publi1

THEME: Problème de diffraction d'onde
[34] A. Aubakirov, P. Soudais, C. Daveau, ''High-order Impedance Boundary Conditions for Coated Objects'' PIERS 2011 in Suzhou Progress in Electromagnetics Research Symposium, 12-16 September 2011, Suzhou, China.

THEME: Problème inverse pour les équations de Maxwell
[33] C. Daveau, A. Khelifi, A. Shuschenko, D Manuel Douady, "On the Numerical Inverse Problem of the Detection of Inhomogeneities for the Maxwell's Equations'',
PIERS 2011 in Suzhou Progress in Electromagnetics Research Symposium, 12-16 September 2011, Suzhou, China.

[32] C. Daveau, A. Khelifi, A. Shuschenko, ” "Numerical solution of an inverse initial boundary value problem for the full dependent Maxwell's equations
in presence of small inhomogeneties", soumis dans Applicable Analysis, juin 2011, [pdf].

[31] C. Daveau, A. Khelifi, ”Asymptotic behaviour of the energy for electromagnetic systems in the presence of small inhomogeneities, Applicable analysis,
fev 2011. [pdf]

[30] C. Daveau, "Asymptotic behaviour of the energy for electromagnetic systems in the presence of small inhomogeneities", International Conference
on Inverse Problems, April 25 - 29, 2010, Wuhan University, Wuhan.

[29] C. Daveau, A. Khelifi, "On an inverse problem of reconstructing an unknown coefficientr in a second order hyperbolic equation from partial boundary
measurements",Methods and Applications of Analysis, Vol 17, No 4 pp 1-12, december 2010, [pdf ]

[28] C. Daveau, A. Khelifi, Diane Manuel Douady, ” On a hyperbolic coefficient inverse problem via partial dynamic boundary measurements”, J. Applied
Mathematics, 2010. [pdf]

[27] Christian Daveau : "On an inverse problem for a linear heat condution problem",7th International ISAAC Congress, 2009.

[26] C. Daveau, A. Khelifi, A. Shuschenko, ” Reconstruction of closely spaced small inhomogeneities via boundary measurements for the full time-dependent
Maxwells equations”, Applied Model, no. 3, 1719-1728, 2009. [pdf]

[25] C. Daveau, A. Khelifi, A. Shuschenko, ” Reconstruction of closely spaced small inhomogeneities for the full time-dependent Maxwells equations”,
Proceedings, Aplimat, fév 2009. [pdf]

[24] C. Daveau, A. Khelifi, “ On the perturbation of the electromagnetic energy due to the presence of inhomogeneities with small diameters,” CRAS, 2008.[pdf]

THEME: Problème inverse pour les équations en acoustique
[23] C. Daveau, A. Khelifi, Anton Sushchenko, ''Identifying of the refractive index for the acoustic equation at fixed frequence, Syst. Theory: Model.
Anal. and Control, Fez, 2009.

[22] C Daveau, A. Kheli, A. Sushchenko, An inverse problem of identifying locations of small volume perturbations of the refractive index for the acoustic
equation at fixed frequency, CIRM09, Marseille, fev 2009.

THEME: Tomographie
[21] Renard F.., Nguyen M.K., Sushchenko A, Daveau C., ”New Methods for non destructive evaluation using scattered gamma ray”, Proceedings,
Cofrend, Toulouse, 2008.

THEME : METHODE DISCONTINUE DE GALERKIN POUR LES EQUATIONS DE MAXWELL

[20] C. Daveau, A. Zaghdani, “ Mixed discontinuous Galerkin Method for the Three electrostatic problem”. The International Journal of pure and Applied
Mathematics, Vol 69, No 4, pp 357-367, 2011, [pdf].

[19] C. Daveau, A. Riaz '' A New symmetric Discontinuous Galerkin Formulation for the time dependent Maxwell's equation'', AIP Conf Proc.,
1821, 317 (2010).

[18] C .Daveau, Azba Riaz, "A New Symmetric Discontinuous Galerkin Formulation For Maxwell's equations, ICNAAM, Greece, 2010.

