Prime geodesic theorem for hyperbolic 3-manifolds: general cofinite cases

Maki Nakasuji

Type: Article

Publication Date: 2004-01-30

Citations: 5

DOI: https://doi.org/10.1515/form.2004.015

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Locations

Forum Mathematicum - View

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+	Bykovskii-type theorem for the Picard manifold	2019	Antal Balog András Bíró Giacomo Cherubini Niko Laaksonen
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Works Cited by This (14)

Action	Title	Year	Authors
+ PDF Chat	Zeta functions of Selberg’s type for some noncompact quotients of symmetric spaces of rank one	1980	Ramesh Gangolli Garth Warner
+ PDF Chat	The Distribution of Prime Numbers	1933	A. E. Ingham
+ PDF Chat	The arithmetic and geometry of some hyperbolic three manifolds	1983	Peter Sarnak
+	Prime Geodesic Theorem for the Picard manifold under the mean-Lindelöf hypothesis	2001	Shin-ya Koyama
+ PDF Chat	Determinant expression of Selberg zeta functions. I	1991	Shin-ya Koyama
+ PDF Chat	Determinants of Laplacians	1987	Peter Sarnak
+ PDF Chat	The determinant of the Eisenstein matrix and Hilbert class fields	1985	Isaac Efrat Peter Sarnak
+ PDF Chat	Spectral functions, special functions and the Selberg zeta function	1987	A. Voros
+	The Circle Problem in the Hyperbolic Plane	1994	Ralph S. Phillips Zeév Rudnick
+ PDF Chat	Prime geodesic theorem via the explicit formula of $\Psi $ for hyperbolic 3-manifolds	2001	Maki Nakasuji