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An Approach to the Selberg Trace Formula via the Selberg Zeta-Function
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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.
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.
Additional information
| Book Format | Hardcover, Softcover |
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Book information
Edition
1st Edition
ISBN [Softcover]
9783540152088
Publisher
Springer
Year
1987
Pages
IV, 188 p.
Series Title
Lecture Notes in Mathematics
Language
English

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