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Rejeb
HADIJI Maître de Conférences-HDR Université Paris-Est, Laboratoire d'Analyse Tél. (33)(0)1 45 17 65 73 - Fax. (33)(0)1 45 17 16 49 E-mail hadiji@univ-paris12.fr |
Formation et diplômes
. Habilitation à diriger les recherches, Université Pierre et Marie Curie.
. Thèse de Doctorat, directeur Haïm Brezis, Université Pierre et Marie Curie.
· Equations de Ginzburg-Landau, problèmes de supraconductivité.
· Micromagnétisme. Analyse dans des couches minces.
Publications
- A.Gaudiello, R.Hadiji, Junction of ferromagnetic thin films, à paraître dans Calculus of variations and Partial Differential Equations.
- R.Hadiji, K.Shirakawa, Asymptotic Analysis for micromagnetics on thin films governed by indefinite material coefficients, à paraîtredans Discrete and Continuous Dynamical Systems.
- R.Hadiji, C.Perugia, Minimization of a quasi linear Ginzburg-Landau type energy, Nonlinear Analysis TMA, 71, no 3-4, p. 860-875, 2009.
- A.Gaudiello, R.Hadiji,
Asymptotic Analysis, in a Thin
Multidomain, of Minimizing Maps with Values in S^2, Annales de
l'Institut Henri Poincaré (C) Non Linear Analysis, 26, no 1, p. 59-80, 2009.
- A.Gaudiello, R.Hadiji,
Junction of One-Dimensional Minimization Problems involving Maps with values in S^2, Adv.Diff.Equations, 13,
no 9-10, p. 935-958, 2008.
- R.Hadiji, I.Shafrir, Minimization of a Ginzburg-Landau type energy with particular potential, Colli, P. (ed.) et al., Proceedings of international conference on: Nonlinear phenomena with energy dissipation. Mathematical analysis, modeling and simulation, Chiba, Japan, Tokyo: Gakkotosha. Gakuto International Series Mathematical Sciences and Applications 29, p. 141-151, 2008.
- R.Hadiji, H.Yazidi,
Problem
with
critical Sobolev exponent and with weight,
- R.Hadiji, R.Molle, D.Passaseo, H.Yazidi,
Localization of
solutions for
nonlinear elliptic problems with critical growth,
C. R. Acad.
Sci.
Paris, Ser. I 334, p.
725-730, 2006.
- R.Hadiji, I.Shafrir,
Minimization of a
Ginzburg-Landau type
energy with potential having a zero of infinite order,
Differential
Integral Equations, 19, no 10,
p. 1157-1176, 2006.
- A.Beaulieu, R.Hadiji, Remarks on solutions of a fourth order problem, Appl.Math.Lett. 19, no. 7, p. 661-666, 2006.
- A.Gaudiello, R.Hadiji, C.Picard, Homogenization of the Ginzburg-Landau
equation in a domain
with oscillating boundary,
- M.Guedda, R.Hadiji, C.Picard, A
biharmonic problems with constraint involving critical Sobolev
exponent.
- P.Courilleau, S.Dumont, R.Hadiji,
Regularity of minimizing maps with values
in $S^2$ and some
numerical simulations,
Adv. Math. Sci.
Appl. 10 , no 2, p. 711-733,
2000.
- A.Beaulieu, R.Hadiji,
Asymptotic behavior of
minimizers of
Ginzburg-Landau equation with weight near their zeros,
Asymptot. Anal. 22, no 3-4, p. 303-347,
2000.
- A.Beaulieu, R.Hadiji, Ginzburg-Landau
equation with weight having minima on the boundary,
- A.Beaulieu, R.Hadiji, Ginzburg-Landau equation and
Pohozaev identity, Progress in
partial
differential equations: the
- A.Beaulieu, R.Hadiji,
On a class of Ginzburg-Landau
equation with
weight,
- A.Beaulieu, R.Hadiji,
Asymptotic
for minimizers of a class of Ginzburg-Landau equation with weight,
- R.Hadiji, F.Zhou,
A problem of
minimization with relaxed
energy,
- R.Hadiji, F.Zhou,
Asymptotic
behaviour for solution of a Ginzburg-Landau equation,
- R.Hadiji, F.Zhou, Regularity
of $\int_\Omega \mid \nabla u \mid^2 + \lambda \int_\Omega \mid u - f
\mid^2$
and some gap phenomenon,
- F.Demengel, R.Hadiji, Relaxed energies for functionals on W^1,1(B^2, S^1),
- R.Crouau, R.Hadiji, R.Lewandowski
Critical
Sobolev exponent and the dimension three,
p. 189-204,
1992.
- R.Hadiji, R.Lewandowski,
The
sign of Lagrange multiplier for some minimization problem, Differential
Integral Equations 4,
no 3, p. 491-493, 1991.
- R.Hadiji, Solutions positives
de l'équation $-
\Delta u = u^p +\mu u^q$ dans un domaine à trou,
- A.Messaoudi, Homogénéisation des
équations de
Ginzburg-Landau, thèse encadrée en collaboration avec A. Damlamian.
- H.Yazidi, Etude de quelques EDP non linéaires sans compacité .
Enseignements
- Polycopié du cours d'Arithmétique et Groupes (L1).
- Cours et travaux dirigés Suites et
Séries (L1).
- Cours Espaces vectoriels (L2).
- Cours Fonctions de plusieurs variables (L2).
- Cours d’Algèbre (M1).
Laboratoire d'Analyse Mathématiques Appliquées, UMR CNRS 8050 [1]
Université Paris 12 [2]