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Neutrosophic Triplet Partial g - Metric Spaces [PDF]
Neutrosophic Sets and Systems, 2020 In this chapter, neutrosophic triplet partial g - metric spaces are obtained. Then, some definitions and examples are given for neutrosophic triplet partial g - metric space. Based on these definitions, new theorems are given and proved. In addition, it
Memet Şahin +2 more
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Emergent metric space-time from matrix theory
Journal of High Energy Physics, 2022 The IKKT matrix model yields an emergent space-time. We further develop these ideas and give a proposal for an emergent metric. Based on previous numerical studies of this model, we provide evidence that the emergent space-time is continuous and infinite
Suddhasattwa Brahma +2 more
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Interpolative Meir–Keeler Mappings in Modular Metric Spaces
Mathematics, 2022 Modular metric space is one of the most interesting spaces in the framework of the metric fixed point theory. The main goal of the paper is to provide some certain fixed point results in the context of modular metric spaces and non-Archimedean modular ...
Erdal Karapınar +2 more
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Fixed Point Theory in b-convex Metric Spaces
Journal of Harbin University of Science and Technology, 2021 b-metric spaces are a kind of generalized metric spaces，which have attracted extensive attention of scholars at home and abroad in recent years. In this paper，the convex structure is firstly introduced in b-metric spaces，and consequently the notion of ...
LI Chao-bo, CHEN Li-li
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Some Suzuki-type best proximity point results on metric spaces endowed a graph [PDF]
Journal of Hyperstructures, 2023 In this paper, the researcher proved the best proximity point theorem for Suzuki type mappings in the setting of metric spaces endowed a graph. In particular, some earlier results in the literature on both best proximity theory and metric fixed point ...
Soomieh Khaleghizadeh
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Information metric on the boundary
Journal of High Energy Physics, 2023 The information metric on the space of boundary coupling constants in two-dimensional conformal field theories is studied. Such a metric is related to the Casimir energy difference of the theory defined on an interval.
Kenta Suzuki +3 more
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Expansion Theory of Deng’s Metric in [0,1]-Topology
Mathematics, 2023 The aim of this paper is to focus on a fuzzy metric called Deng’s metric in [0,1]-topology. Firstly, we will extend the domain of this metric function from M0×M0 to M×M, where M0 and M are defined as the sets of all special fuzzy points and all standard ...
Bin Meng, Peng Chen, Xiaohui Ba
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The Dominant Metric Dimension of Corona Product Graphs
مجلة بغداد للعلوم, 2021 The metric dimension and dominating set are the concept of graph theory that can be developed in terms of the concept and its application in graph operations.
Rembulan Putri Adirasari +2 more
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Metrically generated theories [PDF]
Proceedings of the American Mathematical Society, 2004 Many examples are known of natural functorsKKdescribing the transition from categoriesC\mathcal {C}of generalized metric spaces to the “metrizable" objects in some given topological constructX\mathcal {X}. IfKKpreserves initial morphisms and ifK(C)K(\mathcal {C})is initially dense inX\mathcal {X}, then we say thatX\mathcal {X}isC\mathcal {C}-metrically
Colebunders, Eva, Lowen, Robert
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Distance Measures Based on Metric Information Matrix for Atanassov’s Intuitionistic Fuzzy Sets
Axioms, 2023 The metric matrix theory is an important research object of metric measure geometry and it can be used to characterize the geometric structure of a set. For intuitionistic fuzzy sets (IFS), we defined metric information matrices (MIM) of IFS by using the
Wenjuan Ren, Zhanpeng Yang, Xipeng Li
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