A CHARACTERIZATION OF CERTAIN SHIMURA CURVES IN THE MODULI STACK OF ABELIAN VARIETIES

By E. Viehweg, K. Zuo. 2002

113 citations recorded by the source corpus.

Let f : X → Y be a semistable family of complex abelian varieties over a curve Y of genus g(Y ), and smooth over the com

Subfields: Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/e135c3f779a372e126c11c03e9bf6b4a868977f5

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In Geometry and Topology

1. B. Moonen
2. Frans Oort
3. Martin Moeller
4. Irene I. Bouw
5. T. Wedhorn
6. E. Viehmann
7. Martin Möller
8. Daniel Wortmann

In Mathematical Physics

1. Frans Oort
2. B. Moonen
3. Martin Moeller
4. Irene I. Bouw
5. T. Wedhorn
6. E. Viehmann
7. Daniel Wortmann
8. Martin Möller

Citations in the corpus

• Variations of Hodge structures of a Teichmüller curve (2006, methodology): “The converse implication of Lemma 2.1 in [ ViZu04 ] gives:”
• The Torelli locus and special subvarieties (2011, background): “Among these are papers of Möller, Viehweg and Zuo; see [42], [43] and [80], and the recent paper [4] by F.”
• Teichmuller curves, triangle groups, and Lyapunov exponents (2005, background): “A VHS of rank 2 and weight one whose Kodaira‐Spencer map with respect to some S vanishes nowhere on C, is called maximal Higgs in [ ViZu04 ].”