A hyperbolic model for convection-diffusion transport problems in CFD: Numerical analysis and applications

Author:

Gómez H.,Colominas I.,Navarrina F.,Casteleiro M.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics,Geometry and Topology,Algebra and Number Theory,Analysis

Reference29 articles.

1. Antontsev, S,, Dí Az J. I. and Shmarev, S., (2002).Energy methods for free boundary problems. Applications to nonlinear PDEs and Fluid Mechanics, Series Progress in Nonlinear Differential Equations and Their Applications,48.

2. Arora, M., (1996). Explicit characteristic-based high resolution algorithms for hyperbolic conservation laws with stiff source terms, Ph. D. dissertation, University of Michigan.

3. Carey, G. F. andTsai, M., (1982). Hyperbolic heat transfer with reflection,Numerical Heat Transfer,5, 309–327.

4. Cattaneo, M. C., (1958). Sur une forme de l’equation de la chaleur éliminant le paradoxe d’une propagation instantanée, Comptes Rendus de L’Academie des Sciences: Series I-Mathematics,247 431–433.

5. Christov, C. I, andJordan, P. M., (2005). Heat conduction paradox involving second-sound propagation in moving media,Physical Review Letters,94, 4301–4304.

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