Chapter: I - Hyperbolic Geometry

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Home > Hyperbolic Geometry and Applications in Quantum Chaos and Cosmology > I - Hyperbolic Geometry

Hyperbolic Geometry and Applications in Quantum Chaos and Cosmology |

Jens Bolte; Frank Steiner

Cambridge University Press

Hyperbolic Geometry and Applications in Quantum Chaos and Cosmology

I - Hyperbolic Geometry

Chapter Info

Authors

Aline Aigon-Dupuy; Peter Buser; Klaus-Dieter Semmler

ARI Id

1667173268920_9972481

Access

Not Available Free

Pages

1-82

Chapter URL

https://www.cambridge.org/core/books/hyperbolic-geometry-and-applications-in-quantum-chaos-and-cosmology/hyperbolic-geometry/6DE8602E668480C67A079CB2ED5AF687

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Chapters/Headings	Author(s)	Pages	Info
Frontmatter		i-iv
Contents		v-vi
List of Contributors		vii-viii
Preface	Jens Bolte; Frank Steiner	ix-xii
I - Hyperbolic Geometry	Aline Aigon-Dupuy; Peter Buser; Klaus-Dieter Semmler	1-82
II - Selberg's Trace Formula: An Introduction	Jens Marklof	83-120
III - Semiclassical Approach to Spectral Correlation Functions	Martin Sieber	121-142
IV - Transfer Operators, the Selberg Zeta Function and the Lewis-Zagier Theory of Period Functions	Dieter H. Mayer	143-174
V - On the Calculation of Maass Cusp Forms	Dennis A. Hejhal	175-186
VI - Maass Waveforms on (Γ0(N), χ) (Computational Aspects)	Fredrik Strömberg	187-228
VII - Numerical Computation of Maass Waveforms and an Application to Cosmology	Ralf Aurich; Frank Steiner; Holger Then	229-270
Index		271-272
Chapters/Headings	Author(s)	Pages	Info

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