Rapid computation of $L$-functions attached to Maass forms

Abstract

Let $L$ be a degree-$2$ $L$-function associated to a Maass cusp form. We explore an algorithm that evaluates $t$ values of $L$ on the critical line in time $O(t^{1+\epsilon })$. We use this algorithm to rigorously compute an abundance of consecutive zeros and investigate their distribution.

References in corpus (1)

• Rapid computation of L-functions for modular forms

Cited by in corpus (1)

• Simple zeros of automorphic $L$-functions