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Some applications of representation theory to the sum-product phenomenon
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In our paper, we introduce a new method for estimating incidences via representation theory. We obtain several applications to various sums with multiplicative characters and to Zaremba's conjecture from number theory.
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Cited by 1 Pith paper
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On some results of Korobov and Larcher and Zaremba's conjecture
Zaremba's conjecture holds for all large primes: an absolute M exists so every large prime p admits a coprime a whose continued-fraction partial quotients are all ≤ M, with quantitative lower bounds on the number of such a.
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