%\documentclass{article}
\documentclass[11pt,dvips]{article}
\textheight = 24true cm \textwidth = 17true cm \hoffset = -2,3true
cm \voffset = -2truecm
\renewcommand{\baselinestretch}{1.2}
\usepackage{graphicx}
%\usepackage{amsmath}
\usepackage{amssymb}
\usepackage{latexsym}
\usepackage{color}

\begin{document}

\begin{flushleft}
{\bf { Mohammed Daoud}}\\
Department of Physics, Faculty of Sciences\\
University Ibn Zohr, Agadir, Morocco\\
Email: m$_{-}$daoud@hotmail.com\\
\end{flushleft}
{\vskip 2cm} 
\begin{center}
{\Large{\bf List of publications since the beginning of my Associateship award}}
\end{center}
{\vskip 0.5cm} 




\noindent {\bf 1}. {\bf M. Daoud}
and A. Jellal\\ Quantum Hall effect on Flag manifold\\  Int. J. Mod. Phys. A {\bf 23} (2008) 3129. \\
 {\bf 2}. {\bf M. Daoud}
and A. Hamama\\ Noncommutative scalar fields from symplectic deformation\\
Journal of Mathematical Physics {\bf 49}(2008) 023508. \\
 {\bf 3}. {\bf M. Daoud}
and A. Hamama\\ Symplectic deformations, Noncommutative scalar
fields and Fractional quantum Hall effect \\Int. J. Mod. Phys. A {\bf 23} (2008) 2591 .\\
 {\bf 4}. {\bf M. Daoud}
and A. Hamama\\ Chiral bosons on Bargmann space associated with $A_r$ statistics\\
Journal of Physics A: Mathematical and Theoretical {\bf 41} (2008) 205205. \\
 {\bf 5}. {\bf M. Daoud}
and M. Kibler\\Phase operators, temporally stable phase states, mutually unbiased bases and exactly solvable quantum systems\\
J. Phys. A: Math. Theor. {\bf 43} (2010) 115303 .\\
 {\bf 6}. {\bf M. Daoud}, M. El Bouziani, R. Houca and A. Jellal\\Magnetism of two coupled harmonic oscillators\\
Journal of Statistical Mechanics: Theory and Experiment. P01012 (2010)\\
 {\bf 7}. {\bf M. Daoud}, A. Jellal and A. Oueld Guejdi\\
 Symplectic Fluctuations for Electromagnetic Excitations of Hall Droplets\\
Journal of Statistical Mechanics: Theory and Experiment (2010) P07017.\\
 {\bf 8}. {\bf M. Daoud}, A. Jellal and A. Oueld Guejdi\\Electromagnetic Excitations of $A_r$ Quantum Hall Droplets\\
International Journal of Physics A  {\bf 25}(2010) 3675.\\
 {\bf 9}. {\bf M. Daoud}, A. Jellal and A. Oueld Guejdi\\
 Electromagnetic Excitations of Hall Systems on Four Dimensional Space.\\
Inter. Jour. of Geometric Methods in Modern Physics {\bf 8} (2011) 1465 .\\
{\bf 10}. {\bf M. Daoud} and H. Ez-zahraouy\\
Three dimensional quantum key distribution in the presence of
several eavesdroppers\\
Physica Scripta {\bf 84}  045018 (2011).\\
{\bf 11}. {\bf M. Daoud} and E. B. Choubabi\\
Entangled phase states via quantum beam splitter\\
Optics Communications 284 (2011) 4535.\\
{\bf 12}. {\bf M. Daoud} and E. H. El Kinani\\
Extended Weyl--Heisenberg algebra, phase operator, unitary depolarizers and generalized Bell states \\
Physics Letters {\bf A} {\bf 375} (2011) 2492.\\
 {\bf 13}. {\bf M. Daoud},  A. Jellal, E. B. Choubabi and E. H. El Kinani\\
Bipartite and tripartite entanglement of truncated harmonic
oscillator coherent states via beam splitters\\
J. Phys. A: Math. Theor. {\bf 44} (2011) 325301.\\
{\bf 14}. {\bf M. Daoud} and M. Kibler\\
 Phase operators, phase states and vector phase states for $SU_3$ and
 $SU_{2,1}$\\
 J. Math. Phys. {\bf 52} 082101 (2011)\\
 {\bf 15}. {\bf M. Daoud} and H. Ez-zahraouy\\
Quantum encoding based on optical phase states and mutually unbiased
bases in the presence of  several eavesdroppers\\
