bio | website | plusepsilon.de |
---|---|---|
location | Uni Hamburg | |
age | 28 | |
visits | member for | 3 years, 5 months |
seen | 4 hours ago | |
stats | profile views | 7,969 |
Jul 7 |
accepted | Inducing from cocompact subgroups |
Jul 7 |
asked | What is the relation of the Kuznetsov-Bruggeman trace formula and the Selberg trace formula? |
Jul 5 |
comment |
good books on Dirichlet's class number formula
But it gives the "right" interpretation as a first instance of a Tamagawa number, which should be what the OP was searching for, if you consider his other questions. I edited the question to put that right. |
Jul 5 |
revised |
good books on Dirichlet's class number formula
Edit due to downvotes |
Jul 5 |
revised |
good books on Dirichlet's class number formula
minor spelling mistake |
Jul 5 |
answered | good books on Dirichlet's class number formula |
Jul 5 |
comment |
Inducing from cocompact subgroups
Can also continuous spectrum apear for cocompact induced representations? |
Jul 5 |
revised |
Inducing from cocompact subgroups
added 135 characters in body |
Jul 5 |
asked | Inducing from cocompact subgroups |
Jul 1 |
comment |
Riemann hypothesis and action principle
Read the Article of Ralf Meyer about adeles and L functions, he gives a spectral interpretation. It's on the arxiv, but here is another link: www.math.uni-muenster.de/sfb/about/publ/heft300.ps . He constructs an operator closely related to the right regular action on the adeles. A right regular action on a locally abelian group is always in close connection with the Fourier transform. |
Jun 25 |
accepted | Jacquet Langlands correspondance |
Jun 25 |
comment |
Under what conditions a bounded linear map can be extended ?
There are Banach spaces without Schauder basis, the first example was given by Enflo. |
Jun 25 |
comment |
Under what conditions a bounded linear map can be extended ?
What do you mean by the 2nd question. A Banach space has a norm, hence a seminorm, or do you mean uniqueness? I think spaces without a Schauder basis are good candidates. |
Jun 25 |
comment |
Under what conditions a bounded linear map can be extended ?
On Hilbert spaces, the extension is unique. It is an exercise in Reed and Simons volume 1. |
Jun 25 |
comment |
Jacquet Langlands correspondance
no, it is a main term, they Weyl law is $C T^2 + D T log T + O( T / log T)$ for congruence subgroups and $C' T^2 + O( T / log T)$ for cocompact groups. |
Jun 25 |
comment |
Jacquet Langlands correspondance
There appears an additional $T log T$ term for congruence subgroups. |
Jun 25 |
asked | Jacquet Langlands correspondance |
Jun 25 |
comment |
Haar Measure on a Quotient
Have a look at Echterhoff and Deitmar "Principles of Harmonic Analysis", it should be in the first chapter. |
Jun 24 |
comment |
Traceable representation of reductive group over a p-Adic field.
+1 Nice reference. |
Jun 24 |
revised |
Traceable representation of reductive group over a p-Adic field.
added 574 characters in body |