bio | website | plusepsilon.de |
---|---|---|
location | Uni Hamburg | |
age | 29 | |
visits | member for | 3 years, 10 months |
seen | Jul 28 at 18:22 | |
stats | profile views | 8,216 |
Jun 2 |
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Spherical functions for sl(2,Q_p)
Being type I and having spherical functions are different things. Please clarify your question. |
May 20 |
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surjective homomorphism with compact kernel (Milne's note on Shimura varieties)
Please define the notation. |
May 20 |
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Fourier series of functions on compact groups
If you use the framework of Hilbert's 5th problem, you can generalize it to the locally compact version, see chapter 6 of my Phd Thesis. |
May 20 |
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Fourier series of functions on compact groups
Harish-Chandra (1966), "Discrete series for semisimple Lie groups. II. Explicit determination of the characters", |
May 13 |
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Decomposition of $L^2(\Gamma \backslash G)$
Multiplicity one is known not to hold for SL(n), so no simplicity of the eigenvalues. It is a reasonable conjecture to assume that given a lattice, the multiplicity is bounded by a constant depending on the lattice and the weights. |
May 12 |
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Constant terms of Eisenstein series and Gindikin-Karpelevich formula
Did you check Moeglin-Waldspurger's book on Eisenstein series? |
May 12 |
answered | Decomposition of $L^2(\Gamma \backslash G)$ |
Apr 30 |
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Has universality been definitely established for the whole Selberg class?
authors... I d send a joint email at all of them in this case. |
Apr 30 |
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Has universality been definitely established for the whole Selberg class?
Did you ask the author via email? |
Apr 30 |
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Has universality been definitely established for the whole Selberg class?
Please add references. |
Apr 30 |
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Current Status on Langlands Program
@Emerton: I thought that stabilization solves the issue that distinct conjugacy classen in $G(F)$ become conjugated in $G(\overline{F})$. This does not seem to happen for $GL(n)$, hence I thought the trace formula on $GL(n)$ is stable by definition. That's all what I meant to say. |
Apr 29 |
awarded | Popular Question |
Apr 18 |
awarded | rt.representation-theory |
Apr 17 |
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Can $T$ act trivial in a repn of SL$_2(\mathbb{Z}_N)$?
Be careful that $p$ is much easier than $p^k$. I actually don't understand your proof even for the case $p$. |
Apr 17 |
revised |
Can $T$ act trivial in a repn of SL$_2(\mathbb{Z}_N)$?
added 201 characters in body |
Apr 17 |
revised |
Can $T$ act trivial in a repn of SL$_2(\mathbb{Z}_N)$?
added 551 characters in body |
Apr 17 |
revised |
Can $T$ act trivial in a repn of SL$_2(\mathbb{Z}_N)$?
added 15 characters in body |
Apr 17 |
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Phillips-Sarnak conjecture in higher dimension
What about superrigidity? Does it not contradict your claim about existence of non-arithmetic lattices in higher rank? en.wikipedia.org/wiki/Superrigidity |
Apr 17 |
answered | Can $T$ act trivial in a repn of SL$_2(\mathbb{Z}_N)$? |
Apr 17 |
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Are the only discrete groups with nontrivial p-adic Haar measure finite?
What is a tight measure? How is the isometry between $M(G)$ and $c_0(G)$? Usually $c_0(G)' = M(G)$, so there is a dual. I can't actually see why it should matter $C_p$ or $C$ valued measures here. It is more likely to see where you go wrong if you add all definitions. |