bio | website | www1.iwr.uni-heidelberg.de/… |
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location | ||
age | ||
visits | member for | 5 years, 5 months |
seen | Jul 14 at 10:05 | |
stats | profile views | 2,033 |
Jun
24 |
comment |
From an eigenfom with $\mathbf{Q}$-coefficients to $j$-invariants
I think the question is there. I agree that's somewhat vague. I will soon retire it. |
Jun
9 |
comment |
From an eigenfom with $\mathbf{Q}$-coefficients to $j$-invariants
Thank you all for your answers. I guess what I had in mind was a characterization of $J_f$ starting from $f$, and not necessarily a concrete procedure to calculate $J_f$. |
Jun
4 |
asked | From an eigenfom with $\mathbf{Q}$-coefficients to $j$-invariants |
Mar
22 |
awarded | Yearling |
Nov
13 |
comment |
A good reference for uniformization theorem for compact and non-compact Riemann surface
Did you try Markushevich, Theory of functions of a complex variable? There you can find a proof of the theorem that any open simply connected subset of $P^1(C)$ whose complement has at least two points is biholomorphic to the disc (at least the proof was there in the italian version). |
Nov
7 |
revised |
Have we ever proved any non-solvable case of reciprocity without the Langlands program ?
added 3 characters in body |
Nov
7 |
answered | Have we ever proved any non-solvable case of reciprocity without the Langlands program ? |
Nov
5 |
comment |
Is the unit tangent bundle of $S^{n}$ parallelizable?
I thought the tangent bundle $TS^n$ is parallelizable if and only if $n\in\{1;3;7\}$. For $n$ even you won't even find a nowhere vanishing vector field on $S^n$! |
Nov
5 |
answered | $j$-invariants of elliptic curves over finite fields |
Sep
16 |
awarded | Necromancer |
Jul
2 |
awarded | Curious |
Jun
3 |
comment |
Why are torsion points dense in an abelian variety?
If p>0, and assuming A ordinary, then the p-power torsion points of A(k) should also be Zariski dense in A, if I'm right. |
Mar
22 |
awarded | Yearling |
Feb
3 |
accepted | Behavior of duality under pull-back |
Feb
3 |
comment |
Behavior of duality under pull-back
Thanks, this is useful for me. |
Dec
12 |
asked | Behavior of duality under pull-back |
Sep
5 |
revised |
Subgroups-ideals correspondence for abelian varieties over $\mathbf{F}_p$
deleted 1 characters in body |
Sep
5 |
comment |
Duality for rank one modules over a number ring
@Marguaux: I decided to ask on MO the original question I had, which motivates the one asked here. Here is the link: mathoverflow.net/questions/141340/… |
Sep
5 |
asked | Subgroups-ideals correspondence for abelian varieties over $\mathbf{F}_p$ |
Sep
4 |
comment |
Duality for rank one modules over a number ring
Thanks for the nice answer and for giving my question some more appropriate context (I got the question from looking at subgroups of ordinary abelian varieties over a finite field. In the situation I had in mind R is Z[\pi], where \pi is an ordinary Weil-number). |