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September 1976 The Selberg trace formula and the Riemann zeta function. Dennis A. Hejhal. Duke Math. J. 43(3): 441-482 (September 1976).
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The selberg trace formula and the riemann zeta function. Duke Mathematical Journal, 43(3), 441-482. https://doi.org/10.1215/S0012-7094-76-04338-6 We study the asymptotic behavior of zeros of the Selberg zeta function for the congruence subgroup Γ 0 (4) as a function of a one-parameter family of characters tending to the trivial character. The motivation for the study comes from observations based on numerical computations.
Selberg Zeta Functions and Transfer Operators: An Experimental
Introduction In this paper we are interested in the Selberg zeta functions for mod-ular groups. We first define it from a purely algebraical point of This book presents a method for evaluating Selberg zeta functions via transfer operators for the full modular group and its congruence subgroups with characters.
Selbergklass - sv.LinkFang.org
We derive combinatorial proofs of the main two evaluations of the Ihara-Selberg zeta function associated with a graph. We give three proofs of David Ruelle, Dynamical zeta functions and transfer operators, Notices. Amer. Math. Soc. 49 (2002), no. 8, 887895.
DETERMINANT EXPRESSION OF SELBERG ZETA FUNCTIONS (III) SHIN-YA KOYAMA (Communicated by William Adams) Abstract. We will prove that for PSL(2, R) and its cofinite subgroup, the Selberg zeta function is expressed by the determinant of the Laplacian. We will also give an explicit calculation in case of congruence subgroups, and deduce
Generalised Selberg zeta functions and a conjectural Lefschetz formula Anton Deitmar S. Friedberg et al: Multiple Dirichlet Series, Automorphic Forms, and Analytic Number Theory. Proceedings of Symposia in Pure Mathematics, Volume: 75, 177- 190 (2006). Abstract. A generalisation of the Selberg zeta function, or rather its log-
OF THE IHARA-SELBERG ZETA FUNCTION FOR GRAPHS DOMINIQUE FOATA AND DORON ZEILBERGER This paper is dedicated to Gian-Carlo Rota, on his millionth2’s birthday. Abstract.
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https://doi.org/10.1142/S0129167X92000357 Cited by: 171. On Epstein's Zeta-function. S. Chowla; A. Selberg. Journal für die reine und angewandte Mathematik (1967) Volume: 227, page 86-110.
S. Chowla; A. Selberg. Journal für die reine und angewandte Mathematik (1967) Volume: 227, page 86-110. ISSN: 0075-4102; 1435-5345/e. Keywords Selberg zeta function non-compact surface configuration of zeros PACS 11M36 37C30 1 Introduction The Selberg zeta function Z X associated to a compact Riemann surface X with negative Euler characteristic and without boundary is a well known and much studied complex function.
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Second variation of Selberg zeta functions and - GUP
Skickas inom 10-15 vardagar. Köp An Approach to the Selberg Trace Formula via the Selberg Zeta-Function av Jurgen Fischer på Avhandlingar om SELBERG ZETA FUNCTIONS. Sök bland 100181 avhandlingar från svenska högskolor och universitet på Avhandlingar.se. It is closely related to the Epstein zeta function. Den är nära relaterad till Epsteins zetafunktion. WikiMatrix.
RIEMANN ▷ Svenska Översättning - Exempel På Användning
4. Dynamical Systems and the Ruelle zeta functions. What they all have in
The discussion between Montgomery and Selberg involved Montgomery's work on the zeros of the Riemann zeta function, which is connected to the pattern of
Chowla, S., and Selberg, A.. "On Epstein's Zeta-function.." Journal für die reine und angewandte Mathematik 227 (1967): 86-110.
N2 - In one of his final research papers, Alan Turing introduced a method to certify the completeness of a purported list of zeros of the Riemann zeta-function. Selberg's zeta function for the modular group in the critical strip Hashimoto, Yasufumi; Abstract. In the present paper, we study the growth of the Selberg zeta We introduce a Selberg type zeta function of two variables which interpolates several higher Selberg zeta functions. The analytic continuation, the functional equation and the determinant expression of this function via the Laplacian on a Riemann surface are obtained. September 1976 The Selberg trace formula and the Riemann zeta function. Dennis A. Hejhal.