Results 51 to 60 of about 2,805,734 (255)
Secant varieties of toric varieties arising from simplicial complexes [PDF]
Linear Algebra and its Applications, 2019 Motivated by the study of the secant variety of the Segre-Veronese variety we propose a general framework to analyze properties of the secant varieties of toric embeddings of affine spaces defined by simplicial complexes.
M. A. Khadam +2 more
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CHOW GROUPS, CHOW COHOMOLOGY, AND LINEAR VARIETIES
Forum of Mathematics, Sigma, 2014 We compute the Chow groups and the Fulton–MacPherson operational Chow cohomology ring for a class of singular rational varieties including toric varieties.
BURT TOTARO
doaj +1 more source
Journal of Lie Theory, 2010 A description of transitive actions of a semisimple algebraic group G on toric varieties is obtained. Every toric variety admitting such an action lies between a product of punctured affine spaces and a product of projective spaces. The result is based on the Cox realization of a toric variety as a quotient space of an open subset of a vector space V ...
Arzhantsev, Ivan V. +1 more
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Monodromy of monomially admissible Fukaya-Seidel categories mirror to toric varieties [PDF]
Advances in Mathematics, 2018 Mirror symmetry for a toric variety involves Laurent polynomials whose symplectic topology is related to the algebraic geometry of the toric variety. We show that there is a monodromy action on the monomially admissible Fukaya-Seidel categories of these ...
Andrew D. Hanlon
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Computational Tools for Cohomology of Toric Varieties
Advances in High Energy Physics, 2011 Novel nonstandard techniques for the computation of cohomology classes on toric varieties are summarized. After an introduction of the basic definitions and properties of toric geometry, we discuss a specific computational algorithm for the determination
Ralph Blumenhagen +2 more
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Moduli spaces of Calabi–Yau complete intersections
Nuclear Physics B, 2015 In this short note, based on the work [7] in 1994, we describe compactifications of moduli spaces of Calabi–Yau complete intersections in Gorenstein toric Fano varieties.
Shinobu Hosono
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Immaculate line bundles on toric varieties [PDF]
Pure and Applied Mathematics Quarterly, 2018 We call a sheaf on an algebraic variety immaculate if it lacks any cohomology including the zero-th one, that is, if the derived version of the global section functor vanishes.
K. Altmann +3 more
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The Regularity of a Toric Variety
Journal of Algebra, 2001 We give a method for computing the degrees of the minimal syzygies of a toric variety by means of combinatorial techniques. Indeed, we complete the explicit description of the minimal free resolution of the associated semigroup algebra, using the simplicial representation of Koszul homology which appeared in A. Campillo and C.
Briales-Morales, E +2 more
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Non-commutative resolutions of toric varieties [PDF]
Advances in Mathematics, 2018 Let $R$ be the coordinate ring of an affine toric variety. We show that the endomorphism ring $End_R(\mathbb A),$ where $\mathbb A$ is the (finite) direct sum of all (isomorphism classes of) conic $R$-modules, has finite global dimension. Furthermore, we
Eleonore Faber +2 more
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Fibred toric varieties in toric hyperkähler varieties
, 2010 21 pages, 5 figures, 3rd version, the whole paper is ...
van Coevering, Craig, Zhang, Wei
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