Abstract
We give an explicit description of the terms and differentials of the Tate resolution of sheaves arising from Segre embeddings of . 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.
Citation
David Cox. Evgeny Materov. "Tate resolutions for Segre embeddings." Algebra Number Theory 2 (5) 523 - 549, 2008. https://doi.org/10.2140/ant.2008.2.523
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