Submitted articles and preprints:
[A9] Diffusion limit for Vlasov-Fokker-Planck Equation in bounded domains (with L. Cesbron)
Preprint 2016 (20 pages).
Published or Accepted:
[A8] Existence and uniqueness analysis of a non-isothermal cross-diffusion system of Maxwell-Stefan type (with F. Salvarani)
to appear in Applied Mathematics Letters, (2017).
[A7] Maxwell-Stefan diffusion asymptotic for gas mixtures in non-isothermal setting (with F. Salvarani)
Nonlinear Analysis, Volume 159, pp. 285–297 (2017). DOI
[A6] Convergence along mean flows (with T. Holding and J. Rauch)
SIAM Journal on Mathematical Analysis, Volume 49, Issue 1, pp. 222-271 (2017). DOI
[A5] On the Maxwell-Stefan diffusion limit for a mixture of monatomic gases (with F. Salvarani)
Math. Methods in the Applied Sciences, Volume 40, Issue 3, pp. 803-813 (2017). DOI
[A4] Simultaneous diffusion and homogenization asymptotic for the linear Boltzmann equation (with C. Bardos)
Asymptotic Analysis, Volume 100, Number 1-2, pp. 111-130 (2016). DOI
[A3] Upscaling nonlinear adsorption in periodic porous media – Homogenization approach (with G. Allaire)
Applicable Analysis, Volume 95, Issue 10, pp. 2126-2161 (2016). DOI
[A2] On the homogenization of multicomponent transport (with G. Allaire)
Discrete and Continuous Dynamical System – B, Volume 20, Number 8, pp. 2527-2551 (2015). DOI
IMA J Appl Math. Volume 77, Issue 6, pp. 788-815 (2012). DOI
[P1] Homogenization of reactive flows in periodic porous media (with G. Allaire)
Actes du XX Congres Francais de Mecanique. pp. 2613-2618 (2011).
Prepared at CMAP, Ecole Polytechnique under the guidance of Grégoire Allaire.
Thesis was defended on 17/09/2013. The slides of the presentation can be found here.
[R2] Homogenization of reactive flows in porous media: The Masters project report prepared at INRIA Saclay under the guidance of Gregoire Allaire.
[R1] The Boltzmann equation and its fluid dynamical limit: The Masters project report prepared at TIFR-CAM under the guidance of Muthusamy Vanninathan, Vasudevamurthy and Claude Bardos.