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Nov
16 |
awarded | Nice Question |
Nov
9 |
awarded | Popular Question |
Oct
7 |
revised |
Quantum cohomology of line bundles over $\mathbb P^N$
added 2 characters in body |
Oct
2 |
comment |
Characters of cuspidal representations
Thanks you, I knew it was due to Deligne but for some reason I thought it was unpublished. |
Oct
2 |
accepted | Characters of cuspidal representations |
Oct
2 |
revised |
Quantum cohomology of line bundles over $\mathbb P^N$
deleted 1 character in body |
Oct
2 |
comment |
Quantum cohomology of line bundles over $\mathbb P^N$
Yes, sorry, I'll correct it now. |
Oct
1 |
asked | Quantum cohomology of line bundles over $\mathbb P^N$ |
Oct
1 |
comment |
Characters of cuspidal representations
Sorry, why is there such a vector $v$? |
Sep
30 |
comment |
Characters of cuspidal representations
Sure, but my statement is much simpler than that and was probably known already 40 years ago. |
Sep
29 |
comment |
$(L, \nabla)$ comes from a $G$-bundle with connection for some abelian algebraic subgroup $G \subset GL(n)$?
Actually, I am not sure about the last part: since the reduction to Borel is not canonical I don't see how to use Tannakian formalism. But I agree that the question was for $GL(n)$ (I missed that part). |
Sep
29 |
answered | Constructing Affine Kac-Moody Groups |
Sep
29 |
comment |
$(L, \nabla)$ comes from a $G$-bundle with connection for some abelian algebraic subgroup $G \subset GL(n)$?
This is a good argument, but I think it only gives a proof for $G=GL(n)$. |
Sep
29 |
asked | Characters of cuspidal representations |
Sep
6 |
awarded | Nice Question |
Jul
14 |
comment |
Homological dimension of Joseph quotients
I think Tony doesn't know the answer (and this question is definitely not discussed in his 1976 paper). At first I thought that the homological dimension should always be finite but it now seems to me that for $so(8)$ I have a very roundabout argument which proves that it can't be so... |
Jul
13 |
asked | Homological dimension of Joseph quotients |
Mar
31 |
awarded | Nice Question |
Feb
8 |
awarded | Yearling |
Jan
21 |
asked | Mellin transform of Plancherel measure |