Abstract
To study statistical properties of modular forms, including for instance Sato–Tate like problems, it is essential to be able to compute a large number of Fourier coefficients. We show that this can be achieved in level 4 for a large range of half-integral weights by making use of one of three explicit bases, the elements of which can be calculated via fast power series operations.
Citation
Ilker Inam. Gabor Wiese. "Fast computation of half-integral weight modular forms." Rocky Mountain J. Math. 52 (4) 1395 - 1401, August 2022. https://doi.org/10.1216/rmj.2022.52.1395
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