We define the number field analog of the zeta function of d-complex variables studied by Zagier in (
On a conjecture of dedekind on zeta-functions
β Scribed by Robert W van der Waall
- Publisher
- Elsevier Science
- Year
- 1975
- Weight
- 239 KB
- Volume
- 78
- Category
- Article
- ISSN
- 1385-7258
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Throughout this paper, let R be a complete discrete valuation ring with the residue field k and the quotient field K, and Ξ an R-order in a semisimple K-algebra A [CR]. We assume that k is a finite field with q elements. For an A-module V of finite length, we denote by L Ξ (V ) the set of full Ξ-lat
Koike, K., On a conjecture of Stanley on Jack symmetric functions, Discrete Mathematics 115 (1993) 211-216. The Jack symmetric function J,(x; G() is a symmetric function with interesting properties that J,(x; 2) is a spherical function of the symmetric pair (GL(n, FQ O(n, [w)) and that J,(x; 1) is
Ka tai himself gave partial solutions. In he proved that &2f (n)&=0(n &1 ) ( 3 ) article no. 0027