A new generalization of the Banach contraction principle
- Fixed point theory in partial metric spaces via \(\varphi\)-fixed point's concept in metric spaces
- Some fixed point theorems concerning \(F\)-contraction in complete metric spaces
- Weak \(F\)-contractions and some fixed point results
- Fixed points of \(F\)-weak contractions on complete metric spaces
- Fixed point results on metric and partial metric spaces via simulation functions
- SOME THEOREMS ON EXPANSION MAPPINGS AND THEIR FIXED POINTS
- Partial Metric Topology
- A RELATION-THEORETIC EXPANSION PRINCIPLE
- F-contractions of Hardy–Rogers-type and application to multistage decision
- A generalized Banach contraction principle that characterizes metric completeness
