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Some Topological Characteristics of q-Rung Orthopair Fuzzy Metric Space
This paper introduced a novel concept of q-rung orthopair fuzzy (q-ROF) metric spaces, in connection with the idea of q-ROF sets, which generalizes well-known concepts of fuzzy metric spaces and intuitionistic fuzzy metric spaces.
Lariab Shahid +4 more
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On Menger Spaces in Generalized Topology
We introduce new types of covering properties in generalized topology, namely; -Menger and -uniformly Menger spaces, and investigate their fundamental properties. To achieve this, we replace open sets in the definition of the standard Manger spaces with -open sets of generalized topological spaces. The results show that the -Menger property is stronger
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On (non-Menger) spaces whose closed nowhere dense subsets are Menger
A space $X$ is od-Menger if it satisfies $\mathsf{U_{fin}}(Ξ_X, \mathcal{O}_X)$, where $\mathcal{O}_X,Ξ_X$ are the collection of covers of $X$ by respectively open subsets and open dense subsets. We show that under CH, there is a refinement of the usual topology on a subset of the reals which yields a hereditarily LindelΓΆf, od-Menger, non-Menger, $0 ...
Baillif, Mathieu, Spadaro, Santi
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A Common Fixed Point Theorem in Menger Space using the Property CLR
Reema Singh, Bharat Singh, Amrish Singh
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On the relationship between Menger spaces and Wald spaces [PDF]
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A conditional entropy for the space of pseudo-Menger maps [PDF]
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International Journal of Mathematics Trends and Technology
- In the present paper, we define a pseudo π π β Menger space with counterexamples and prove a decomposition theorem for a pseudo π π β Menger space. Also, we prove fixed-point theorems for rational-type contraction in a newly defined π π β Menger space.
Pradip Kumar Keer +2 more
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- In the present paper, we define a pseudo π π β Menger space with counterexamples and prove a decomposition theorem for a pseudo π π β Menger space. Also, we prove fixed-point theorems for rational-type contraction in a newly defined π π β Menger space.
Pradip Kumar Keer +2 more
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Herald of Institute Mathematics of the National Academy of Sciences of the Kyrgyz Republic, 2021
A. Baidzhuranova
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A. Baidzhuranova
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