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Mathematics and Computer Science
Assistant Professor of Mathematics
Finite volumes, finite elements, optimization
PhD Applied Mathematics, Indiana University, (Bloomimgton, IN)
MS Engineering in applied mathematics and scientific computing,
SuP, Galilee Engineering School, (Paris, France)
Computer Science/Math 240 Introduction to Computational Math
Jinchao Xu, Yukun Li, Shonan Wu, Arthur Bousquet On the accuracy of partially implicit schemes for phase field modeling 2018 Computer Methods in Applied Mechanics and Engineering
Arthur Bousquet, Xiaozhe Hu, Maximilliam Metti, Jinchao Xu Newton-type solvers for some drift-diffusion and electrokinetic equations 2018 SIAM Journal on Scientific Computing
Arthur Bousquet, Bogdan Dragnea, Manel Tayachi, and Roger Temam Towards the modeling of nanoindentation of virus shells: Do substrate adhesion and geometry matter? Physica D: Nonlinear Phenomena Vol. 336 pp. 0167–2789 2016
Mercedes Hernando-Prez, Cheng Zeng, Lilly Delalande, Irina B. Tsvetkova, Arthur Bousquet, Manel Tayachi-Pigeonnat, Roger Meyer Temam , and Bogdan G. Dragnea Nanoindentation of Isometric Viruses on Deterministically Corrugated Substrates 2015 The Journal of Physical Chemistry B
A. Bousquet , M. Chekroun, Y. Hong, R. Temam, and J. Tribbia Numerical weather predic- tion in two dimensions with topography, using a finite volume method Math. Clim. Weather Forecast
A. Bousquet and A. Huang Finite volume approximation of the linearized shallow water equations in hyperbolic mode Int. J. Numer. Anal. Model. Vol. 11 (no. 4) pp. 816–840 2014
A. Bousquet, M. Marion, and R. Temam Finite Volume Multilevel Approximation of the Shallow Water Equations with a Time Explicit Scheme Int. J. Numer. Anal. Model. Vol. 11 (no. 4) pp. 762–786 2014
A. Bousquet, G.-M. Gie, Y. Hong, and J. Laminie, A Higher Order Finite Volume Resoluton Method for a System Related to he Inviscid Primitive Equations in a Complex Doamin, Numerische Math
A. Bousquet, Coti Zelati, and R. Temam, Phase transition models in atmospheric dynamics Milan Journal of Mathematics
A. Bousquet, M. Marion, M. Petcu, and R. Temam, Multilevel finite volume methods and boundary conditions for geophysical flows, Computers & Fluids, Vol. 74, pp. 66–90, 2013.
A. Bousquet, M. Marion, and R. Temam, Finite Volume Multilevel Approximation of the Shallow Water Equations, Chin. Ann. Math., Vol. 34, pp. 1–28, 2013.
A. Bousquet, M. Petu, M.-C. Shiue, R. Temam, and J. Tribbia, Boundary Conditions for Limited Area Models Based on the Shallow Water Equations, Commun. Comput. Phys, Vol. 14, pp. 664–702, 2013.
A. Adamy, A. Bousquet, S. Faure, J. Laminie, and R. Temam, A multilevel method for finite volume discretization of the two-dimensional nonlinear shallow-water equations, Ocean Modelling,
|Awards and Honors|
S. Chowla Assistant Professor