
PUBLICATIONS
Refereed Journals [37] H. Barucq, R. Djellouli, E. Estecahandy, and Moussaoui, Mathematical determination of the Frechet derivative with respect to the domain for a fuidstructure scattering problem: Case of polygonalshaped domains, SIAM Journal of Mathematical Analysis, 50(1), (2018) pp. 10101036. [36] B. Zambri, R. Djellouli, and T.M. LalegKirati, An Eefficient Multistage Algorithm for Full Calibration of the Hemodynamic Model from BOLD Signal Responses, International Journal for Numerical Methods in Biomedical Engineering, (2017), DOI:10.1002/cnm.2875. (Zambri was CSUN graduate at the time of authorship). [35] A. Kelkar, E. Yomba, and R. Djellouli, Solitary wave solutions and modulational instability in a system of coupled complex NewellSegelWhitehead equations, Communications in Nonlinear Science and Numerical Simulation, 41(2016), pp 118139. (Kelkar was CSUN graduate student at the time of authorship). [34] N. Khoram, C. Zayane, R. Djellouli, and T.M. LalegKirati, A novel approach to calibrate the Hemodynamic Model using functional Magnetic Resonance Imaging (fMRI) measurements, Journal of Neuroscience Methods, 262 (2016), pp. 93109. (Khoram was CSUN graduate at the time of authorship). [33] H. Barucq, R. Djellouli, and E. Estecahandy, Frechet differentiability of the elastoacoustic scattered field with respect to Lipschitz domains, Mathematical Methods in the Applied Sciences, (2015) DOI: 10.1002/mma.3444. (Estecahandy was Ph.D. student at the time of authorship). [32] H. Barucq, R. Djellouli, and E. Estecahandy, Efficient DGlike formulation equipped with curved boundary edges for solving elastoacoustic scattering problems, International Journal for Numerical Methods in Engineering, 98 (2014), pp. 747780. (Estecahandy was Ph.D. student at the time of authorship) [31] M. Amara, S. Chaudhri, J. Diaz, R. Djellouli, and S. L. Fiedler, A local wave tracking strategy for efficiently solving mid and highfrequency Helmholtz problems, Computer Methods in Applied Mechanics and Engineering, 276 (2014), pp. 473508. (Chaudhri was CSUN graduate student at the time of authorship) [30] H. Barucq, R. Djellouli, and E. Estecahandy, A Characterization of the Frechet Derivative of the ElastoAcoustic Field with respect to Lipschitz Domains, Journal of Inverse and IllPosed Problems, 22, 1, (2014) pp. 19. (Estecahandy was Ph.D. student at the time of authorship) [29] H. Barucq, R. Djellouli, and E. Estecahandy, On the existence and the uniqueness of the solution of a fluidstructure interaction scattering problem, Journal of Mathematical Analysis and Applications, 412, 2, (2014) pp. 571588, 2014. (Estecahandy was Ph.D. student at the time of authorship) [28] R. Djellouli, S. Mahserejian, A. Mokrane, M. Moussaoui, and T. M. LalegKirati, Theoretical study of the fibrous capsule tissue growth around a diskshaped Implant, Journal of Mathematical Biology, 67, (2013), pp. 833867. (Mahserejian was CSUN graduate student at the time of authorship) [27] M. Amara, H. calandra, R. Djellouli, and M. GrigoroscutaStrugaru, A stable Discontinuous Galerkintype Method for Solving Efficiently Helmholtz Problems, Computers and Structures, (2012), 106107, pp.258272. (GrigoroscutaStrugaru was Ph.D. student at the time of authorship) [26] H. Barucq, C. Bekkey, and R. Djellouli, Ful Aperture Reconstruction of the Acoustic FarField Pattern from Few Measurements, Commun. Comput. Phys., (2012), Vol. 11, No. 2, pp. 647659. [25] H. Barucq, R. Djellouli, and A. G. SaintGuirons, Exponential Decay of HighOrder Spurious Prolate Spheroidal Modes Induced by a Local Approximate DtN Exterior Boundary Condition, Progress In Electromagnetic Research B, (2012), 37, pp. 119. [24] M. GrigoroscutaStrugaru, M. Amara, H. calandra, and R. Djellouli, A modified Discontinuous Galerkin Method for Solving Efficiently Helmholtz problems, Commun. Comput. Phys., (2012), Vol. 11, No. 2, pp. 335350. (GrigoroscutaStrugaru was Ph.D. student at the time of authorship) [23] H. Barucq, R. Djellouli, and A. G. SaintGuirons, High frequency analysis of the efficiency of a local approximate DtN2 boundary condition for prolate spheroidalshaped boundaries, Wave Motion, (2010), pp. 583600. [22] H. Barucq, C. Bekkey, and R. Djellouli, A MultiStep Procedure for Enriching Limited TwoDimensional Acoustic FarField Pattern Measurements, Journal of Inverse and IllPosed Problems, 18, (2010), pp. 189216. [21] H. Barucq, R. Djellouli, and A. G. SaintGuirons, threedimensional approximate local DtN boundary conditions for prolate spheroid boundaries, Journal of Computational and Applied Mathematics, (In Press). (SaintGuirons was a Ph.D. student at the time of authorship) [20] M. Amara, R. Djellouli, and C. Farhat, Convergence analysis of a discontinuous Galerkin method with plane waves and Lagrange multipliers for the solution of Helmholtz problems, SIAM Journal on Numerical Analysis 47, (2009), pp. 10381066. [19] H. Barucq, R. Djellouli, and A. G. SaintGuirons, Performance assessment of a new class of local absorbing boundary conditions for elliptical and prolate spheroidalshaped boundaries, Applied Numerical Mathematics 59, (2009), pp. 14671498. (SaintGuirons was a Ph.D. student at the time of authorship) [18] P. Ryan, R. Djellouli, and R. Cohen, Modeling capsule tissue growth around diskshaped implants: A numerical and in vivo study, Journal of Mathematical Biology 57, (2008), pp. 675695. (Ryan was CSUN graduate student at the time of authorship). [17] R. Reiner, R. Djellouli, and I. Harari, Analytical and Numerical investigation of the performance of theBGT2 condition for low frequency acoustic scattering problems, Journal of Computational and Applied Mathematics, 204 (2), (2007), pp. 526535. (Reiner was CSUN student and then became Ph.D. student at the University of Michigan, AnnArbor, at the time of authorship) [13] I. Harari and R. Djellouli, Analytical study of the effect of wave number on the performance of local absorbing boundary conditions for acoustic scattering, Applied Numerical Mathematics 50, (2004), pp. 1547. [12] H. Barucq, C. Bekkey, and R. Djellouli, Construction of local boundary conditions for an eigenvalue problem. Application to optical waveguide problems, Journal of Computational Physics 193, (2004), pp. 666696.
