Academic Bibliography

Search 200 years of publications by Ghent University researchers.

Gregory Debruyne

Faculty of Sciences > Department of Mathematics: Analysis, Logic and Discrete Mathematics

ORCID iD: 0000-0002-1603-0402

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Some examples of well-behaved Beurling number systems

Szilárd Révész, Frederik Broucke (UGent) and Gregory Debruyne (UGent)

(2025) TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY. 378(1). p.477-501
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On the density hypothesis for L-functions associated with holomorphic cusp forms

Bin Chen (UGent) , Gregory Debruyne (UGent) and Jasson Vindas Diaz (UGent)

(2024) REVISTA MATEMATICA IBEROAMERICANA. 40(6). p.2179-2202
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The optimal Malliavin-type remainder for Beurling generalized integers

Frederik Broucke (UGent) , Gregory Debruyne (UGent) and Jasson Vindas Diaz (UGent)

(2024) JOURNAL OF THE INSTITUTE OF MATHEMATICS OF JUSSIEU. 23(1). p.249-278
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On zero-density estimates and the PNT in short intervals for Beurling generalized numbers

Frederik Broucke (UGent) and Gregory Debruyne (UGent)

(2023) ACTA ARITHMETICA. 207(4). p.365-391
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On the absence of remainders in the Wiener-Ikehara and Ingham-Karamata theorems : a constructive approach

Frederik Broucke (UGent) , Gregory Debruyne (UGent) and Jasson Vindas Diaz (UGent)

(2021) PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY. 149. p.1053-1060
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An asymptotic analysis of the Fourier-Laplace transforms of certain oscillatory functions

Frederik Broucke (UGent) , Gregory Debruyne (UGent) and Jasson Vindas Diaz (UGent)

(2021) JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS. 494(1).
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Beurling numbers whose number of prime factors lies in a specified residue class

Gregory Debruyne (UGent)

(2020) ACTA ARITHMETICA. 196(4). p.433-438
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The saddle-point method for general partition functions

Gregory Debruyne (UGent) and Gérald Tenenbaum

(2020) INDAGATIONES MATHEMATICAE-NEW SERIES. 31(4). p.728-738
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Beurling integers with RH and large oscillation

Frederik Broucke (UGent) , Gregory Debruyne (UGent) and Jasson Vindas Diaz (UGent)

(2020) ADVANCES IN MATHEMATICS. 370.
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Halász's theorem for Beurling generalized numbers

Gregory Debruyne (UGent) , Frederick Maes (UGent) and Jasson Vindas Diaz (UGent)

(2020) ACTA ARITHMETICA. 194(1). p.59-72

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