Journal of Russian Laser Research {\bf 33} (2012) 20.\\
{\bf 16}. {\bf M. Daoud} and E. B. Choubabi\\
 Bipartite entanglement of multipartite coherent states using quantum network of beam splitters\\
International Journal of Quantum Information {\bf 10} (2012) 1250009.\\
 {\bf 17}.  A. Jellal, A. El Mouhafid and {\bf M. Daoud}\\
Massless Dirac Fermions in Electromagnetic Field\\
Journal of Statistical Mechanics: Theory and Experiment (2012) P01021.\\
\noindent {\bf 18}. {\bf M. Daoud} and M. Kibler\\
Bosonic and $k$-fermionic coherent states for a class of polynomial
Weyl-Heisenberg algebras\\
J. Phys. A: Math. Theor. {\bf 45} (2012) 244036.\\
\noindent {\bf 19}. {\bf M. Daoud} and M. Kibler\\
Generalized coherent states for polynomial Weyl-Heisenberg
algebras\\
AIP Conference Proceedings 1472, 60 (2012).\\
\noindent {\bf 20}. {\bf M. Daoud} and R. Ahl Laamara \\
Quantum discord of Bell cat-states under amplitude damping\\
 J. Phys. A: Math. Theor. {\bf 45} (2012) 325302. \\
\noindent {\bf 21}. {\bf M. Daoud} and R. Ahl Laamara Quantum
discord for multipartite coherent states interpolating between
Werner and Greenberger-Horne-Zeilinger
states\\
International Journal of Quantum Information {\bf 10} (2012) 1250060. \\
\noindent {\bf 22}. {\bf M. Daoud} and R. Ahl Laamara\\
 Geometric Measure of
Pairwise Quantum Discord for Superpositions of Multipartite
Generalized Coherent States\\
 Phys. Lett. A {\bf 376} (2012) 2361.\\
\noindent {\bf 23}. {\bf M. Daoud}, R. Essaber and R. Ahl Laamara\\
Geometric quantum discord for multi-mode even and odd Glauber
states.\\
Accepted for publication.\\
\noindent {\bf 24}. {\bf M. Daoud}, W. Kaydi and R. Ahl Laamara\\
 Entanglement in $n$-partite coherent states interpolating between $W_n$ and
$GHZ_n$ states.\\
Accepted for publication.\\
\noindent {\bf 25}. {\bf M. Daoud} and H. Ez-zahraouy\\
Higher dimensional quantum key distribution encoded in optical
states and mutually unbiased bases.\\
Accepted for publication.\\
\noindent {\bf 26}. {\bf M. Daoud} and M. Kibler\\
Phase states and coherent states for generalized Weyl-Heisenberg algebras.\\
 Nankai Series in Pure, Applied Mathematics and Theoretical Physics:
Symmetries and Groups in Contemporary Physics, Volume {\bf 11}
(2013)
289-294.\\
\noindent {\bf 27}. {\bf M. Daoud}, R. Ahl Laamara and R. Essaber\\
Quantum correlations dynamics of quasi-Bell states\\
 Int. J. Quantum Inform. 11 (2013)1350057\\
\noindent {\bf 28}. {\bf M. Daoud}, R. Ahl Laamara and W. Kaydi\\
Multipartite quantum correlations in even and odd spin coherent
states\\
J. Phys. A: Math. Theor.  {\bf 46} (2013)  395302\\
\noindent {\bf 29}. {\bf M. Daoud}, R. Ahl Laamara,  R. Essaber and W. Kaydi\\
Global quantum correlations in tripartite nonorthogonal  states and
monogamy properties\\
Phys. Scr. {\bf 89} (2014) 065004.\\
\noindent {\bf 30}.  W.S. Chung  and {\bf M. Daoud}\\
Generalized fermion algebra\\
 Mod. Phys. Lett. A {\bf 29} (2014) 1450045\\
\noindent {\bf 31}. {\bf M. Daoud}, R. Ahl Laamara and W. Kaydi\\
 Unified scheme for correlations using linear relative entropy\\
 Accepted for publication in Physics Letters A.\\
\noindent {\bf 32}. {\bf M. Daoud}, R. Ahl Laamara and H. El Hadfi\\
Pairwise quantum and classical correlations in  multi-qubits states via linear relative entropy\\
 Accepted for publication in Int. J. Quantum. Inf.\\
\end{document}

{\bf 1}. {\bf M.
