Simple zeros of automorphic $L$-functions

Abstract

We prove that the complete $L$-function associated to any cuspidal automorphic representation of $G{L}_2({\mathbb{A}}_{\mathbb{Q}})$ has infinitely many simple zeros.

References in corpus (1)

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

Cited by in corpus (3)

• Ratios of Artin L-functions
• Multiplicity of nontrivial zeros of primitive L-functions via higher-level correlations
• Twisting moduli for GL(2)