Results 141 to 150 of about 2,805,734 (255)
, 2013 A long-standing problem in cobordism theory has been to find convenient manifolds to represent cobordism classes. For example, in the late 1950\u27s, Hirzebruch asked which complex cobordism classes can be represented by smooth connected algebraic ...
Wilfong, Andrew
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ENDOMOTIVES OF TORIC VARIETIES [PDF]
, 2013 We construct endomotives associated to toric varieties, in terms of the decomposition of a toric variety into torus orbits and the action of a semigroup of toric morphisms.
Zhaorong Jin +3 more
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Two dimensional local Z2-systems and non-orientable closed surfaces
四川大学学报. 自然科学版, 2016 It is a canonical technique to construct manifolds（algebraic varieties）with polytopes in the theory of toric variety. In this paper, firstly, we introduce the concept of local Z2-systems on simplicial polytopes and then we discuss some properties of it ...
ZHANG Shu-Ying, ZHAO Suo
doaj
, 2023 We describe explicitly all multisets of weights whose defining projective toric varieties are self-dual. In addition, we describe a remarkable and unexpected combinatorial behaviour of the defining ideals of these varieties.
Vladoiu, Marius, Thoma, Apostolos
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Minimal log discrepancies of hypersurface mirrors
Forum of Mathematics, SigmaFor certain quasismooth Calabi–Yau hypersurfaces in weighted projective space, the Berglund-Hübsch-Krawitz (BHK) mirror symmetry construction gives a concrete description of the mirror.
Louis Esser
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, 2014 We study toric varieties over a field k that split in a Galois extension K / k using Galois cohomology with coefficients in the toric automorphism group.
Zach Teitler +8 more
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Holomorphic extensions in toric varieties
, 2009 The dissertation describes the Hartogs and the Hartogs-Bochner extension phenomena in smooth toric varieties and their connection with the first cohomology group with compact support and sheaf coefficients. The affirmative and negative results are proved
Marciniak, Malgorzata Aneta
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17 pagesIn this paper, we provide a combinatorial description of seminormal toric varieties. The corresponding combinatorial object is a fan equipped with a collection of groups assigned to each cone.
Boivin, Antoine, Bernard, François
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Projections of cones and the arithmetical rank of toric varieties
, 2005 Let IM and IN be defining ideals of toric varieties such that IM is a projection of IN, i.e. IN⊆IM. We give necessary and sufficient conditions for the equality IM=rad(IN+(f1,…,fs)), where f1,…,fs belong to IM.
Katsampekis, Anargyros +2 more
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