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Nancy CHALHOUB

Associate Professor
Coordinateur - classes concours - School of Engineering of Beirut

+961 (1) 421 000 ext 3320 nancy.chalhoub@usj.edu.lb

Nancy Chalhoub received her Bachelor and master's degree in Mathematics from the Faculty of Sciences at Saint-Joseph university in 2006 and 2008 respectively. She earned her PhD degree of Mathematics in 2012 from Ecole des ponts at the Paris-Est University in France. She joined the Faculty of Engineering and Architecture in 2014 where she is currently an associate professor.

Education

Degree University Country Year
Doctorat - Mathématiques appliquées Université Paris-Est France 2012
Master recherche - Mathématiques Université Saint-Joseph de Beyrouth Liban 2008
Licence - Mathématiques Université Saint-Joseph de Beyrouth Liban 2006
Terminales (Bac 2ème partie) Collège 'Notre Dame' des Soeurs Antonines Liban 2003

Research themes

Applied math

Publications and communications

Chalhoub, N., Omnes, P., Sayah, T., & El Zahlaniyeh, R. (2020). “Full discretization of time dependent convection–diffusion–reaction equation coupled with the Darcy system”. Calcolo, 57, 1-28.   Chalhoub, N., Omnes, P., Sayah, T., & Zahlaniyeh, R. (2022). “A posteriori error estimates for the time-dependent convection-diffusion-reaction equation coupled with the Darcy system”. Numerical Algorithms, 1-40.   Aldbaissy, R., Chalhoub, N., Djoko, J. K & Sayah, T. (2023). “Full discretization of the time dependent Navier-Stokes equations with anisotropic slip boundary condition”. International Journal Of Numerical Analysis And Modeling; Volume 20, Number 4, 497-517.   Aldbaissy, R., Chalhoub, N., Djoko, J., & Sayah, T. (2024). “Full discretization of the time dependent Navier–Stokes equations with anisotropic slip boundary condition coupled with the convection–diffusion–reaction equation”. International Journal of Numerical Analysis & Modeling, 20(4).   Chalhoub, N., Omnes, P., Sayah, T., & Zahlaniyeh, R. E. (2024). A posteriori error estimate for the non-stationary concentration equation coupled with the Darcy system discretized by the Raviart–Thomas finite element. Computational and Applied Mathematics, 43(4), 170.