Estimates on exponential sums related to the Diffie–Hellman Distributions
By Jean Bourgain. 2005
71 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Applied Mathematics, Discrete Mathematics and Combinatorics
View Paper: https://www.semanticscholar.org/paper/d9b061917f172d2a5dca2589bc98676dc5b11b1a
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In Algebra and Number Theory
- Ilya D. Shkredov
- Moubariz Z. Garaev
- Harald Andrés Helfgott
- M. Rudnev
- Igor E. Shparlinski
- Tom Sanders
- Ben Joseph Green
In Applied Mathematics
In Discrete Mathematics and Combinatorics
- Ilya D. Shkredov
- Moubariz Z. Garaev
- M. Rudnev
- Harald Andrés Helfgott
- Sophie Stevens
- Sergei V. Konyagin
- Oliver Roche-Newton
- Frank de Zeeuw
Citations in the corpus
- An Explicit Sum-Product Estimate in p (2010, result): “for some " = "(�) > 0. This result has found a number of spectacular applications in combinatorial problems and exponential sum estimates, see [ 1 ]–[5].”
- On a variant of sum-product estimates and explicit exponential sum bounds in prime fields (2009, unknown): “(1·3) Inequality (1·2) has been extended in [1]–[6].”
- On asymptotic formulae in some sum–product questions (2018, background): “In papers [4], [5], [12], [50] just upper bounds for T + k (A) can be found but not an asymptotic formula.”