[17] C. Daveau, A. Zaghdani, “On the coupling of LDG-FEM and BEM methods for the Three Dimensional Magnetostatic problem”, Applied Mathematics and
Computation, Volume 217, Issue 5, 1 Novembre 2010, Pages 1791-1810.[pdf]

[16] C. Daveau, Essayed," Local Discontinuous Galerkin Method for scalar conservative laws", Far East Journal of Applied Mathematics, fev 2010.

[15] C. Daveau, A. Zaghdani, '' A hp-Discontinuous Galerkin Method for the the time dependent Maxwell's equation: error a priori Estimate'',
AIP Conf. Proc. 1148, 756 (2009) .

[14] C. Daveau, Construction of an interpolant operator. Application to the three dimensional electrostatic problem”, Applied Mathematical Letters, vol 22,
Issue 11, Nov 2009, Pages 1685-1689. [pdf]

[13] C. Daveau, A. Zaghdani, “ A hp-Discontinuous Galerkin Method for the time dependent Maxwell’s Equations: a priori error estimate,” Journal of Applied
Mathematics and Computing, 2009.

[12] C. Daveau, A.Zaghdani, “ Two Discrete Inequalities of Poincaré-Friedrichs in Discontinuous Spaces for Maxwell’s Equations,”. C. Acad. Sci, Paris,
Ser. I 342 (2006). [pdf]

THEME : METHODES INTEGRALE ET DES ELEMENTS FINIS MIXTES POUR LA MAGNETOSTATIQUE
[11] C. Daveau, M. Menad, “Comparison of several discretization methods of the Steklov-Poincar´e operator,”, Int. J. of Numer. Model. 2006; 19:271-287.

[10] C. Daveau et M. Menad, “Mixed FEM and BEM Coupling for the Three Dimensional Magnetostatic Problem, Num. Meth. For Partial Differential Equ., 2003

[9] C. Daveau, J. Laminie, “ Mixed and Hybrid Formulations For The Three-Dimensional Magnetostatic Problem,” Num. Methods For Partial Differential
Equation, Mai 2001, pp 85-104.

[8] C. Daveau, “Analyse d’une formulation mixte en magnétostatique linéaire”, Revue Europ´eenne des Eléments Finis, mars 2000, pp 612-620

[7] B. Bandelier, C. Daveau, J. Laminie, S. M. Mefire, F. Rioux-Damidau, Three-Dimensional Magnetostatic Problem , Int. J. Numer, Meth. Engng., vol 46, 1999, pp.117-130.

[6] B. Bandelier, C. Daveau, F. Rioux-Damidau, “An h-formulation for the computation of magnetic fields. Implementation by combining a finite element method and a boundary element method,” J. Phys III France, (3)
1993, pp 995-1004.

[5] B. Bandelier, C. Daveau, P. Ashtiani, A. Rais, F. Rioux-Damidau, “ Use of stream functions for the computation of currents in thin circuits. Determination of the impedances”, IEEE Trans. Mag-36, 2000, pp.760-764.

[4] C. Daveau, F. Rioux-Damidau, “ A New (e-h) Formulation Coupling a Finite Element Method and a Boundary Integral Method for the Computation
of the Interaction of Waves with a Conducting Domain,” IEEE Trans.Mag, Vol 35, No.2, march 1999.

[3] B. Bandelier, C. Daveau, F. Rioux-Damidau, “Several Mixed Finite Element Techniques for Magnetostatics,” IEEE Trans. Mag., 35, may 1999, pp 1175-1178.

[2] B. Bandelier, C. Daveau, F. Rioux-Damidau, “Specific Formulation for High Frequency Eddy-Current,” IEEE Trans. Mag., 35, may 1999, pp 1171-1174.

[1] B. Bandelier, C. Daveau, F. Rioux-Damidau, “A New h-Formulation for Nonlinear Magnetostatics in R3,” IEEE Trans. Mag., 30, 1994, pp 2889-2892.