Pages that link to "Item:Q614309"
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The following pages link to Fixed point theorems in generalized partially ordered G-metric spaces (Q614309):
Displaying 43 items.
- Common fixed point theorems for six mappings in generalized metric spaces (Q1938181) (← links)
- Common fixed point theorems of Altman integral type mappings in \(G\)-metric spaces (Q1938257) (← links)
- Some fixed point results in \(GP\)-metric spaces (Q1952973) (← links)
- Common fixed point theorems on orbitally complete ordered metric spaces via asymptotic regularity (Q1996464) (← links)
- Some coupled fixed-point theorems in two quasi-partial metric spaces (Q2017391) (← links)
- Rational type fuzzy-contraction results in fuzzy metric spaces with an application (Q2035721) (← links)
- A different approach to complex valued \(G_b\)-metric spaces (Q2058213) (← links)
- Generalized Ekeland's variational principle with applications (Q2068021) (← links)
- On Ćirić generalization of mappings with a contractive iterate at a point in \(G\)-metric spaces (Q2249041) (← links)
- A new approach to \(G\)-metric and related fixed point theorems (Q2250428) (← links)
- Some new common coupled fixed point results in two generalized metric spaces (Q2253240) (← links)
- Common fixed point of mappings satisfying rational inequalities in ordered complex valued generalized metric spaces (Q2263016) (← links)
- A coincidence best proximity point problem in \(G\)-metric spaces (Q2319350) (← links)
- Coupled coincidence point results in partially ordered generalized fuzzy metric spaces with applications to integral equations (Q2397997) (← links)
- On generalized weakly \(G\)-contraction mapping in \(G\)-metric spaces (Q2429069) (← links)
- A common fixed point theorem for two weakly compatible pairs in \(G\)-metric spaces using the property E.A (Q2436343) (← links)
- Fixed point results for \(G^m\)-Meir-Keeler contractive and \(G\)-\(({\alpha},{\psi})\)-Meir-Keeler contractive mappings (Q2436351) (← links)
- Some convergence and stability results for two new Kirk type hybrid fixed point iterative algorithms (Q2443808) (← links)
- Coupled common fixed point theorems for a pair of commuting mappings in partially ordered G-metric spaces (Q2444822) (← links)
- Common fixed point of power contraction mappings satisfying (E.A) property in generalized metric spaces (Q2451360) (← links)
- \(\Omega\)-distance and coupled fixed point in \(G\)-metric spaces (Q2510635) (← links)
- Generalized Meir-Keeler type contractions on \(G\)-metric spaces (Q2513900) (← links)
- Characterizations of quasi-metric and \(G\)-metric completeness involving \(w\)-distances and fixed points (Q2680563) (← links)
- (Q4608535) (← links)
- Tripled random coincidence point and common fixed point results of generalized Lipschitz mappings in cone b-metric spaces over Banach algebras (Q4631865) (← links)
- Contraction mapping principle in partially ordered quasi metric space concerning to w-distances (Q4631884) (← links)
- Fixed Points That Are Zeros of a Given Function (Q4956876) (← links)
- (Q4957165) (← links)
- Fixed point results for α-implicit contractions with application to integral equations (Q4968070) (← links)
- F-contractions of Hardy–Rogers-type and application to multistage decision (Q4968081) (← links)
- C-class functions on fixed and common fixed point results for cyclic mappings of Omega-distance (Q4968163) (← links)
- Related fixed point results for cyclic contractions on G-metric spaces and application (Q5005876) (← links)
- (Q5018931) (← links)
- A FIXED POINT THEOREM OF GENERALIZED Φ-CONTRACTIONS IN PARTIALLY ORDERED G-METRIC SPACES (Q5030232) (← links)
- Existence of fixed points in quasi metric spaces (Q5083625) (← links)
- (Q5119573) (← links)
- (Q5121185) (← links)
- Existence of fixed point for GP(Λ;Θ)-contractive mappings in GP-metric spaces (Q5156283) (← links)
- (Q5215113) (← links)
- SOME ASYMPTOTIC GENERALIZED n-TUPLET COINCIDENCE FIXED POINT THEOREMS (Q5229502) (← links)
- Fixed point results for \(G\)-\(F\)-contractive mappings of Hardy-Rogers type (Q6596792) (← links)
- A new contraction by utilizing \(\mathcal{H}\)-simulation functions and \(\Omega \)-distance mappings in the frame of complete \(G\)-metric spaces (Q6633425) (← links)
- Best proximity point problems in \(G\)-metric spaces and its applications (Q6644791) (← links)