Ghent University Academic Bibliography

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The parity operator for parafermions and parabosons

N. Stoilova and Joris Van der Jeugt (UGent)

(2026) JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL. 59(17).
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- Journal Article
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- open access
Orthosymplectic Z2xZ2 -graded Lie superalgebras and parastatistics

N. Stoilova and Joris Van der Jeugt (UGent)

(2024) JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL. 57(9).
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A Klein operator for paraparticles

Nedialka I. Stoilova and Joris Van der Jeugt (UGent)

(2022) Lie Theory and Its Applications in Physics : Sofia, Bulgaria, June 2021. In Springer Proceedings in Mathematics & Statistics (PROMS) 396. p.263-268
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Representations of the Lie superalgebra osp(1 vertical bar 2n) with polynomial bases

Asmus Bisbo, Hendrik De Bie (UGent) and Joris Van der Jeugt (UGent)

(2021) SYMMETRY INTEGRABILITY AND GEOMETRY-METHODS AND APPLICATIONS. 17.
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Partition functions and thermodynamic properties of paraboson and parafermion systems

N.I. Stoilova and Joris Van der Jeugt (UGent)

(2020) PHYSICS LETTERS A. 384(21).
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A class of representations of the orthosymplectic Lie superalgebras B(n,n) and B(infinity,infinity)

N.I. Stoilova and Joris Van der Jeugt (UGent)

(2020) Lie Theory and Its Applications in Physics. In Springer Proceedings in Mathematics & Statistics 335. p.185-201
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Parabosons, parafermions and representations of ℤ₂ x ℤ₂-graded Lie superalgebras

N. I. Stoilova and Joris Van der Jeugt (UGent)

(2019) 32ND INTERNATIONAL COLLOQUIUM ON GROUP THEORETICAL METHODS IN PHYSICS (GROUP32). In Journal of Physics Conference Series 1194.
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Paraboson coherent states

R Chakrabarti, Nedialka Stoilova (UGent) and Joris Van der Jeugt (UGent)

(2010) PHYSICS OF ATOMIC NUCLEI. 73(2). p.269-275

Academic Bibliography

The parity operator for parafermions and parabosons

Orthosymplectic Z2xZ2 -graded Lie superalgebras and parastatistics

A Klein operator for paraparticles

Representations of the Lie superalgebra osp(1 vertical bar 2n) with polynomial bases

Partition functions and thermodynamic properties of paraboson and parafermion systems

A class of representations of the orthosymplectic Lie superalgebras B(n,n) and B(infinity,infinity)

Parabosons, parafermions and representations of ℤ₂ x ℤ₂-graded Lie superalgebras

Paraboson coherent states

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