Q‐Curves and Abelian Varieties of GL2‐Type
By J. Quer. 2000
72 citations recorded by the source corpus.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/3040c64e5b9aff900b4610a7fa6dc765f491515a
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In Geometry and Topology
- Bjorn Poonen
- Matthew Baker
- David Jensen
- Omid Amini
- Laura Demarco
- Manjul Bhargava
- Lucia Caporaso
- Sam Payne
In Mathematical Physics
- Bjorn Poonen
- Matthew Baker
- David Jensen
- Laura Demarco
- Mattias Jonsson
- Omid Amini
- Joseph Rabinoff
- Sam Payne
Citations in the corpus
- Finiteness results for modular curves of genus at least 2 (2002, background): “Weil restriction of Ea over Q. Solving ja = j a for a shows that ja is never real, so Ea does not have CM. Thus (End Ja) ⊗ Q is a real quadratic field, and the sign of the 2-cocycle attached to Ea by Ribet in [54] is trivial (see Theorem 5.4 of [ 50 ]).”