J. Brian Conrey, William Duke, David W. Farmer
Published 1996-09-10Version 1
For each prime $p$, we determine the distribution of the $p^{th}$ Fourier coefficients of the Hecke eigenforms of large weight for the full modular group. As $p\to\infty$, this distribution tends to the Sato--Tate distribution.
On the average size of the eigenvalues of the Hecke operators
Hecke operators on Hilbert-Siegel modular forms
Hecke operators on Hilbert-Siegel theta series
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