Daoud} and Y. Hassouni\\ On the generalized statistics through the
deformation of the exterior algebra\\ Mod. Phys. Lett. A. {\bf 12}
(1997)
457.\\
{\bf 2}. {\bf M. Daoud}, Y. Hassouni and E.H. Tahri\\
Deformation of the exterior algebra and the Yang Baxter equation\\
Inter. J. Theor. Phys. {\bf 6} (1997) 1413.\\
{\bf 3}. {\bf M.
Daoud} and M. Kibler\\ Statistical mechanics of qp-bosons in
D-dimensions\\ Phys. Lett. A {\bf 206} (1995) 13.\\
{\bf 4}. {\bf
M. Daoud},J. Meyer M. Kibler\\ Statistical mechanics of qp-bosons in
D-dimensions\\ In Symmetry and Structural Properties of Condensed
Matter, Eds. T.Lulek, B.Lulek and W. Florek (World
Scientific).\\
{\bf 5}. {\bf M. Daoud} and Y. Hassouni\\
q-deformed Fock space and statistical properties of quons\\ Helv.
Phys. Acta {\bf71} (1998) 599.\\
{\bf 6}. {\bf M. Daoud} and Y.
Hassouni\\ On the generalization of the supersymmetric quantum
mechanics\\ Inter. J. Theo. Phys. {\bf37} (1998) 2021.\\
{\bf 7}.
{\bf M. Daoud} and Y. Hassouni\\ A new realization of the
fractional supersymmety\\ Prog. Theo. Phys. {\bf6} (1997) 1033.\\
{\bf 8}. {\bf M. Daoud}, J. Douari and Y. Hassouni\\ Quonic
realization of the deformed H-W algebra\\ Inter. J. Theo. Phys.
{\bf12} (1997) 3071.\\
{\bf 9}. {\bf M. Daoud}, Y. Hassouni and M.
Kibler\\ The k-fermions as objects interpolating bosons and
fermions\\ In Symmetries in Science X , eds. B.Gruber and M.Ramek
(Plenum Press, New York) 1998.\\
{\bf 10}. {\bf M. Daoud}, Y.
Hassouni and M. Kibler\\ On the generalized coherent states\\
Phys. At. Nuclei {\bf 61} (1998) 1821\\
{\bf 11}. {\bf M. Daoud} and
M. Kibler\\ Variations on a theme of quons: A non standard basis for
Wigner-Racah algebra of the group §SU(2)§ \\ Recent Res. Devel.
Quantum Chem., {\bf 2} (2001) 91.\\
{\bf 12}. {\bf M. Daoud} and M.
Kibler\\ Variations on a theme of quons: A fractional supersymmetric
oscillator \\ Recent Res. Devel. Quantum Chem., {\bf 2} (2001)
101.\\
{\bf 13}. A.Jellal, {\bf M. Daoud} and Y. Hassouni\\
Supersymmetric sine algebra and degeneracy of Landau levels\\ Phys.
