Results 31 to 40 of about 6,713,503 (368)
Partial b-Rectangular Metric Space with Some Results
Tikrit Journal of Pure Science, 2022 A new generalization of metric space called partial b-rectangular metric space is introduced. Also, the relation between this generalization and the other generalizations for example a b-rectangular metric space is given. Moreover, we have proved Banach
Noor Riyadh Adeeb
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Completion of continuity spaces with uniformly vanishing asymmetry [PDF]
, 2014 The classical Cauchy completion of a metric space (by means of Cauchy sequences) as well as the completion of a uniform space (by means of Cauchy filters) are well-known to rely on the symmetry of the metric space or uniform space in question.
Chand, Alveen, Weiss, Ittay
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MORE ON THE METRIC SPACE OF METRICS [PDF]
Real Analysis Exchange, 1995 The paper brings two results (about cardinality and porosity) of the metric space of metrics on a set \(X\).
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L-Fuzzy Invariant Metric Space
Communications in Advanced Mathematical Sciences, 2018 In this paper, we define L-fuzzy invariant metric space, and generalize some well known results in metric and fuzzy metric space including Uniform continuity theorem and Ascoli-Arzela theorem.
Servet Kütükçü
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Neutrosophic Triplet Partial Bipolar Metric Spaces [PDF]
Neutrosophic Sets and Systems, 2020 In this article, neutrosophic triplet partial bipolar metric spaces are obtained. Then some definitions and examples are given for neutrosophic triplet partial bipolar metric space. Based on these definitions, new theorems are given and proved.
Memet Şahin +2 more
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On Type of Metric Spaces [PDF]
Transactions of the American Mathematical Society, 1986 Families of finite metric spaces are investigated. A notion of metric type is introduced and it is shown that for Banach spaces it is consistent with the standard notion of type. A theorem parallel to the Maurey-Pisier Theorem in Local Theory is proved. Embeddings of l p {l_p} -cubes into the
Haim J. Wolfson +2 more
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TITIK-ANTARA DI DALAM RUANG METRIK DAN RUANG INTERVAL METRIK
Barekeng, 2007 A point p in metric space ()dX, is called a between-point of if Xba∈,()()(bpdpadbad,,,+= ). This concept was formulated by Menger in 1928. If all the between-points of a and b is collected in a set, then a and b are that set automaticlly. In the metric
Mozart W. Talakua
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Metrics on D-brane Orbifolds [PDF]
, 1997 We calculate the metric on the D-brane vacuum moduli space for backgrounds of the form C^3/Gamma for cyclic groups Gamma. In the simplest procedure --- starting with a flat ``seed'' metric on the covering space --- we find that the resulting D-brane ...
Douglas, Michael R., Greene, Brian R.
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A Generalization of b-Metric Space and Some Fixed Point Theorems
, 2017 In this paper, inspired by the concept of b-metric space, we introduce the concept of extended b-metric space. We also establish some fixed point theorems for self-mappings defined on such spaces.
T. Kamran, Maria Samreen, Qurat Ul Ain
semanticscholar +1 more source
Quasi-symmetric invariant properties of Cantor metric spaces [PDF]
, 2019 For metric spaces, the doubling property, the uniform disconnectedness, and the uniform perfectness are known as quasi-symmetric invariant properties. The David-Semmes uniformization theorem states that if a compact metric space satisfies all the three ...
Ishiki, Yoshito
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