Academic Bibliography

Search 200 years of publications by Ghent University researchers.

dr. Roy Oste

ORCID iD: 0000-0002-3418-7067

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The double dihedral Dunkl total angular momentum algebra

Marcelo Gonçalves De Martino (UGent) , Alexis Langlois-Rémillard and Roy Oste (UGent)

(2026) ADVANCES IN APPLIED CLIFFORD ALGEBRAS. 36(3).
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Deformations of unitary Howe dual pairs

Dan Ciubotaru, Hendrik De Bie (UGent) , Marcelo Gonçalves De Martino (UGent) and Roy Oste (UGent)

(2025) JOURNAL OF PURE AND APPLIED ALGEBRA. 229(7).
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The centre of the Dunkl total angular momentum algebra

Kieran Calvert, Marcelo Gonçalves De Martino (UGent) and Roy Oste (UGent)

(2024) JOURNAL OF ALGEBRA. 658. p.198-226
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Fourier kernels associated with the Clifford–Helmholtz system

Hendrik De Bie (UGent) , Roy Oste (UGent) and Ze Yang

(2024) COMPLEX ANALYSIS AND OPERATOR THEORY. 18(2).
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Generalised symmetries and bases for dunkl monogenics

Hendrik De Bie (UGent) , Alexis Langlois-Rémillard, Roy Oste (UGent) and Joris Van der Jeugt (UGent)

(2023) ROCKY MOUNTAIN JOURNAL OF MATHEMATICS. 53(2). p.397-415
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Finite-dimensional representations of the symmetry algebra of the dihedral Dunkl-Dirac operator

Hendrik De Bie (UGent) , Alexis Langlois-Rémillard, Roy Oste (UGent) and Joris Van der Jeugt (UGent)

(2022) JOURNAL OF ALGEBRA. 591. p.170-216
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An exceptional symmetry algebra for the 3D Dirac–Dunkl operator

Alexis Langlois-Rémillard and Roy Oste (UGent)

(2020) Lie Theory and Its Applications in Physics. In Springer Proceedings in Mathematics & Statistics 335. p.399-405
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Exact solution of the position-dependent effective mass and angular frequency Schrodinger equation : harmonic oscillator model with quantized confinement parameter

I Jafarov, E., S. M. Nagiyev, Roy Oste (UGent) and Joris Van der Jeugt (UGent)

(2020) JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL. 53(48).
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Symmetries of the S₃ Dirac-Dunkl operator

Hendrik De Bie (UGent) , Roy Oste (UGent) and Joris Van der Jeugt (UGent)

(2018) Quantum theory and symmetries with Lie theory and its applications in physics, volume 1. In Springer Proceedings in Mathematics & Statistics 263. p.255-260
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On the algebra of symmetries of Laplace and Dirac operators

Hendrik De Bie (UGent) , Roy Oste (UGent) and Joris Van der Jeugt (UGent)

(2018) LETTERS IN MATHEMATICAL PHYSICS. 108(8). p.1905-1953

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