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A GL(3) converse theorem via a "beyond endoscopy" approach
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abstract
We give a new proof of the converse theorem for Maass forms on ${\rm GL}(3)$ using a technique that is inspired by Langlands' philosophy of "beyond endoscopy", thereby implementing these ideas for the first time in a higher rank setting.
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Cited by 1 Pith paper
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Hybrid bounds for ${\rm{GL}}(4)\times {\rm{GL}}(1)$ twisted $L$-functions
A hybrid subconvex bound for L(1/2, Pi tensor chi) is claimed for prime level P and conductor M with M^{1/5} < P < M^{2/5}, but the final exponent passage in the proof is not justified.
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