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The Hecke algebra on the cohomology of Γ0 (p0)

Published online by Cambridge University Press:  22 January 2016

Xiangdong Wang
Xiangdong Wang*
Affiliation:
Mathematisches Institut, der Universität Bonn, Beringstr, 1, D-5300 Bonn, Germany
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Let p0 be a prime, p0 > 3 and Γ0(p0), Γ1(p0) as usual, the congruence subgroups of Γ = PSL2(ℤ).

Type
Research Article
Information
Nagoya Mathematical Journal , Volume 121 , March 1991 , pp. 97 - 125
Copyright
Copyright © Editorial Board of Nagoya Mathematical Journal 1991

References

[AS] Ash, A. and Stevens, G., Cohomology of arithmetic groups and congruences between systems of Hecke eigenvalues, J. reine angew. Math., 356 (1986), 192–220.Google Scholar
[Bro] Brown, K., Cohomology of groups, GTM 87, Springer Verlag (1982).Google Scholar
[Hab] Haberland, K., Perioden von Modulformen einer Variabler und Gruppenkohomologie I, II, III, Math. Nachr., 112 (1983), 245–315.CrossRefGoogle Scholar
[Rib] Ribet, K. A., Galois representations attached to eigenform with nebentypus, in: Lecture Notes in Math., 601, Springer Verlag.Google Scholar
[Ser] Serre, J.-P., A course in arithmetic, GTM 7, Springer Verlag (1973).Google Scholar
[Shi] Shimura, G., On elliptic curves with complex multiplication as factor of the Jacobians of modular function fields, Nagoya Math. J., 43 (1971), 199–208.Google Scholar
[Wan] Wang, X.-D., Die Eisensteinklasse in H 1(SL 2(Z), Mn (Z)) und die Arithmetik spezieller Werte von L-Funktionen, Bonner Math. Schriften, 20.2, Bonn (1989).Google Scholar