[PDF] Top 20 Coincidence point theorems in quasi-metric spaces without assuming the mixed monotone property and consequences in G-metric spaces
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Coincidence point theorems in quasi-metric spaces without assuming the mixed monotone property and consequences in G-metric spaces
... fixed point theory is devoted to G-metric ...new theorems in this area. The following result is an easy application to G-metric ... See full document
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Coupled fixed point theorems for mixed g-monotone mappings in partially ordered metric spaces
... a metric d on X such that (X, d) is a complete metric ...a metric d on X such that (X, d) is a complete metric ...the mixed monotone property on X and there exist two ... See full document
11
Quadruple fixed point theorems in partially ordered metric spaces with mixed g-monotone property
... fixed point and proved some tripled point theorems by virtue of mixed monotone ...fixed point of order N ≥ was first introduced by Samet and Vetro ...fixed point and proved ... See full document
18
Mixed g-monotone property and quadruple fixed point theorems in partially ordered metric spaces
... fixed point of a mapping F : X × X ® X and investigated some coupled fixed point theorems in partially ordered complete metric ...coupled coincidence and coupled common fixed ... See full document
19
On coupled fixed point theorems on partially ordered G metric spaces
... and g : X → X be two mappings. Then F is said to have mixed g -monotone property if F(x, y) is monotone g-non-decreasing in x and is monotone ... See full document
13
Coincidence point and common fixed point theorems in the product spaces of mixed monotonically complete quasi ordered metric spaces and their applications to the systems of integral equations and ordinary differential equations
... the coincidence point without considering the continuity of F p ...of mixed-monotone convergence given ...a metric space endowed with a quasi-order ...the ... See full document
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Tripled coincidence point theorems for a φ-contractive mapping in a complete metric space without the mixed g-monotone property
... fixed point and a tripled coincidence point in partially ordered metric spaces has been dedicated to improvement and general- ...fixed point of multi- valued nonlinear contraction ... See full document
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15. Coupled fixed point theorems in partially ordered metric space depended on another function
... fixed point theorems for mappings having the mixed monotone property in partially or- dered metric spaces depended on another ...Fixed point theorems in ... See full document
12
Multi-dimensional coincidence point theorems for weakly compatible mappings with the \(CLR_{g}\)-property in (fuzzy) metric spaces
... fixed point theorem in , many authors have improved, extended and generalized this theorem in many different ...fixed point, which was introduced by Guo and Lakshmikantham [] in ...fixed point and ... See full document
12
On coupled coincidence point theorems on partially ordered G metric spaces without mixed g monotone
... fixed point theory in G-metric by introducing the concept of a quasi-metric space and showed that the result of Mustafa et ...fixed point theorems on (nonsymmetric) ... See full document
17
Coupled coincidence point theorems for a ϕ-contractive mapping in partially ordered G-metric spaces without mixed g-monotone property
... In , the existence and uniqueness of a fixed point for contraction type of mappings in partially ordered complete metric spaces has been first considered by Ran and Reur- ings []. Following this ... See full document
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Some coupled coincidence point theorems for a mixed monotone operator in a complete metric space endowed with a partial order by using altering distance functions
... fixed point for contractive mappings in partially ordered metric spaces has attracted the attention of many mathematicians ...a mixed monotone map- ping and proved some coupled fixed ... See full document
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13. Remarks on coupled fixed point theorems in partially ordered metric spaces
... fixed point theory, has been in the center of long lasting fascination among the mathematicians interested in many branches of mathematics, especially in nonlinear analysis (see ...ordered metric ... See full document
14
Coupled fixed point theorems on partially ordered G-metric spaces
... of g(x), where g : X → X and x ∈ X, for ...following theorems. Theorem Let (X, G, ) be a partially ordered G-metric ...and g : X → X be mappings such that F has the ... See full document
13
'-BEST PROXIMITY POINT THEOREMS IN METRIC SPACES WITH APPLICATIONS IN PARTIAL METRIC SPACES
... exhibit the utility of our results. These examples also demonstrate that our results are proper generalizations of the results due to I¸slk et al. [8]. As an application of the concept of ϕ-best proximity point, ... See full document
11
Some fixed point results for non-decreasing and mixed monotone mappings with auxiliary functions
... fixed point theorems for generalized contractions in complete partially ordered metric spaces and applications to ordinary differential ...fixed point theorems for mixed ... See full document
16
A note on ‘ψ-Geraghty type contractions’
... Very recently, the notion of a ψ -Geraghty type contraction was defined by Gordji et al. (Fixed Point Theory and Applications 2012:74, 2012). In this short note, we realize that the main result via ψ -Geraghty type ... See full document
5
An original coupled coincidence point result for a pair of mappings without MMP
... where φ(t) = (α + β )(t) for all t ≥ is in . Hence Theorem . generalizes the corre- sponding coupled fixed point results of Bhaskar and Lakshmikantham [], Choudhury et al. [], Luong and Thuan [] and ... See full document
12
Some coupled fixed-point theorems in two quasi-partial metric spaces
... = g F(x, y) = F(gx, gy) = F(u, ...coupled coincidence point of F and g, and therefore (gu, gu) is a coupled point of coincidence of F and g, and by its uniqueness, we get ... See full document
17
Quasi-partial b-metric spaces and some related fixed point theorems
... the metric space can be obtained as a partial-metric space by replacing the condition d(x, x) = with the condition d(x, x) ≤ d(x, y) for all x, y in the definition of the ...of metric space. Several ... See full document
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