WebChowla–Selberg formula. In the same paper, Colmez proved the conjecture for an abelian CM number field, by combining Gross’s work with his computation of the p-adic period … WebAug 1, 1979 · JOURNAL OF NUMBER THEORY 11, 344-348 (1979) On an Identity of Chowla and Selberg BENEDICT H. GROSS* Department of Mathematics, Princeton University, Princeton, New Jersey 08540 Received November 6, 1978 DEDICATED TO PROFESSOR S. CHOWLA ON THE OCCASION OF HIS 70TH BIRTHDAY Let L be a …
ρ — Adic Analogues of Ramanujan Type Formulas for 1/π
Webpowers of the ChowlaSelberg period ... (the period) on the moduli space of complex structures Mcx of the mirror family Xˇ, with respect to a flat coordinate q on this moduli space (the Bmodel potential). In order to compare the two power series, the variables q and Q are identified via an WebJames G. Huard, Pierre Kaplan, Kenneth S. Williams, The Chowla-Selberg formula for genera; André Weil, La cyclotomie jadis et naguère; Steven Arno, The imaginary quadratic fields of class number 4; Jerzy Kaczorowski, On the Shanks-Rényi race problem; Christophe Soulé, Genres de Todd et valeurs aux entiers des dérivées de fonctions L hosting a workshop
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WebRobert Cass Chowla-Selberg Formula. De nitions De nition A CM eld is a totally imaginary quadratic extension of a totally real eld. A quartic abelian CM eld E can be written as E = F(p d 2) where d 2 2F is totally negative and F = Q(p d 1) for some squarefree d 1 >1. WebThe Chowla-Selberg formula has many applications in number theory. In particular, it can be used to investigate the distribution of the complex zeros of ZQ(s). For example, studies of Stark [10], Fujii [4] and Ki [8]. Therefore, it is expected that if one obtains some suitable analogue of the Chowla-Selberg formula for ζ(s), then it WebDec 10, 1995 · Chowla produced a remarkably rich research output, and his results in many of areas of number theory and combinatorics are of the greatest significance. The range … hosting a workshop insurance