Results 191 to 200 of about 322,705 (229)
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Convergence of discrete conformal geometry and computation of uniformization maps
Asian Journal of Mathematics, 2019The classical uniformization theorem of Poincaré and Koebe states that any simply connected surface with a Riemannian metric is conformally diffeomorphic to the Riemann sphere, or the complex plane or the unit disk. Using the work by Gu-Luo-Sun-Wu [9] on
D. Gu, F. Luo, Tianqi Wu
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Bulk metric reconstruction from entanglement data via minimal surface area variations
Journal of High Energy PhysicsWe investigate the reconstruction of asymptotically anti-de Sitter (AdS) bulk geometries from boundary entanglement entropy data for ball-shaped entangling regions.
Niko Jokela +3 more
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A PROPOSAL FOR TEACHING METRIC RELATIONS IN RIGHT TRIANGLES
Revista Multidisciplinar do Nordeste MineiroThis work aims to present a way to teach the geometry content of metric relations in right triangles using a grid as a resource. The bibliographic references used were Silva & Barbosa (2022), who pointed out the causes of difficulty in this content ...
W. Filho +8 more
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Geometry of the space of phylogenetic trees with non-identical leaves
Advances in Applied MathematicsPhylogenetic trees summarize evolutionary relationships. The Billera-Holmes-Vogtmann (BHV) space for comparing phylogenetic trees has many elegant mathematical properties, but it does not encompass trees with differing leaf sets.
María A. Valdez-Cabrera, Amy D. Willis
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This work establishes the first mathematical foundations of Radial Coherential Dynamics (RCD) without presupposing spacetime geometry. Version 1.1 introduces the adjacency structure ∼, resolving the dimensional-collapse problem of v1.0 and allowing spatial structure to emerge independently of coherence. Starting from four primitives — a coherence field,
Cerezo, Arturo, AI Collaborative Panel
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Cerezo, Arturo, AI Collaborative Panel
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European Journal of Pure and Applied Mathematics
This paper introduces the novel concept of Fractional-Order Neutrosophic MR-Metric Spaces (FoNMR-MS), which synergistically combines three powerful mathematical frameworks: MR-metric spaces, neutrosophic logic, and fractional calculus.
Abed Al-Rahman M. Malkawi, A. Rabaiah
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This paper introduces the novel concept of Fractional-Order Neutrosophic MR-Metric Spaces (FoNMR-MS), which synergistically combines three powerful mathematical frameworks: MR-metric spaces, neutrosophic logic, and fractional calculus.
Abed Al-Rahman M. Malkawi, A. Rabaiah
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John Stillwell*Reverse Mathematics: Proofs from the Inside Out
, 2020Reverse mathematics is a programme in mathematical logic, initiated in the mid-1970s, which seeks to determine which axioms are necessary to prove theorems in areas of ordinary mathematics such as real analysis, countable abstract algebra, countably ...
Benedict Eastaugh
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, 2016
Heterotic vacua of string theory are realised, at large radius, by a compact threefold with vanishing first Chern class together with a choice of stable holomorphic vector bundle. These form a wide class of potentially realistic four-dimensional vacua of
P. Candelas +2 more
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Heterotic vacua of string theory are realised, at large radius, by a compact threefold with vanishing first Chern class together with a choice of stable holomorphic vector bundle. These form a wide class of potentially realistic four-dimensional vacua of
P. Candelas +2 more
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The Universal ℓp-Metric on Merge Trees
International Symposium on Computational Geometry, 2022R. Cardona +3 more
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