Abelian varieties of Weil type and Kuga-Satake varieties

2002/11/14 by Giuseppe Lombardo
Mathematics · #math.AG #msc:14K05 #msc:15A66

paper · pdf

published as Tohoku Math. J. 53 (2001), 453--466 · 13 pages

arxiv created 2002/11/14 · arxiv updated 2009/11/30

Abstract

We analyze the relationship between abelian fourfolds of Weil type and Hodge structures of type K3, and we extend some of these correspondences to the case of arbitrary dimension.

Related

• Fourfolds of Weil type and the spinor map
• Kuga-Satake varieties and the Hodge conjecture
• Abelian Fourfolds of Weil type and certain K3 Double Planes
• Hodge structure of K3 type with real multiplication and Simple Abelian Fourfolds with Definite Quaternionic Multiplication
• Hodge structures on abelian varieties of type III