PUBLICATIONS

Refereed Proceedings

[15] N. Khoram, C. Zayane, T. M. Laleg-Kirati, and R.Djellouli, Characterization of single-event related brain activity from functional Magnetic Resonance Imaging (fMRI) measurements,
in : Proceeding IEEE Engineering in Medecine and Biology Society, Chicago, Illinois. (2014), pp. 2396--2399.

[14] S. Mahserejian,P. Ryan, R, Djellouli, and R. Cohen, Numerical investigation of the electrical current effect on the fibrous tissue growth around biomaterials,
in : Proceeding IEEE Engineering in Medecine and Biology Society, Chicago, Illinois. (2014).

[13] M. Amara, H. Barucq, A. Bernardini, and R.Djellouli, On the numerical performance of a new discretization scheme for solving Helmholtz problems,
in : Theoretical and Computational Acoustics, M. Taroudakis and P. Papadakis eds. (2008), pp. 139--146.

[12] H. Barucq, R.Djellouli, A. Saint-Guirons, Two-Dimensional approximate local DtN boundary conditions for elliptical-shaped boundaries,
in : Theoretical and Computational Acoustics, M. Taroudakis and P. Papadakis eds. (2008), pp. 239--246.

[11] I. Harari and R. Djellouli, Analytical study of the effect of wave number on the performance of local absorbing boundary conditions for acoustic scattering, in : Proceedings of the Seventh U.S. National Congress on Computational Mechanics, Symposium on Computational Methods for Wave Propagation, Albuquerque, New Mexico, July 27--31 (2003).
 
[10] R. Djellouli, R. Tezaur, and C. Farhat, On the solution of inverse obstacle acoustic scattering problems with a limited aperture,  in: Mathematical and Numerical Aspects of Wave Propagation (Cohen et al. eds.), Jyvaskyla, (2003), pp. 625--630.
 
[9] R. Djellouli and C. Bekkey, A Numerical Method for Solving a Class of Inverse Eigenvalue Problems. Application to Optical Fibre Design, in: Mathematical and Numerical Aspects of Wave Propagation (Cohen et al., eds.), Jyvaskyla, (2003), pp. 593--598.
 
[8] C. Farhat, R. Tezaur and R. Djellouli, On the Solution of Three-Dimensional Inverse Acoustic Scattering Problems, Sixth U.S. National Congress on Computational Mechanics, Dearborn, Michigan, August 1-3 (2001).
 
[7] R. Djellouli and C. Bekkey, A finite element solution of guided modes of optical fibers using a local non-reflecting boundary condition, in: Mathematical and Numerical Aspects of Wave Propagation (A. Bermudez et al., eds.), SIAM, (2000), pp. 404--408.
 
[6] R. Djellouli, C. Farhat, A. Macedo and R. Tezaur, Finite element solution of two-dimensional acoustic scattering problems using arbitrarily shaped convex artificial boundaries, in: Mathematical and Numerical Aspects of Wave Propagation (A. Bermudez et al. eds.), SIAM, (2000), pp. 896--890.
 
[5] A. Macedo, R. Djellouli, C. Farhat, and R. Tezaur, Finite element solution of two-dimensional acoustic scattering problems using arbitrarily shaped convex artificial boundaries, in: Proceedings of the XX CILAMCE - 20th Iberian Latin-American Congress on Computational Methods in Engineering (P. M. Pimenta, et al.,eds), BRAZIL, (1999), pp. 284.1--284.20.
 
[4] R. Djellouli and C. Farhat, Sensitivity analysis of direct acoustic scattering problems with respect to shape, frequency and incident direction, in: Mathematical and Numerical Aspects of Wave Propagation (De Santos et al., eds), SIAM, (1998), pp. 496--498.
 
[3] G. W. Brown, R. Djellouli, C. Farhat, and F. Hemez, Evaluating the effect of limited instrumentation on the updating of finite element models, AIAA- 98- 1792 (1998), pp. 802--812.
 
[2] C. Bekkey and R. Djellouli, An integral method to compute guided modes of optical couplers, in: Proceedings of IMA International Conference: Approximations and numerical methods for the solution of Maxwell's equations (Dabaghi et al., eds.), Oxford, (1995), pp. 213--266.
 

Refereed Journals

Refereed Proceedings

Journals of Popular Science