activity
20002022
most citedVirtual excitations and quantum correlations in ultra-strongly coupled harmonic oscillators under intrinsic decoherence

6 citations · 10 across the 2 of their papers we have counts for

collaborators

5 papers

quant-ph2022★ 6 cited

Virtual excitations and quantum correlations in ultra-strongly coupled harmonic oscillators under intrinsic decoherence

Radouan Hab-arrih, Ahmed Jellal, El Hassan El Kinani

We study the intrinsic decoherence of coupled harmonic oscillators. The Milburn master equation is solved exactly, and the dynamics of virtual ground state excitations are investig…

quant-ph2012★ 4 cited

Extended Weyl-Heisenberg algebra, phase operator, unitary depolarizers and generalized Bell states

M. Daoud, E. H. El Kinani

Finite dimensional representations of extended Weyl-Heisenberg algebra are studied both from mathematical and applied viewpoints. They are used to define unitary phase operator and…

math-ph2003

New algebraic structures in the -extended Hamiltonian system

E. H. El Kinani

A realization of various algebraic structures in terms of the -extended oscillator algebras is introduced. In particular, the -extended oscillator algebras realization of…

hep-th2003

Two Coupled Harmonic Oscillators on Non-commutative Plane

Ahmed Jellal, El Hassan El Kinani, Michael Schreiber

We investigate a system of two coupled harmonic oscillators on the non-commutative plane \RR^2_θ by requiring that the spatial coordinates do not commute. We show that the system c…

hep-th2000

Graded q-pseudo-differential Operators and Supersymmetric Algebras

Ahmed Jellal, El Hassan El Kinani

We give a supersymmetric generalization of the sine algebra and the quantum algebra . Making use of the -pseudo-differential operators graded with a fermionic alge…