A RESOLUTION OF THE DIAGONAL FOR TORIC DELIGNE–MUMFORD STACKS

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Authors: Reginald Anderson
Cited by: 2
References: 12

Abstract

Beilinson gave a resolution of the diagonal for complex projective spaces, which Bayer, Popescu and Sturmfels generalized to what they refer to as unimodular toric varieties. Here we generalize Bayer, Popescu and Sturmfels’ resolution of the diagonal for their notion of “unimodular” toric varieties to smooth toric D-M stacks associated to the global quotient of a smooth toric variety by a finite abelian group.

Fields of Study & Subjects

Algebraic Geometry and Number Theory Commutative Algebra and Its Applications Advanced Algebra and Geometry

Publication details

Journal / source
Journal of Commutative Algebra
Publisher
Rocky Mountain Mathematics Consortium
Volume
18
Issue
1
Pages
11-28
Publication date
1 March 2026
Language
EN