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arxiv: 1905.00291 · v1 · pith:RAUDTQS3new · submitted 2019-05-01 · 🧮 math.NT · math.CO

Modular hyperbolas and bilinear forms of Kloosterman sums

classification 🧮 math.NT math.CO
keywords bilinearformshyperbolaskloostermansumsapplicationboundcombinatorial
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In this paper we study incidences for hyperbolas in $\mathbf{F}_p$ and show how linear sum--product methods work for such curves. As an application we give a purely combinatorial proof of a nontrivial upper bound for bilinear forms of Kloosterman sums.

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  1. Some remarks on products of sets in the Heisenberg group and in the affine group

    math.CO 2019-07 unverdicted novelty 4.0

    New growth bounds for set products in the Heisenberg and affine groups over prime fields, plus an application to Freiman's isomorphism in nonabelian groups.