Twisted Linnik implies optimal covering exponent for S3
Browning TD, Kumaraswamy V, Steiner R. 2017. Twisted Linnik implies optimal covering exponent for S3. International Mathematics Research Notices.
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Author
Browning, Timothy DISTA 
;
Kumaraswamy, Vinay;
Steiner, Rapael
;
Kumaraswamy, Vinay;
Steiner, RapaelAbstract
We show that a twisted variant of Linnik’s conjecture on sums of Kloosterman sums leads to an optimal covering exponent for S3.
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Date Published
2017-06-19
Journal Title
International Mathematics Research Notices
IST-REx-ID
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Browning TD, Kumaraswamy V, Steiner R. Twisted Linnik implies optimal covering exponent for S3. International Mathematics Research Notices. 2017. doi:10.1093/imrn/rnx116
Browning, T. D., Kumaraswamy, V., & Steiner, R. (2017). Twisted Linnik implies optimal covering exponent for S3. International Mathematics Research Notices. Oxford University Press. https://doi.org/10.1093/imrn/rnx116
Browning, Timothy D, Vinay Kumaraswamy, and Rapael Steiner. “Twisted Linnik Implies Optimal Covering Exponent for S3.” International Mathematics Research Notices. Oxford University Press, 2017. https://doi.org/10.1093/imrn/rnx116.
T. D. Browning, V. Kumaraswamy, and R. Steiner, “Twisted Linnik implies optimal covering exponent for S3,” International Mathematics Research Notices. Oxford University Press, 2017.
Browning TD, Kumaraswamy V, Steiner R. 2017. Twisted Linnik implies optimal covering exponent for S3. International Mathematics Research Notices.
Browning, Timothy D., et al. “Twisted Linnik Implies Optimal Covering Exponent for S3.” International Mathematics Research Notices, Oxford University Press, 2017, doi:10.1093/imrn/rnx116.
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