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Topology of soft cone metric spaces
AIP Conference Proceedings, 2017In Simsek’s paper it was introduced a concept of soft cone metric space via soft elements and some fixed point theorems in soft cone metric space were provided. In this work, we examine topological structures such as open ball, soft neighbourhood and soft open set in soft metric spaces and their some properties, and prove that every soft cone metric ...
Altıntaş, İsmet +2 more
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Results with cone metric spaces
Materials Today: Proceedings, 2021Abstract In this paper, the existence and uniqueness of a fixed point in a soft cone metric space are discussed for a single self-mapping using expanding and comparison function in the setting of cone metric space for random operator. These established results improve and modify some existing results in the literature.
Ramakant Bhardwaj +5 more
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GENERALIZED CONE METRIC SPACES AND ORDERED SPACES
Far East Journal of Applied Mathematics, 2019Summary: In this paper, we introduce a notion of generalized cone metric spaces and give some basic properties from the perspective of order theory. In particular, we show that every generalized cone metric space can be embedded in a partially ordered space so that convergence in the generalized cone metric space can be obtained from order convergence.
Zhang, Wei, Ouyang, Chenxi
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Natural metrics on faceless cones
Annali di Matematica Pura ed Applicata, 1981A genuine faceless cone is a non-empty linear cone that is open in some linear topology and includes no line. This paper describes all assignments of metrics to genuine faceless cones such that every linear mapping between cones is a contraction.
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Finsler metrics on symmetric cones
Mathematische Annalen, 2000Let \(V\) be a simple Euclidean Jordan algebra with an associative inner product \(\langle\cdot |\cdot\rangle\), and let \(\Omega\) be the corresponding symmetric cone. Let \({\mathfrak I}(V)\) be the compact symmetric space of all primitive idempotents of \(V\), and let \(G(\Omega)\) be the automorphism group of \(\Omega\).
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On equivalent cone metric spaces
2020We explore the necessary and sufficient conditions for the two cone metrics to be topologically equivalent.
??lmez, ??., Aytar, S.
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Integrative oncology: Addressing the global challenges of cancer prevention and treatment
Ca-A Cancer Journal for Clinicians, 2022Jun J Mao,, Msce +2 more
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Cone Metric Spaces, Cone Rectangular Metric Spaces and Common Fixed Point Theorems
International Journal of Mathematics Trends and Technology, 2017M Srivastava, S.C Ghosh
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Multidisciplinary standards of care and recent progress in pancreatic ductal adenocarcinoma
Ca-A Cancer Journal for Clinicians, 2020Aaron J Grossberg +2 more
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