Automorphic forms, hyperfunction cohomology, and period functions

Journal fur die Reine und Angewandte Mathematik

Volumn 492, Issue , 1997, Pages 1-39

  Bruggeman, Roelof W ^a  

^a UTRECHT UNIVERSITY   (Netherlands)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0031521475     PISSN: 00754102     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (11)

1. R. W. Bruggeman, Families of Automorphic Forms, Monogr. Math. 88, Birkhäuser, 1994.
2. U. Bunke and M. Olbrich, Gamma-cohomology and the Selberg zeta function, J. reine angew. Math. 467 (1995), 199-219.
3. S. Helgason, Harmonic analysis in the non-Euclidean disk, Conference on Harmonic Analysis, College Park, Maryland, 1971, Springer Lect. Notes Math. 266 (1972), 151-156.
4. 2(ℝ), Addison-Wesley, 1975.
5. J. B. Lewis, Spaces of Holomorphic Functions equivalent to the even Maass Cusp Forms, Invent. math. 127 (1997), 271-306.
6. J. Lewis and D. Zagier, Period functions and the Selberg zeta function for the modular group, Preprint MPI 96-112, Bonn 1996.
7. J. B. Lewis and D. Zagier, Period functions for Maass wave forms, in preparation.
8. H. Schlichtkrull, Hyperfunctions and Harmonic Analysis on Symmetric Spaces, Birkhäuser, 1984.
9. G. Shimura. Introduction to the Arithmetic Theory of Automorphic Functions, Iwanami Shoten, Publishers, and Princeton University Press, 1971.
10. L. J. Slater, Confluent Hypergeometric Functions, University press, Cambridge 1960.
11. D. Zagier, Periods of Modular Forms, Traces of Hecke Operators, and Multiple Zeta Values, Proceedings of the conference Studies of Automorphic forms and L-functions, R. I. M. S., Kyoto (1992), 162-170.