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14- A. Jellal, ”Thermodynamic Properties of a Quantum Group Boson Gas GLp,q (2)”, Mod.
Phys. Lett. A17 (2002) 701-710, hep-th/0010216.
13- A. Jellal and M. Daoud, ”D-dimensional Ideal Quantum Gases in Arn + Br−n Potential”,
Mod. Phys. Lett. B17 (2003) 1321-1330, hep-th/0010213.
12- A. Jellal, ”Multiparametric Quantum Group Bosons”, Acta Physica Slovaca 50 (2000) 601.
11- A. Jellal, ”Quantum Superalgebra Uq (sl(2/1)) on the Poincar´e Half-Plane”, Rep. Math.
Phys. 47 (2001) 1.
10- A. Jellal and H.-T. Sato, ”FFZ Realization of the Deformed Super Virasoro Algebra—
Chaichian-Preˇsnajder Type”, Phys. Lett. B483 (2000) 451, hep-th/0003268.
9- A. Jellal, ”Degeneracy of the Lowest Landau Level and suq (2) on the Poincar´e Half-Plane”,
Acta Physica Slovaca 50 (2000) 253.
8- A. Jellal, M. Daoud and Y. Hassouni, ”Supersymmetric Sine Algebra and Degeneracy of
Landau Levels”, Phys. Lett. B474 (2000) 122.
7- A. Jellal, ”On the Ground State for Fractional Quantum Hall Effect”, Int. J. Theor. Phys. 39
(2000) 373.
6- A. Jellal, ”Realization of Supersymmetric Sine Algebra and Quantum Superalgebra Uq (sl(2/1))”,
Mod. Phys. Lett. A14 (1999) 2253.
5- A. Jellal, ”Degeneracy of the Lowest Landau Level and Quantum Group Uq (sl(2)) on the
Sphere”, Int. J. Theor. Phys. 38 (1999) 2283.
4- A. Jellal and E.H. El Kinani, ”Hidden Symmetry of Two and Three Body Interaction Systems”, published in my PhD Thesis (2000).
3- A. Jellal, ”Uq [sl(2)] Quantum Algebra in Quantum Hall Effect”, Int. J. Theor. Phys. 38
(1999) 1905.
2- A. Jellal, ”Fractional Quantum Hall Effect and (2+1)-Dimensional Quantum Electrodynamics”, Int. J. Theor. Phys. 37 (1998) 2751.
1- A. Jellal, ”Quantum Hall Effect”, Int. J. Theor. Phys. 37 (1998) 2187.

Papers in Progress:
7- Transport Properties of Dirac Fermions in Graphene Sheet with two Barriers.
6- Tunneling Effect of Dirac Fermions in Linear Potential.
5- Confined Dirac Fermions in Graphene with Zeeman Term.
4- Current Transport in the Presence of Strong Coulomb Interaction.
3 - Dirac Fermions in Magnetic Field and one Barrier Potential.
2 - Diamagnetism of Dirac Fermions in Disordered Graphene and Variational Magnetic Field.
1 - Confined 2D System in Homogeneous Perpendicular Magnetic Field with Rashba Coupling.

Recent Talks & Lectures:
19- Introduction to Graphene Theory: Transport Properties & Diamagnetism, First Moroccan–
Saudi Meeting on Mathematical Physics, 16-26 July, Saudi Center of Theoretical Physics (SCTP),
Ifrane–Morocco (2010).
18- Dirac Fermions in Electromagnetic Field and Jaynes–Cummings Models, KACST 2nd Meeting on Quantum Optics and Informatics, 22-23 May, King Abdulaziz City of Science and Technology

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