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New bounds for Gauss sums derived from KTH powers, and for Heilbronn's exponential sum
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http://hub.abes.fr/oup/periodical/qmathj/2000/volume_51/issue_2/w
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New bounds for Gauss sums derived from KTH powers, and for Heilbronn's exponential sum
has manifestation of work
http://hub.abes.fr/oup/periodical/qmathj/2000/volume_51/issue_2/101093qjmath512221/m/web
http://hub.abes.fr/oup/periodical/qmathj/2000/volume_51/issue_2/101093qjmath512221/m/print
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http://hub.abes.fr/oup/periodical/qmathj/2000/volume_51/issue_2/101093qjmath512221/authorship/1
http://hub.abes.fr/oup/periodical/qmathj/2000/volume_51/issue_2/101093qjmath512221/authorship/2
Author
Heath-Brown DR
Konyagin S
Abstract
We show that p/Σ/n=1 exp (2π iank/p) << min (k5/8p5,8, k3/8p3/4 and p/Σ/n=1 exp (2π ianp/p2) << p7/8 when p Xa. The proof uses a modification of Stepanov's method.
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The Quarterly Journal of Mathematics
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