J. Van der Jeugt

most citedOrthosymplectic

Z_{2} \times Z_{2}

-graded Lie superalgebras and parastatistics

8 citations · 9 across the 3 of their papers we have counts for

collaborators

3 papers

quant-ph2026★ 1 cited

Impact of the non-canonical approach to the exact solution of the ideal one-dimensional electron gas confined with an anisotropic quantum wire of oscillator-shaped profile

E. I. Jafarov, S. M. Nagiyev, J. Van der Jeugt

We study an exactly solvable model that can be interpreted as an ideal one-dimensional electron gas confined with an anisotropic quantum wire potential of oscillator-shaped profile…

math.RT2026

Graded Casimir Elements and Central Extensions of Color Lie Algebras

Naruhiko Aizawa, Ichi Fujii, Jambulingam Segar +1

A color Lie algebra is a generalization of a Lie (super)algebra by an Abelian group $Γ$ . The underlying vector space and defining relations of the algebra are graded by $Γ$ , and a…

math-ph2024★ 8 cited

Orthosymplectic $Z_{2} \times Z_{2}$ -graded Lie superalgebras and parastatistics

N. I. Stoilova, J. Van der Jeugt

A $Z_{2} \times Z_{2}$ -graded Lie superalgebra $g$ is a $Z_{2} \times Z_{2}$ -graded algebra with a bracket $[., .]$ that satisfies certain graded versions of the symmetry and Jacobi identity.…

Impact of the non-canonical approach to the exact solution of the ideal one-dimensional electron gas confined with an anisotropic quantum wire of oscillator-shaped profile

Graded Casimir Elements and Central Extensions of Color Lie Algebras

Orthosymplectic Z2​×Z2​-graded Lie superalgebras and parastatistics

Orthosymplectic $Z_{2} \times Z_{2}$ -graded Lie superalgebras and parastatistics