Pages that link to "Item:Q506270"
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The following pages link to Some fixed point results for multivalued \(F\)-contractions on quasi metric spaces (Q506270):
Displaying 19 items.
- Fixed-point results for multi-valued operators in quasi-ordered metric spaces (Q712618) (← links)
- Nonlinear proximinal multivalued contractions on quasi-metric spaces (Q1684862) (← links)
- A fixed point theorem for multivalued mappings with \(\delta\)-distance (Q1724252) (← links)
- The fixed points of contractions of \(f\)-quasimetric spaces (Q1731398) (← links)
- Fixed point results for rational contraction in function weighted dislocated quasi-metric spaces with an application (Q2167049) (← links)
- Fixed point results for multivalued mappings of Ćirić type via \(F\)-contractions on quasi metric spaces (Q2189235) (← links)
- Some best proximity point results via a new family of \(F\)-contraction and an application to homotopy theory (Q2230755) (← links)
- Two fixed point results for multivalued \(F\)-contractions on \(M\)-metric spaces (Q2317538) (← links)
- New fixed point results in quasi-metric spaces and applications in fractals theory (Q2415146) (← links)
- Set valued Reich type \(G\)-contractions in a complete metric space with graph (Q2657344) (← links)
- A new concept of \((\alpha ,F_d)\)-contraction on quasi metric space (Q2812405) (← links)
- Some fixed point theorems for multi-valued contractions in quasi-metric spaces (Q2862084) (← links)
- Two type quasi-contractions on quasi metric spaces and some fixed point results (Q4631328) (← links)
- On fixed point results for a-implicit contractions in quasi-metric spaces and consequences (Q4968041) (← links)
- (Q5038723) (← links)
- On spectral properties of multivalued production mappings in economic dynamics models (Q5050654) (← links)
- On two types almost (α,F_{d})-contractions on quasi metric space (Q5085749) (← links)
- (Q5165110) (← links)
- FIXED POINT THEOREMS FOR MULTIVALUED NON-LINEAR <i>F</i>-CONTRACTIONS ON QUASI METRIC SPACES WITH AN APPLICATION (Q5859398) (← links)