Non-Unique Fixed Point Theorems in Modular Metric Spaces
Copyright policy )Non-Unique Fixed Point Theorems in Modular Metric Spaces
This paper is devoted to the study of Ćirić-type non-unique fixed point results in modular metric spaces. We obtain various theorems about a fixed point and periodic points for a self-map on modular spaces which are not necessarily continuous and satisfy certain contractive conditions. Our results extend the results of Ćirić, Pachpatte, and Achari in modular metric spaces.
- Quaid-i-Azam University Pakistan
- University of Alberta Canada
- Women University of Azad Jammu & Kashmir Bagh Pakistan
\(f\)-orbitally \({\omega}\)-complete, strong Ćirić type ω-contraction, Fixed-point and coincidence theorems (topological aspects), strong Pachpatte type ω-contraction, f-orbitally ω-complete, strong Pachpatte type \({\omega}\)-contraction, Special maps on metric spaces, strong Ćirić type \({\omega}\)-contraction
\(f\)-orbitally \({\omega}\)-complete, strong Ćirić type ω-contraction, Fixed-point and coincidence theorems (topological aspects), strong Pachpatte type ω-contraction, f-orbitally ω-complete, strong Pachpatte type \({\omega}\)-contraction, Special maps on metric spaces, strong Ćirić type \({\omega}\)-contraction
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