New Mixed Finite Element Methods for Natural Convection with Phase-Change in Porous Media

Author:

Alvarez Mario,Gatica Gabriel N.,Gomez-Vargas Bryan,Ruiz-Baier Ricardo

Funder

CONICYT

Universidad de Costa Rica

Publisher

Springer Science and Business Media LLC

Subject

Computational Theory and Mathematics,General Engineering,Theoretical Computer Science,Software,Applied Mathematics,Computational Mathematics,Numerical Analysis

Reference42 articles.

1. Adams, R.A., Fournier, J.J.F.: Sobolev Spaces. Academic Press, Elsevier Ltd, Cambridge (2003)

2. Agroum, R., Bernardi, C., Satouri, J.: Spectral discretization of the time-dependent Navier-Stokes problem coupled with the heat equation. Appl. Math. Comp. 268, 59–82 (2015)

3. Aldbaissy, R., Hecht, F., Mansour, G., Sayah, T.: A full discretisation of the time-dependent Boussinesq (buoyancy) model with nonlinear viscosity. Calcolo 55(44), 1–29 (2018)

4. Almonacid, J., Gatica, G.N., Oyarzúa, R., and Ruiz-Baier, R.: A new mixed finite element method for the $$n$$ n -dimensional Boussinesq problem with temperature-dependent viscosity. Preprint 2018-18, Centro de Investigación en Ingeniería Matemática (CI $$^2$$ 2 MA), Universidad de Concepción, Chile, (2018). https://www.ci2ma.udec.cl

5. Almonacid, J., Gatica, G.N., Oyarzúa, R.: A mixed-primal finite element method for the Boussinesq problem with temperature-dependent viscosity. Calcolo 55(3), 42 (2018)

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