Lett. B {\bf 474} (2000) 122.\\
{\bf 14}. {\bf M. Daoud}, J. Douari
and Y. Hassouni\\ Yang-Baxter equation on two-dimensionnal lattice
and some infinite dimensionnal algebras\\ Acta. Phys. Slovaca {\bf
49} (1999) 945.\\
{\bf 15}. M.Mansour, {\bf M. Daoud} and Y.
Hassouni\\ fractionnal spin through Q-deformed Lie and super-Lie
algebras\\ Phys. Lett. B {\bf 454} (1999) 281.\\
{\bf 16}.
M.Mansour, {\bf M. Daoud} and Y. Hassouni\\ fractionnal spin through
some quantum algebras\\ Rep. Math. Phys. {\bf 44} (1999) 435.\\
 {\bf 17}. {\bf M. Daoud} and M. Kibler\\ A fractional supersymmetric
oscillator and its coherent states\\ In Procceding of the Sixth
Wigner Symposium. math-ph/ 9912024.\\
{\bf 18}. {\bf M. Daoud} and
M. Kibler\\ On the fractional supersymmetric quantum mechanics: the
fractional supersymmetric oscillator\\ In Symmetry and Structural
Properties of Condensed Matter, Eds. T.Lulek, B.Lulek and W. Florek
(World Scientific). math-ph/ 0101009.\\
{\bf 19}. A.H. El Kinani and
{\bf M. Daoud}\\ Generalized intelligent states for an arbitrary
quantum mechanical system\\ J.Phys. A: math and general {\bf 34}
(2001) 5373.\\
 \noindent{\bf 20}. A.H. El Kinani and {\bf M.
Daoud}\\ Coherent states \`a la Klauder-Perelomov for the
P\"oshl-Teller potentials\\ Phys. Lett. A {\bf 283} (2001) 291.\\
{\bf 21}. A.H. El Kinani and {\bf M. Daoud}\\ Generalized
intelligent states for nonlinear oscillator\\ Inter. J. Modern.
Phys. B {\bf 15}(2001) 2465.\\ {\bf 22}. A.H. El Kinani and {\bf M.
Daoud}\\ Generalized coherent states and intelligent states for
exact solvable quantum systems\\ J.Math. Phys {\bf 43}(2002) 714.\\
{\bf 23}. A.H. El Kinani and {\bf M. Daoud}\\ Coherent and
generalized intelligent states for infinite square well potential
and nonlinear oscillators\\ Inter. J. Modern. Phys. B {\bf 16}
(2002) 3915\\ {\bf 24}. {\bf M. Daoud} and E.H El Kinani\\ The Moyal
bracket in the coherent states framework\\ J.Phys. A: math and
general {\bf 358} (2002) 2639.\\ {\bf 25}. {\bf M. Daoud} and V.
Hussin\\ General sets of coherent states and Yanes-Cummings model\\
J.Phys. A: math and general {\bf 35} (2002)7381.\\ {\bf 26}. {\bf M.
Daoud} and M. Kibler\\ On two approaches of fractional
supersymmetric quantum mechanics\\ Inter. J. Quantum. Chem {\bf 91}
(2003) 551.\\ {\bf 27}. {\bf M. Daoud} and M. Kibler\\ fractional
supersymmetric quantum mechanics\\ Phys. Part. Nucl. (Suppl. 1) {\bf
33} (2002) 543.\\ {\bf 28}. {\bf M. Daoud}
\\ Robertson Schr\" odinger intelligent states for two-body
Calogero model\\ Mod. Phys. Lett.A {\bf 17} (2002) 1805.\\ {\bf 29}.
{\bf M. Daoud} \\ Photon-added coherent states for exactly solvable
Hamiltonians\\ Phys. Lett.A {\bf 305} (2002) 135. \\ {\bf 30}. {\bf
M. Daoud} and J. Douari \\ Extended Weyl-Heisenberg
Algebra and Rubakov-Spiridonov Superalgebra Anyonic Realizations\\
Mod. Phys. Lett. A {\bf 18} (2003) 913.\\ {\bf 31}. {\bf M. Daoud}
and J. Douari \\ A Generalized Jaynes-Cummings Model Nonlinear
Dynamical Superalgebra u(1/1) and Supercoherent States\\ Inter. J.
