THE ARITHMETIC AND SPECTRAL ANALYSIS OF POINCAR EACUTE SERIES IIYA PIATETSKI SHAPIRO

The Arithmetic and Spectral Analysis of Poincaré Series
The Arithmetic and Spectral Analysis of Poincaré series deals with the spectral properties of Poincaré series and their relation to Kloosterman sums. In addition to Poincaré series for an arbitrary Fuchsian group of the first kind, the spectral expansion of the Kloosterman-Selberg zeta function is analyzed, along with the adellic theory of Poincaré series and Kloosterman sums over a global
Amazon: The Arithmetic and Spectral Analysis of
The Arithmetic and Spectral Analysis of Poincare Series (Perspectives in Mathematics) by James W. Cogdell (Author) › Visit Amazon's James W. Cogdell Page. Find all the books, read about the author, and more. See search results for this author. Are you an author?Cited by: 51Publish Year: 1990Author: James W. Cogdell, Ilya Piatetski-ShapiroAuthor: James W. Cogdell
The arithmetic and spectral analysis of Poincaré series
Get this from a library! The arithmetic and spectral analysis of Poincaré series. [James W Cogdell; I I Pi︠a︡tet︠s︡kiĭ-Shapiro] -- The Arithmetic and Spectral Analysis of Poincaré Series.
The arithmetic and spectral analysis of Poincaré series
The arithmetic and spectral analysis of Poincaré series. [James W Cogdell; I I Pi︠a︡tet︠s︡kiĭ-Shapiro] Home. WorldCat Home About WorldCat Help. Search. Search for Library Items Search for Lists Search for Contacts Search for a Library. Create[PDF]
Gauges on groups, convergence arguments
[Cogdell-PS 1990] J. Cogdell, I. Piatetski-Shapiro, The arithmetic and spectral analysis of Poincar e series, Perspectives in Mathematics, Academic Press, 1990. [Gangolli-Varadarajan 1988] R. Gangolli, V.S. Varadarajan, Harmonic analysis of spherical functions
Annales Henri Poincaré - Springer
Description. The goal of the journal is to serve the international scientific community in theoretical and mathematical physics by collecting and publishing original research papers meeting the highest professional standards in the field. The emphasis will be on analytical theoretical and mathematical physics in a broad sense.[PDF]
THE SPECTRAL GEOMETRY OF ARITHMETIC - oberlin
Having de ned arithmetic hyperbolic 3-manifolds and their number theoretic in-variants, the notes now focus on applications to spectral geometry. In Section 7 we prove that compact arithmetic hyperbolic 3-manifolds which are isospectral are necessarily commensurable, a result due to Reid [31].