Tate Resolutions for Segre Embeddings
Abstract
Description
We give an explicit description of the terms and differentials of the Tate resolution of sheaves arising from Segre embeddings of $¶^a\times¶^b$. We prove that the maps in this Tate resolution are either coming from Sylvester-type maps, or from Bezout-type maps arising from the so-called toric Jacobian.
21 pages, to appear in "Algebra and Number Theory"
21 pages, to appear in "Algebra and Number Theory"