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20102020
most citedAnalysis of generalized negative binomial distributions attached to hyperbolic Landau levels

29 citations · 55 across the 7 of their papers we have counts for

collaborators

7 papers

math-ph2020

A q deformation of true-polyanalytic Bargmann transforms when q^{-1}> 1

Othmane El moize, Zouhair Mouayn

We combine continuous -Hermite Askey polynomials with new orthogonal polynomials introduced by Ismail and Zhang as -analogs for complex Hermite polynomials to const…

math.QA2017★ 8 cited

Une -déformation de la transformation de Bargmann polyanalytique

Sama Arjika, Othmane El Moize, Zouhaïr Mouayn

We introduce a -analog of the polyanalytic Bargmann transform on .

math-ph2016

Berezin transforms attached to Landau levels on the complex projective space CPn

Nizar Demni, Zouhair Mouayn, Houda Yaqine

In this paper, we construct coherent states for each generalized Bergman space on the n-dimensional complex projective space in order to apply a coherent states quantization method…

math.PR2016★ 29 cited

Analysis of generalized negative binomial distributions attached to hyperbolic Landau levels

Hassan Chhaiba, Nizar Demni, Zouhair Mouayn

To each hyperbolic Landau level of the Poincaré disc is attached a generalized negative binomial distribution. In this paper, we compute the moment generating function of this dist…

math-ph2015★ 6 cited

Supersymmetry of the Morse oscillator

Hashim A Yamani, Zouhair Mouayn

While dealing in [1] with the supersymmetry of a tridiagonal Hamiltonian H, we have proved that its partner Hamiltonian H(+) also have a tridiagonal matrix representation in the sa…

math-ph2011★ 8 cited

Phase coherent states with circular Jacobi polynomials for the pseudoharmonic oscillator

Zouhair Mouayn

We construct a class of generalized phase coherent states indexed by points of the unit circle and depending on three positive parameters "gamma","alpha" and "epsilon" by replacing…