Academic Bibliography

Search 200 years of publications by Ghent University researchers.

Frederick Maes

Faculty of Engineering and Architecture > Department of Electronics and information systems

ORCID iD: 0000-0002-5742-6112

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- Journal Article
- A1
- open access
Numerical algorithms for the reconstruction of space-dependent sources in thermoelasticity

Frederick Maes (UGent) and Karel Van Bockstal (UGent)

(2025) MATHEMATICS AND COMPUTERS IN SIMULATION. 236. p.426-454
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Bounds for the kernel of the (κ, a)-generalized Fourier transform

Hendrik De Bie (UGent) , Pan Lian (UGent) and Frederick Maes (UGent)

(2025) JOURNAL OF FUNCTIONAL ANALYSIS. 288(4).
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On inverse source problems for space-dependent sources in thermoelasticity

Frederick Maes (UGent) and Karel Van Bockstal (UGent)

(2024) Modern problems in PDEs and applications : extended abstracts of the 2023 GAP center summer school. In Trends in mathematics p.153-161
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- Conference Paper
- C1
- open access
An estimate for the multivariate Mittag-Leffler function

Frederick Maes (UGent) and Karel Van Bockstal (UGent)

(2024) Extended Abstracts 2021/2022 : Ghent analysis and PDE seminar. In Trends in mathematics (TM) 2. p.249-255
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- Journal Article
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Existence and uniqueness of a weak solution to fractional single-phase-lag heat equation

Frederick Maes (UGent) and Karel Van Bockstal (UGent)

(2023) FRACTIONAL CALCULUS AND APPLIED ANALYSIS. 26(4). p.1663-1690
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Uniqueness for inverse source problems of determining a space-dependent source in thermoelastic systems

Frederick Maes (UGent) and Karel Van Bockstal (UGent)

(2022) JOURNAL OF INVERSE AND ILL-POSED PROBLEMS. 30(6). p.845-856
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Thermoelastic problem in the setting of dual-phase-lag heat conduction : existence and uniqueness of a weak solution

Frederick Maes (UGent) and Karel Van Bockstal (UGent)

(2021) JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS. 503(1).
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- Journal Article
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Some inverse source problems of determining a space dependent source in fractional-dual-phase-lag type equations

Frederick Maes (UGent) and Marian Slodicka (UGent)

(2020) MATHEMATICS. 8(8).
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- Journal Article
- A1
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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