Selberg Zeta and Theta Functions: A Differential Operator Approach
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Description
Employs a version of the Selberg trace formula to illuminate the connection between the spectrum of certain elliptical differential operators, and the theory of zeta and theta functions for bundles on compact locally symmetric spaces and rank one. Also describes the theta function of Riemannian surfaces with cusps, and alternative descriptions of the singularities of the Selberg zeta functions in terms of Lie algebra and group cohomology. Includes explicit worked examples. Distributed by VCH. Annotation copyright Book News, Inc. Portland, Or. Preface Contents Introduction Chapter 1 Elliptic Operators, Duality, and Trace Formulas Chapter 2 Theta Functions Chapter 3 The Selberg Zeta Function Chapter 4 The Ruelle Zeta Function Chapter 5 Examples Chapter 6 Alternative Descriptions of the Singularities Bibliography Index
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