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Nov
10 |
accepted | Reference Request: Conductors of Twists of Hyperelliptic Curves |
Oct
22 |
awarded | Nice Question |
Oct
22 |
comment |
Reference Request: Conductors of Twists of Hyperelliptic Curves
@eric Thanks! Could you post your comment as an answer so that I can accept it? |
Oct
22 |
revised |
Reference Request: Conductors of Twists of Hyperelliptic Curves
changed question to reflect that the conductor of the Jacobian is the conductor of interest |
Oct
22 |
comment |
Reference Request: Conductors of Twists of Hyperelliptic Curves
@eric and Felipe I am ultimately interested in the conductor of the Jacobian, so I can edit the question to reflect that. Again, though, I would really like to have a reference. |
Oct
21 |
comment |
Reference Request: Conductors of Twists of Hyperelliptic Curves
That makes sense, but I'd still like a reference. |
Oct
20 |
asked | Reference Request: Conductors of Twists of Hyperelliptic Curves |
Jun
17 |
awarded | Popular Question |
Sep
28 |
accepted | Explicit period lattices for abelian surfaces |
Sep
28 |
awarded | Commentator |
Sep
28 |
comment |
Explicit period lattices for abelian surfaces
OK. I edited it to not imply that I have a projective model. Formally applying Weil restriction, I get the surface as the intersection of two affine varieties. |
Sep
28 |
revised |
Explicit period lattices for abelian surfaces
deleted 8 characters in body |
Sep
28 |
comment |
Explicit period lattices for abelian surfaces
This is explicit: The Weil restriction of an elliptic curve over a quadratic extension is an abelian surface. Restriction of scalars of the ideal of the curve gives two equations in four variables. I'm not an algebraic geometer, but I think that makes it a complete intersection. |
Sep
27 |
asked | Explicit period lattices for abelian surfaces |
May
2 |
awarded | Good Answer |
Jan
5 |
awarded | Yearling |
Sep
14 |
awarded | Enthusiast |
Sep
8 |
comment |
an engineering Ph.D. teaching math in college
Just saw your comment, Keith. I guess you already knew all of these things. I do think that a phone call beats an email for getting in touch with potential employers. Anyway, good luck to your friend! |
Sep
8 |
answered | an engineering Ph.D. teaching math in college |
Jun
18 |
awarded | Autobiographer |