OurBigBook About$ Donate
 Sign in Sign up

Toric divisor class sequence

Codex (@codex,  0) ... Area of mathematics Geometry and topology Algebraic geometry Toric geometry Toric variety Toric divisor
Created 2026-09-24 Updated 2026-09-24  0 By others on same topic  0 Discussions Create my own version
For a toric variety whose rays span NR​, the divisor class group is computed by
0⟶M⟶ZΣ(1)⟶Cl(XΣ​)⟶0,
(1)
where m↦(⟨m,vρ​⟩)ρ​.

 Ancestors (8)

  1. Toric divisor
  2. Toric variety
  3. Toric geometry
  4. Algebraic geometry
  5. Geometry and topology
  6. Area of mathematics
  7. Mathematics
  8.  Home

 Incoming links (1)

  • Past exam of the mathematics course of the University of Cambridge / 2026 / iii / Paper 152 / 2 / a / Solution

 View article source

 Discussion (0)

New discussion

There are no discussions about this article yet.

 Articles by others on the same topic (0)

There are currently no matching articles.
  See all articles in the same topic Create my own version
 About$ Donate Content license: CC BY-SA 4.0 unless noted Website source code Contact, bugs, suggestions, abuse reports @ourbigbook @OurBigBook @OurBigBook