arXiv · 1209.5950
Burgess-like subconvex bounds for $GL_2 \times GL_1$
Abstract
We give a Burgess-like subconvex bound for $L(s, π\otimes χ)$ in terms of the analytical conductor of $χ$, where $π$ is a $GL_2$ cuspidal representation and $χ$ is a Hecke character.
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Han Wu. 2014-04-01. Burgess-like subconvex bounds for $GL_2 \times GL_1$. https://doi.org/10.1007/s00039-014-0277-4
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