Congruences with intervals and arbitrary sets
Author:
Funder
Australian Research Council
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s00013-019-01421-7.pdf
Reference21 articles.
1. Ayyad, A., Cochrane, T., Zheng, Z.: The congruence $$x_1x_2\equiv x_3x_4$$ mod $$p$$, the equation $$x_1x_2=x_3x_4$$, and mean values of character sums. J. Number Theory 59, 398–413 (1996)
2. Blomer, V., Fouvry, É., Kowalski, E., Michel, P., Milićević, D.: On moments of twisted $$L$$-functions. Am. J. Math. 139, 707–768 (2017)
3. Blomer, V., Fouvry, É., Kowalski, E., Michel, P., Milićević, D.: Some applications of smooth bilinear forms with Kloosterman sums. Trudy Matem. Instituta Steklov 296 (2017), 24-35
4. translation in Proc. Steklov Math. Inst. 296, 18-29 (2017)
5. Bourgain, J., Konyagin, S.V., Shparlinski, I.E.: Character sums and deterministic polynomial root finding in finite fields. Math. Comput. 84, 2969–2977 (2015)
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