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Non-vanishing of symmetric square -functions in the weight aspect
Olga Balkanova, Dmitry Frolenkov
Source abstract
We prove a new asymptotic formula for the second moment of symmetric square L-functions in the weight aspect on average. This result implies that the associated L-function is non-vanishing at the central point for at least 76.69% of holomorphic Hecke cusp forms of bounded weight, improving the previous bound of 70.37%.
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