bio | website | plusepsilon.de |
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location | Uni Hamburg | |
age | 28 | |
visits | member for | 3 years, 5 months |
seen | yesterday | |
stats | profile views | 7,952 |
Feb 21 |
comment |
Character of continuous series representation of GL(2)
very nice, but it sadly does not solve my problem. Our computations are not that different, my integral along $N(C)$ is precisely what you denote as the orbital integral, because $\phi$ is $U(2)$-conjugation variant. Btw, the third equality from the end you have lost the cardinality of the Weyl group? |
Feb 21 |
comment |
Objections to and arguments for the simplicity of all Riemann zeros
This would require an effective version of the universality depending upon $\epsilon_0$. To my knowledge, there are none or only horrible estimates known in that direction (Steuding's book discusses this or something similar). |
Feb 21 |
revised |
Objections to and arguments for the simplicity of all Riemann zeros
added 115 characters in body |
Feb 21 |
revised |
Objections to and arguments for the simplicity of all Riemann zeros
added 675 characters in body |
Feb 21 |
answered | Objections to and arguments for the simplicity of all Riemann zeros |
Feb 21 |
comment |
Character of continuous series representation of GL(2)
I am not sure how this translates in this context? Any suggestions? |
Feb 20 |
revised |
Character of continuous series representation of GL(2)
added 25 characters in body |
Feb 20 |
revised |
Character of continuous series representation of GL(2)
added 20 characters in body |
Feb 20 |
asked | Character of continuous series representation of GL(2) |
Feb 20 |
comment |
Self-adjoint operator
Functional calculus plus an integral equality, I'd guess. So you don't need a reference. Is there an additional condition on the spectrum of $B$ for convergence issues? |
Feb 19 |
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Invariants of an L-function
I would say no and give an example related to Maass forms, but then I don't know how "etc." is defined. |
Feb 19 |
revised |
Supercuspidal with Iwahori fixed vector
added 275 characters in body |
Feb 19 |
asked | Supercuspidal with Iwahori fixed vector |
Feb 13 |
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Density of characters
Oh, I should assume J is positive valued.... every functional can be writen as the linear comb of four positive funcs. |
Feb 13 |
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Iwahori-Hecke algebras as endomorphism (or convolution) algebra?
Yes, as the right and left B invariant functions on G. look at Piateski-Shapiro... Gl2 over a finite field. Sorry, i didn't read carefully the question. You will be fine if the the characteristic of the coefficient field doesn't divide the cardinality of the group.If u unckeck my answer, I can remove it and put it as a comment. |
Feb 10 |
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Why are modular forms (usually) defined only for congruence subgroups?
Yes, I recall what I claim is true for PGL(2) only. Thank you. |
Feb 9 |
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explicit formula for Riemann zeros counting function
What is am? argument? |
Feb 6 |
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What function is “$U_{\nu}(\cdot, \cdot)$”?
Have you checked integral tabels, see e.g. here: mathoverflow.net/questions/99027/… |
Feb 6 |
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What function is “$U_{\nu}(\cdot, \cdot)$”?
$U_n(x)$ denotes sometimes the $n$-th Chebyshev polynomial of the 2nd kind. It is related to the representation theory of $SU(2)$. Does your integral originate from representation theory, say the group $GL(2,C)$? |
Feb 6 |
comment |
Using Eichler-Selberg trace formula to compute dimension of modular forms?
I meant to say one wants to work with pseudo matrix coefficients where KL use matrix coefficients:/ |