# Generalizations of Caristi Kirk's Theorem on Partial Metric Spaces

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We prove that any everywhere defined constructive mapping from a compact metric space into a complete metric space that preserves the precompactness of subsets is uniformly continuous. Bibliography: 8 titles.

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No abstract available.

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In this paper, we show that the proof of Theorem 3.9 of the paper George and Veeramani [On some results in fuzzy metric spaces, Fuzzy Sets and Systems, 64 (1994), 395-399.] is not true. We also correct the proof in this note.

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Related fixed point theorems on two or three metric spaces have been proved in different ways. However, so for the related fixed point theorem on fuzzy metric spaces have not been proved. Sharma, Deshpande and Thakur were the first who have established related fixed point theorem for four...

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The object of this paper is to prove a common unique fixed point theorem in complete cone metric spaces using contractive type condition.

- Common Fixed Point Theorems for Four Mappings on Cone Metric Type Space. Cvetković, Aleksandar S.; Stanić, Marija P.; Dimitrijević, Sladjana; Simi*#x0107, Suzana // Fixed Point Theory & Applications;2011, Special section p1
In this paper we consider the so called a cone metric type space, which is a generalization of a cone metric space. We prove some common fixed point theorems for four mappings in those spaces. Obtained results extend and generalize well-known comparable results in the literature. All results are...

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We prove some fixed point results for (Ïˆ, Ï†)-weakly contractive maps in G-metric spaces, we show that these maps satisfy property P. The results presented in this paper generalize several well-known comparable results in the literature.

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Using the setting of partial metric spaces, we prove some coupled fixed point results. Our results generalize several well-known comparable results of H. Aydi (2011). Also, we introduce an example to support our results.

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We prove general fixed-point theorems (generalizing some recent results) in a complete G-metric space.