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The 𝐾-theory of toric varieties [PDF]
Transactions of the American Mathematical Society, 2008 Recent advances in computational techniques for K K -theory allow us to describe the
Cortiñas, Guillermo Horacio +3 more
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Bayesian Integrals on Toric Varieties
SIAM Journal on Applied Algebra and Geometry, 2023 26 pages, 3 figures; v2: minor corrections and improvements, version equivalent to the one published in ...
Michael Borinsky +3 more
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ECH capacities, Ehrhart theory, and toric varieties [PDF]
The Journal of Symplectic Geometry, 2019 ECH capacities were developed by Hutchings to study embedding problems for symplectic $4$-manifolds with boundary. They have found especial success in the case of certain toric symplectic manifolds where many of the computations resemble calculations ...
B. Wormleighton
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Intersection spaces and toric varieties [PDF]
, 2023 In the first part of the work, we study the topological aspects of compact toric varieties. Considering toric varieties as pseudomanifolds, we investigate their standard stratification. We prove the triviality of the link bundles of toric varieties. On
Ghaed Sharaf, Shahryar
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ON TORUS ACTIONS OF HIGHER COMPLEXITY
Forum of Mathematics, Sigma, 2019 We systematically produce algebraic varieties with torus action by constructing them as suitably embedded subvarieties of toric varieties. The resulting varieties admit an explicit treatment in terms of toric geometry and graded ring theory. Our approach
JÜRGEN HAUSEN +2 more
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Toric sets and orbits on toric varieties
Journal of Pure and Applied Algebra, 2003 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
A. Katsampekis (Anargyros), A. Thoma
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Toric matrix Schubert varieties and root polytopes (extended abstract) [PDF]
Discrete Mathematics & Theoretical Computer Science, 2020 Start with a permutation matrix π and consider all matrices that can be obtained from π by taking downward row operations and rightward column operations; the closure of this set gives the matrix Schubert variety Xπ.
Laura Escobar, Karola Mészáros
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Nearest points on toric varieties [PDF]
MATHEMATICA SCANDINAVICA, 2018 We determine the Euclidean distance degree of a projective toric variety. This extends the formula of Matsui and Takeuchi for the degree of the $A$-discriminant in terms of Euler obstructions. Our primary goal is the development of reliable algorithmic tools for computing the points on a real toric variety that are closest to a given data point.
Helmer, Martin, Sturmfels, Bernd
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SU(3) structures on S2 bundles over four-manifolds
Journal of High Energy Physics, 2017 We construct globally-defined SU(3) structures on smooth compact toric varieties (SCTV) in the class of ℂ ℙ 1 $$ \mathbb{C}{\mathrm{\mathbb{P}}}^1 $$ bundles over M , where M is an arbitrary SCTV of complex dimension two. The construction can be extended
Robin Terrisse, Dimitrios Tsimpis
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FORMATION OF MODERN MATHEMATICAL APPROACH TO SOLVING PROBLEMS OF PHYSICS
Фізико-математична освіта, 2022 Formulation of the problem. Precision studies of the Higgs boson, supersymmetric particles, the magnetic moment of the muon, electric dipole moment of the electron, flavor anomalies demonstrate the deviation beyond Standard Model. They are connected with
Тетяна Обіход
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