G. Rideau

most citedClassification of the quantum deformation of the superalgebra

G L (1∣1)

12 citations · 14 across the 4 of their papers we have counts for

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q-alg1997

Deformed Harmonic Oscillator Algebras defined by their Bargmann representations

M. Irac-Astaud, G. Rideau

Deformed Harmonic Oscillator Algebras are generated by four operators, two mutually adjoint $a$ and $a^{†}$ , and two self-adjoint $N$ and the unity $1$ such as: $[a,N] = a, [a^…

q-alg1997★ 2 cited

Deformed harmonic oscillators : coherent states and Bargmann representations

M. Irac-Astaud, G. Rideau

Generalizing the case of the usual harmonic oscillator, we look for Bargmann representations corresponding to deformed harmonic oscillators. Deformed harmonic oscillator algebras a…

q-alg1997★ 12 cited

Classification of the quantum deformation of the superalgebra $G L (1∣1)$

L. Frappat, V. Hussin, G. Rideau

We present a classification of the possible quantum deformations of the supergroup $G L (1∣1)$ and its Lie superalgebra $g l (1∣1)$ . In each case, the (super)commutation relations and…

Deformed Harmonic Oscillator Algebras defined by their Bargmann representations

Deformed harmonic oscillators : coherent states and Bargmann representations

Classification of the quantum deformation of the superalgebra GL(1∣1)

Classification of the quantum deformation of the superalgebra $G L (1∣1)$