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[PDF] Top 20 Modified proof of Caristi’s fixed point theorem on partial metric spaces

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Modified proof of Caristi’s fixed point theorem on partial metric spaces

Modified proof of Caristi’s fixed point theorem on partial metric spaces

... a partial metric space as a part of the study of denotational semantics of dataflow network, showing that the Banach contraction mapping theorem can be generalized to the partial metric ... See full document

8

On Multi-Valued Weakly Picard Operators in Hausdorff Metric-Like Spaces

On Multi-Valued Weakly Picard Operators in Hausdorff Metric-Like Spaces

... type fixed point theorems for a new type of generalized contractive conditions on partial Hausdorff metric ...on partial Hausdorff metric spaces and on Hausdorff ... See full document

15

On fixed point theory in partial metric spaces

On fixed point theory in partial metric spaces

... the partial metric context providing, as a particular case of our new results, the not found cyclical version of Theorems  and  for the classical case when we consider again that the partial ... See full document

25

Fixed point theorems for weak S-contractions in partially ordered 2-metric spaces

Fixed point theorems for weak S-contractions in partially ordered 2-metric spaces

... contraction theorem is one of the significant results of nonlinear analysis, which also became the origin of understanding iterative and dynamical ...this theorem. A mapping T : X → X where (X, d) is a ... See full document

14

A Meir-Keeler common type fixed point theorem on partial metric spaces

A Meir-Keeler common type fixed point theorem on partial metric spaces

... Partial metric spaces were introduced by Matthews [1] to study denotational semantics of dataflow ...(complete) partial metric spaces constitute a suitable fra- mework to model ... See full document

10

Fixed point theorems and partial metric spaces

Fixed point theorems and partial metric spaces

... Definition 2.5([6]) Assume that the set X is nonempty and H, G : X → X . If w = Hx = Gx, x,w ∈ X, then x, w are called a coincidence point of H and G and a point of coincidence of H and G, respectively. ... See full document

17

Some fixed point theorem in generalized metric spaces

Some fixed point theorem in generalized metric spaces

... the fixed point result using this ...of proof used in his Theorem 1 does not extend to more general contractive definitions in metric ...the fixed point theory in standard ... See full document

8

Quasicone Metric Spaces and Generalizations of Caristi Kirk's Theorem

Quasicone Metric Spaces and Generalizations of Caristi Kirk's Theorem

... cone metric spaces CMSs by replacing real numbers with an ordering Banach ...cone metric spaces but not contraction if considered over metric spaces and hence, by proving a ... See full document

9

Some Fixed Point Results for Caristi Type Mappings in Modular Metric Spaces with an Application

Some Fixed Point Results for Caristi Type Mappings in Modular Metric Spaces with an Application

... in fixed point of modular ...modular metric space generated by F-modular and developed the theory of this space [8], on the same idea was defined the notion of a modular on an arbitrary set and ... See full document

7

13. Remarks on coupled  fixed point theorems in partially ordered metric spaces

13. Remarks on coupled fixed point theorems in partially ordered metric spaces

... the 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

Common Fixed Point Theorem in Cone Metric Space for Rational Contractions

Common Fixed Point Theorem in Cone Metric Space for Rational Contractions

... some fixed and common fixed point theorems have been obtained in [1], ...cone metric spaces, which is a generalization of metric spaces, by substituting the real numbers ... See full document

7

A Nemytskii-Edelstein type fixed point theorem for partial metric spaces

A Nemytskii-Edelstein type fixed point theorem for partial metric spaces

... Banach theorem (Theorem  above), many fixed point theorems for self-mappings in metric spaces have been extended to the partial metric ...fixed point theory in ... See full document

15

Generalizations of Caristi Kirk's Theorem on Partial Metric Spaces

Generalizations of Caristi Kirk's Theorem on Partial Metric Spaces

... Cristi-Kirk’s fixed point theorem on partial metric ...of fixed point theorem in compact partial metric spaces, and then generalize to complete ... See full document

7

Cyclic Contraction on S- Metric Space

Cyclic Contraction on S- Metric Space

... of metric spaces in different ...2− metric space further in 1992 Dhage [2] modified the concept of 2− metric space and introduced the concepts of D− metric space but in 2005 ... See full document

12

Practical Approach of fixed point theorem in metric spaces for mapping

Practical Approach of fixed point theorem in metric spaces for mapping

... in metric spaces and prove a fixed point theorem for generalized weakly contractive mappings de fined on complete metric spaces ,which is a generalization of the results ...xed ... See full document

17

$C$-class and $F(\psi,\varphi)$-contractions on $M$-metric spaces

$C$-class and $F(\psi,\varphi)$-contractions on $M$-metric spaces

... Partial metric spaces were introduced by Matthews in 1994 as a part of the study of denotational semantics of data flow ...p-Metric Spaces with Some fixed point Results on ... See full document

16

Maximal and minimal point theorems and Caristi's fixed point theorem

Maximal and minimal point theorems and Caristi's fixed point theorem

... some fixed point theorems of Caristi-type map- pings in a partially ordered complete metric space without the lower semicontinuity of and the condition ... See full document

6

Coincidence fixed point theorem in a Menger probabilistic metric spaces

Coincidence fixed point theorem in a Menger probabilistic metric spaces

... In 1922, a Polish mathematician Banach [1] proved a very important result regarding contraction mapping, known as the famous Banach contraction principle. This theorem provides a technique for solving a variety of ... See full document

7

Fixed Point Theorems on Multi Valued Mappings in B Metric Spaces

Fixed Point Theorems on Multi Valued Mappings in B Metric Spaces

... Fixed point theory plays one of the important roles in nonlinear ...famous fixed point theorem for contractive mappings in complete metric ...b-metric spaces ... See full document

7

Common Fixed Point Theorem in Complex Valued Metric Spaces

Common Fixed Point Theorem in Complex Valued Metric Spaces

... valued metric spaces which is more general than well known metric spaces and also gave common fixed point theorems for maps satisfying generalized contraction ...of metric ... See full document

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