Projects per year
Abstract
Upper bounds for GCD sums of the form
Sigma(N)(k,l=1) (gcd(n(k), n(l)))(2 alpha)/(n(k)n(l))(alpha)
are established, where (n(k))1
Sigma(N)(k,l=1) (gcd(n(k), n(l)))(2 alpha)/(n(k)n(l))(alpha)
are established, where (n(k))1
Original language | English |
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Pages (from-to) | 1517-1546 |
Journal | Journal of the European Mathematical Society |
Volume | 17 |
Issue number | 6 |
DOIs | |
Publication status | Published - 2015 |
Fields of Expertise
- Information, Communication & Computing
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Dive into the research topics of 'GCD sums from Poisson integrals and systems of dilated functions'. Together they form a unique fingerprint.Projects
- 1 Finished
-
Analytic Combinatorics: Analytic Combinatorics and Probabilistic Number Theory
Wagner, S. (Co-Investigator (CoI)), Madritsch, M. (Co-Investigator (CoI)), Aistleitner, C. (Co-Investigator (CoI)), Barat, G. (Co-Investigator (CoI)), Thuswaldner, J. (Principal Investigator (PI)), Grabner, P. (Principal Investigator (PI)), Van De Woestijne, C. E. (Co-Investigator (CoI)), Heuberger, C. (Principal Investigator (PI)), Brauchart, J. (Co-Investigator (CoI)), Berkes, I. (Principal Investigator (PI)), Filipin, A. (Co-Investigator (CoI)), Zeiner, M. (Co-Investigator (CoI)) & Tichy, R. (Principal Investigator (PI))
1/01/06 → 31/07/12
Project: Research project