In [P. Sarnak, Class numbers of indefinite binary quadratic forms, J. Number Theory 15 (1982) 229-247], it was proved that the Selberg zeta function for SL 2 (Z) is expressed in terms of the fundamental units and the class numbers of the primitive indefinite binary quadratic forms. The aim of this p
β¦ LIBER β¦
Zeta functions of regular arithmetic schemes at $s=0$
β Scribed by Morin, Baptiste
- Book ID
- 121822301
- Publisher
- Duke University Press
- Year
- 2014
- Tongue
- English
- Weight
- 684 KB
- Volume
- 163
- Category
- Article
- ISSN
- 0012-7094
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Arithmetic expressions of Selberg's zeta
β
Yasufumi Hashimoto
π
Article
π
2007
π
Elsevier Science
π
English
β 150 KB
Functional Integration, Zeta Regularizat
β
K. Malyshev
π
Article
π
2003
π
Springer US
π
English
β 414 KB
Evaluation of the Dedekind zeta function
β
Lee, Jun Ho
π
Article
π
2014
π
Elsevier Science
π
English
β 404 KB
Ξ© -theorems for Riemann's Zeta-Function
β
Norman Levinson
π
Article
π
1972
π
National Academy of Sciences
π
English
β 287 KB
Explicit Bounds for Residues of Dedekind
β
StΓ©phane Louboutin
π
Article
π
2000
π
Elsevier Science
π
English
β 168 KB
We give explicit upper bounds for residues at s=1 of Dedekind zeta functions of number fields, for |L(1, /)| for nontrivial primitive characters / on ray class groups, and for relative class numbers of CM fields. We also give explicit lower bounds for relative class numbers of CM fields (which do no
Generalization of Recent Method Giving L
β
Norman Levinson
π
Article
π
1974
π
National Academy of Sciences
π
English
β 445 KB