Results 131 to 140 of about 3,007,276 (250)
Chow theory of toric variety bundles [PDF]
We describe the Chow homology and cohomology of toric variety bundles, with no restrictions on the singularities of the fibre. We present the ordinary and equivariant homologies as modules over the cohomology of the base, identify the ordinary cohomology
Carocci, F, Nabijou, N, Monin, L
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Heights of Toric Varieties [PDF]
, 2016 We show that the toric local height of a toric variety with respect to a toric semipositive metrized line bundle over an arbitrary non-Archimedean field can be written as the integral over a polytope of a concave function.
Hertel, Julius Maximilian
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On Deformations of Toric Fano Varieties
, 2022 In this note we collect some results on the deformation theory of toric Fano varieties.
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Spaces of morphisms from a projective space to a toric variety [PDF]
, 2014 In this note we study the space of morphisms from a complex projective space to a compact smooth toric variety X. It is shown that the first author's stability theorem for the spaces of rational maps from CPm to CPn extends to the spaces of continuous ...
Mostovoy, Jacob +1 more
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Intersection theory of toric 𝑏-divisors in toric varieties
Journal of Algebraic Geometry, 2019 We introduce toric b b -divisors on complete smooth toric varieties and a notion of integrability of such divisors. We show
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Equivariant principal bundles on toric varieties.
, 2017 We classify holomorphic as well as algebraic $T$-equivariant principal $G$-bundles $E$ over a nonsingular toric variety $X$, where $G$ is a complex linear algebraic group.
Dey, Arijit
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Toric Schubert varieties and directed Dynkin diagrams
, 2023 A flag variety is a homogenous variety $G/B$ where $G$ is a simple algebraic group over the complex numbers and $B$ is a Boel subgroup of $G$. A Schubert variety $X_w$ is a subvariety of $G/B$ indexed by an element $w$ in the Weyl group of $G$.
Lee, Eunjeong +2 more
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Enhancing detection of topological order by local error correction
Nature CommunicationsThe exploration of topologically-ordered states of matter is a long-standing goal at the interface of several subfields of the physical sciences. Such states feature intriguing physical properties such as long-range entanglement, emergent gauge fields ...
Iris Cong +7 more
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Diophantine geometry and toric varieties
, 2005 Submitted to the C. R. Acad. Sci.
Philippon, Patrice, Sombra, Martin
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The quasisymmetric flag variety: a toric complex on noncrossing partitions
We develop the geometric theory of equivariant quasisymmetry via a new ``quasisymmetric flag variety''. This is a toric complex in the flag variety whose fixed point set is the set of noncrossing partitions, and whose cohomology ring is the ring of ...
Gagnon, Lucas +4 more
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