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Dynamical, Spectral, and Arithmetic Zeta Functions
About this Title
Michel L. Lapidus and Machiel van Frankenhuysen, Editors
Publication: Contemporary Mathematics
Publication Year:
2001; Volume 290
ISBNs: 978-0-8218-2079-7 (print); 978-0-8218-7880-4 (online)
DOI: https://doi.org/10.1090/conm/290
MathSciNet review: 1868465
Table of Contents
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Front/Back Matter
Articles
- Cheng-Hung Chang and Dieter H. Mayer – Eigenfunctions of the transfer operators and the period functions for modular groups [MR 1868466]
- Christopher Deninger and Wilhelm Singhof – A note on dynamical trace formulas [MR 1868467]
- Carol E. Fan and Jay Jorgenson – Small eigenvalues and Hausdorff dimension of sequences of hyperbolic three-manifolds [MR 1868468]
- Alexander Fel′shtyn – Dynamical zeta functions and asymptotic expansions in Nielsen theory [MR 1868469]
- William F. Galway – Computing the Riemann zeta function by numerical quadrature [MR 1868470]
- Shai Haran – On Riemann’s zeta function [MR 1868471]
- Michel L. Lapidus and Machiel van Frankenhuysen – A prime orbit theorem for self-similar flows and Diophantine approximation [MR 1868472]
- A. M. Odlyzko – The $10^{22}$-nd zero of the Riemann zeta function [MR 1868473]
- Peter Perry – Spectral theory, dynamics, and Selberg’s zeta function for Kleinian groups [MR 1868474]
- C. Soulé – On zeroes of automorphic $L$-functions [MR 1868475]
- H. M. Stark and A. A. Terras – Artin $L$-functions of graph coverings [MR 1868476]