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An Approach to the Selberg Trace Formula via the Selberg Zeta-Function: 1253 (Lecture Notes in Mathematics, 1253) - Softcover
Synopsis
The Notes give a direct approach to the Selberg zeta-function for cofinite discrete subgroups of SL (2,#3) acting on the upper half-plane. The basic idea is to compute the trace of the iterated resolvent kernel of the hyperbolic Laplacian in order to arrive at the logarithmic derivative of the Selberg zeta-function. Previous knowledge of the Selberg trace formula is not assumed. The theory is developed for arbitrary real weights and for arbitrary multiplier systems permitting an approach to known results on classical automorphic forms without the Riemann-Roch theorem. The author's discussion of the Selberg trace formula stresses the analogy with the Riemann zeta-function. For example, the canonical factorization theorem involves an analogue of the Euler constant. Finally the general Selberg trace formula is deduced easily from the properties of the Selberg zeta-function: this is similar to the procedure in analytic number theory where the explicit formulae are deduced from the properties of the Riemann zeta-function. Apart from the basic spectral theory of the Laplacian for cofinite groups the book is self-contained and will be useful as a quick approach to the Selberg zeta-function and the Selberg trace formula.
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- PublisherSpringer
- Publication date1987
- ISBN 10 3540152083
- ISBN 13 9783540152088
- BindingPaperback
- LanguageEnglish
- Number of pages192
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An Approach to the Selberg Trace Formula via the Selberg Zeta-Function. Lecture notes in mathematics; 1253.
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An Approach to the Selberg Trace Formula via the Selberg Zeta-Function
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ISBN 13: 9783540152088
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An Approach to the Selberg Trace Formula via the Selberg Zeta-Function (Lecture Notes in Mathematics, Vol. 1253) (Lecture Notes in Mathematics, 1253)
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An Approach to the Selberg Trace Formula via the Selberg Zeta-Function
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Springer Berlin Heidelberg Apr 1987, 1987
ISBN 10: 3540152083
ISBN 13: 9783540152088
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Taschenbuch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -The Notes give a direct approach to the Selberg zeta-function for cofinite discrete subgroups of SL (2,3) acting on the upper half-plane. The basic idea is to compute the trace of the iterated resolvent kernel of the hyperbolic Laplacian in order to arrive at the logarithmic derivative of the Selberg zeta-function. Previous knowledge of the Selberg trace formula is not assumed. The theory is developed for arbitrary real weights and for arbitrary multiplier systems permitting an approach to known results on classical automorphic forms without the Riemann-Roch theorem. The author's discussion of the Selberg trace formula stresses the analogy with the Riemann zeta-function. For example, the canonical factorization theorem involves an analogue of the Euler constant. Finally the general Selberg trace formula is deduced easily from the properties of the Selberg zeta-function: this is similar to the procedure in analytic number theory where the explicit formulae are deduced from the properties of the Riemann zeta-function. Apart from the basic spectral theory of the Laplacian for cofinite groups the book is self-contained and will be useful as a quick approach to the Selberg zeta-function and the Selberg trace formula. 192 pp. Englisch. Seller Inventory # 9783540152088
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An Approach to the Selberg Trace Formula via the Selberg Zeta-Function
Published by
Springer Berlin Heidelberg, 1987
ISBN 10: 3540152083
ISBN 13: 9783540152088
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Taschenbuch
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Taschenbuch. Condition: Neu. Druck auf Anfrage Neuware - Printed after ordering - The Notes give a direct approach to the Selberg zeta-function for cofinite discrete subgroups of SL (2,3) acting on the upper half-plane. The basic idea is to compute the trace of the iterated resolvent kernel of the hyperbolic Laplacian in order to arrive at the logarithmic derivative of the Selberg zeta-function. Previous knowledge of the Selberg trace formula is not assumed. The theory is developed for arbitrary real weights and for arbitrary multiplier systems permitting an approach to known results on classical automorphic forms without the Riemann-Roch theorem. The author's discussion of the Selberg trace formula stresses the analogy with the Riemann zeta-function. For example, the canonical factorization theorem involves an analogue of the Euler constant. Finally the general Selberg trace formula is deduced easily from the properties of the Selberg zeta-function: this is similar to the procedure in analytic number theory where the explicit formulae are deduced from the properties of the Riemann zeta-function. Apart from the basic spectral theory of the Laplacian for cofinite groups the book is self-contained and will be useful as a quick approach to the Selberg zeta-function and the Selberg trace formula. Seller Inventory # 9783540152088
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An Approach to the Selberg Trace Formula Via the Selberg Zeta-Function
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An Approach to the Selberg Trace Formula via the Selberg Zeta-Function
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Springer Berlin Heidelberg, 1987
ISBN 10: 3540152083
ISBN 13: 9783540152088
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Condition: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. The Notes give a direct approach to the Selberg zeta-function for cofinite discrete subgroups of SL (2,#3) acting on the upper half-plane. The basic idea is to compute the trace of the iterated resolvent kernel of the hyperbolic Laplacian in order to arrive. Seller Inventory # 4882527
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An Approach to the Selberg Trace Formula via the Selberg Zeta-Function
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Springer Berlin Heidelberg, Springer Berlin Heidelberg Apr 1987, 1987
ISBN 10: 3540152083
ISBN 13: 9783540152088
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Taschenbuch
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Taschenbuch. Condition: Neu. Neuware -The Notes give a direct approach to the Selberg zeta-function for cofinite discrete subgroups of SL (2,#3) acting on the upper half-plane. The basic idea is to compute the trace of the iterated resolvent kernel of the hyperbolic Laplacian in order to arrive at the logarithmic derivative of the Selberg zeta-function. Previous knowledge of the Selberg trace formula is not assumed. The theory is developed for arbitrary real weights and for arbitrary multiplier systems permitting an approach to known results on classical automorphic forms without the Riemann-Roch theorem. The author's discussion of the Selberg trace formula stresses the analogy with the Riemann zeta-function. For example, the canonical factorization theorem involves an analogue of the Euler constant. Finally the general Selberg trace formula is deduced easily from the properties of the Selberg zeta-function: this is similar to the procedure in analytic number theory where the explicit formulae are deduced from the properties of the Riemann zeta-function. Apart from the basic spectral theory of the Laplacian for cofinite groups the book is self-contained and will be useful as a quick approach to the Selberg zeta-function and the Selberg trace formula. 192 pp. Englisch. Seller Inventory # 9783540152088
Quantity: 2 available