Mod. Phys. B {\bf 17} (2003) 2473.\\ {\bf 32}. A. Jellal and {\bf M.
Daoud}\\ D-dimensional ideal quantum gases in a $Ar^n +
Br^{-n}$ potential\\ Mod. Phys. Lett. B {\bf 17} (2003) 1321.\\
{\bf 33}. {\bf M. Daoud} \\ Extended Voros product in the coherent
states framework\\ Phys. Lett.A {\bf 309} (2003) 167. \\
\noindent{\bf 34}. {\bf M. Daoud}\\ Covariance of the
Grassman star product\\ Rep. Math. Phys. {\bf 52} (2003) 281.\\
{\bf 35}. {\bf M. Daoud} and M. Kibler \\ k-fermionic coherent
states\\ in Concise Encyclopedia of Supersymmetry · And
Noncommutative Structures in Mathematics and Physics,\\ Duplij S.,
Siegel W., Bagger J. (Eds.) (2003) 211.\\ {\bf 36}. M. Kibler and
{\bf M. Daoud} \\ On supersymmetric quantum mechanics\\ in
Fundamental World of Quantum Chemistry, A Tribute to the Memory of
Per-Olov Lowdin, Volume 3, E. Brandas and E.S. Kryachko (Eds.),
Springer-Verlag, Berlin, 2004.\\ {\bf 37}. {\bf M. Daoud} and D.
Popov \\ Statistical properties of Klauder-Perelomov coherent states
for the Morse potential\\ Inter. J. Mod. Phys. B  {\bf 18} (2004)
325\\\ {\bf 38}. {\bf M. Daoud} and M. Kibler\\ Fractional
supersymmetric quantum mechanics as a set of replicas of ordinary
supersymmetric quantum mechanics\\ Phys. Lett. A {\bf 321} (2004)
147.\\ {\bf 39}. {\bf M. Daoud} \\ Generalized intelligent states
of the $su(N)$ algebra\\ Phys. Lett. A {\bf 329} (2004) 318. \\
{\bf 40}. {\bf M. Daoud} \\ Analytic representations based on
$su(3)$ coherent states and Robertson intelligent states\\ J. Math.
Phys. {\bf 45} (2004) 3435.\\ {\bf 41}. {\bf M. Daoud} and
M.Kibler\\ Fractional supersymmetric quantum mechanics as
superposition of ordinary supersymmetry\\ Physics of Atomic Nuclei
{\bf 68} (2005) 1654.\\ {\bf 42}. {\bf M. Daoud} \\
Representations of generalized $A_r$ statistics and eigenstates of
Jacobson generators.\\ Modern. Phys. Lett. A {\bf 21} (2006) 1691.\\
{\bf 43}. {\bf M. Daoud}
\\ Representations and properties of generalized $A_r$
statistics.\\ Inter. J. Modern. Phys. A {\bf 21} (2006)\\
{\bf 44}. {\bf M. Daoud}
\\ Representations and properties of generalized $A_r$ statistics,
coherent states and Robertson uncertainty relations .\\ J. phys. A:
mathematical and general {\bf 39} (2006) 889.\\ {\bf 45}. {\bf M.
Daoud} and A. Jellal \\ Quantum Hall droplets on disc and
effective WZW action for edge states\\ Inter. Jour. of Geometric Methods in Modern Physics {\bf 4}(2007) 1187.\\
{\bf 46}. {\bf M. Daoud}  and M. Kibler\\ Fractional supersymmetry
and hierarchy of shape invariant potentials\\ Journal of Mathematical Physics {\bf 47} (2006) 122108 \\
 {\bf 47}. {\bf M.
Daoud} and A. Jellal \\ Effective WZW action for edge states of
quantum Hall systems on Bargman ball\\ Nuclear Physics {\bf B} {\bf 764} (2007) 109\\