Abstract
We investigate the numerical computation of Maaß cusp forms for the modular group corresponding to large eigenvalues. We present Fourier coefficients of two cusp forms whose eigenvalues exceed r = 40000. These eigenvalues are the largest that have so far been found in the case of the modular group. They are larger than the 130 millionth eigenvalue.
Original language | English |
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Pages (from-to) | 363-381 |
Number of pages | 19 |
Journal | Mathematics of Computation |
Volume | 74 |
DOIs | |
Publication status | Published - 23 Mar 2004 |
Keywords
- Mathematics - Number Theory
- Maass forms