List questions from toric-geometry

Published on 31 Jul 2020 - 8:00

562

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example of toric varieties with nontrivial first cohomology group

Published on 15 Jul 2016 - 16:37

474

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Why take the dual cone when constructing toric variety?

Published on 04 Oct 2016 - 20:11

566

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Relation between fan and toric variety

Published on 28 Nov 2016 - 17:19

61

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What do we know about the set of all fans?

Published on 03 Dec 2016 - 14:40

323

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First Chern class of toric manifolds

Published on 22 Mar 2026 - 6:11

151

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Reference for a result in toric geometry

Published on 30 Jan 2017 - 20:59

128

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Induced map on cohomology from inclusion of toric varieties

Published on 22 Feb 2017 - 10:31

26

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toric variety associated to schur polynomial?

Published on 28 Mar 2017 - 7:14

113

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Principal bundle (or torsor) for a diagonalizable group over a torus

Published on 22 Feb 2023 - 18:14

69

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criteria for when the total space of a vector bundle over a toric variety is a toric variety itself

Published on 07 Apr 2023 - 19:26

76

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Intersection of divisor and curve on a subvariety

Published on 19 May 2023 - 15:23

55

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If a subcone $\tau \subset \sigma $ induces an open embedding $U_{\tau} \hookrightarrow U_{\sigma}$, then $\tau$ is a face of $\sigma$.

Published on 22 May 2023 - 0:09

65

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If $S$ is saturated, why is $\mathbb{C}[S]$ integrally closed?

Published on 19 Jun 2023 - 14:39

24

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Clarifying an example for quotient stacks: Whether diagonal is closed substack

Published on 06 Sep 2023 - 17:34

List Question

Simplicial Toric Varieties

example of toric varieties with nontrivial first cohomology group

Why take the dual cone when constructing toric variety?

Relation between fan and toric variety

What do we know about the set of all fans?

First Chern class of toric manifolds

Reference for a result in toric geometry

Induced map on cohomology from inclusion of toric varieties

toric variety associated to schur polynomial?

Principal bundle (or torsor) for a diagonalizable group over a torus

criteria for when the total space of a vector bundle over a toric variety is a toric variety itself

Intersection of divisor and curve on a subvariety

If a subcone $\tau \subset \sigma $ induces an open embedding $U_{\tau} \hookrightarrow U_{\sigma}$, then $\tau$ is a face of $\sigma$.

If $S$ is saturated, why is $\mathbb{C}[S]$ integrally closed?

Clarifying an example for quotient stacks: Whether diagonal is closed substack

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