[A1] G. Carbou,
Regularity for
a non linear variational problem in dimension two,
Manuscripta math, 78 (1993), 37-56.
[A2] G. Carbou, Unicité
et minimalité des solutions d'une équation de
Ginzburg-Landau,
Ann. Inst. Henri
Poincaré,
Analyse non linéaire 3
(1995), 305-318
[A3] G.
Carbou, Regularity
for critical points of a non local energy,
Calculus of Variations 5 (1997),
409-433.
[A4] G. Carbou,
P. Fabrie, Time
Average in Micromagnetism,
J. Differential Equations 147 (1998),
383--409
[A5] G. Carbou,
P. Fabrie, Regular
Solutions for Landau-Lifschitz equations in a bounded domain
Differential Integral
Equations
14 (2001), 213--229.
[A6] G.
Carbou, P.
Fabrie,
Regular
Solutions for Landau-Lifschitz equations in R^3
Commun. Appl. Anal. 5 (2001),
no.1, 17--30.
[A7] G. Carbou, Thin
layers in Micromagnetism,
Math. Models and Meth. in
Applied
Sciences 11 (2001),
1529--1546
[A8] V. Bruneau,
G. Carbou, Spectral
asymptotic in Large Limit Coupling,
Asymptot. Anal. 29 (2002), no.2, 91--113.
[A9] G. Carbou,
P. Fabrie, O.
Guès,
Couche
limite en ferromagnetisme,
Comm. Partial Differential
Equations 27 (2002),
no. 7-8, 1467--1495.
[A10] G. Carbou, P. Fabrie, Boundary
layers for a penalisation method
for incompressible
flow,
Adv. Differential Equations 8
(2003), no. 12, 1453--1480.
[A12] G. Carbou,
P.
Fabrie, O. Guès,
On
the ferromagnetism equations in the non static case,
Comm. Pure
Appli. Anal. 3 (2004), no.
3, 367--393.
[A13] G. Carbou,
S. Labbé, Stability for Static wall in a
ferromagnetic Nanowire,
Discrete Contin. Dyn. Syst. Ser. B 6 (2006), no. 2, 273--290.
[A14] G. Carbou, B. Hanouzet, Relaxation
approximation of some nonlinear Maxwell initial-boundary value problem,
Commun. Math. Sci. 4 (2006), no. 2, 331--344.
[B1] G.
Carbou, Applications
harmoniques à valeurs dans un cercle.
C.R. Acad. Sci. Paris
Sér.
I Math. 314 (1992), 359-362.
[B2] G. Carbou,
P. Fabrie, Comportement
asymptotique des solutions faibles des équations de
Landau-Lifschitz,
C.R. Acad.
Sci.
Paris,
série I, 325 (1997), 717-720.
[B3] G. Carbou, Modèle
quasi-stationnaire en micromagnétisme,
C.R. Acad.
Sci.
Paris,
série I, 325 (1997), 847-850.
[B4] G. Carbou,
P. Fabrie, F.
Jochmann,
A
Remark on the weak omega-limit set for Micromagnetism Equation,
Applied Math. Letter 15
(2001),
no. 1, 95 -- 99
[B5] G. Carbou, B. Hanouzet, Comportement
semi-linéaire d'un système hyperbolique
quasi-linéaire : le modèle de Kerr-Debye,
C.R. Acad. Sci. Paris, série I, 343
(2006), 243-247.
Publications
de rang C :
[C1] G. Carbou, Quelques résultats théoriques sur les équations
de Landau-Lifschitz,
Colloque d'Analyse Numérique,
Arles 1998, Symposium sur le Micromagnétisme.
[C2] G. Carbou, P. Fabrie, Recent results in
micromagnetism,
International Conference on Differential Equations, Vol. 1, 2 (Berlin,
1999), 738--740.
[C3] G. Carbou, P. Fabrie, O. Guès, Boundary Layers for Landau-Lifschitz
Equations,
Physica B, 343 (2004) 331--336
(actes du congrès Hysteresis and Micromagnetism Modeling,
Salamanca 2003)
[C4] G. Carbou,
S. Labbé, Stability
for walls in
Ferromagnetic Nanowire,
Numerical Mathematics and Advanced Application, Proceedings of Enumath
2005, Santiago de Compostela, Spain, July 2005, Springer.
[C5] G. Carbou, B. Hanouzet, Relaxation
Approximation of the Kerr-Debye Model for the Impedance
Initial-Boundary Value Problem,
Discrete Contin. Dyn. Syst. Supplement (2007), 212--220.