Some mathematical results on a system of transport equations with an algebraic constraint describing fixed-bed adsorption of gases
Résumé
This paper deals with a system of two equations which describes heat free adsorption of a gaseous mixture with two species. When one of the components is inert, we obtain an existence result of a weak solution satisfying some entropy condition under some simplifying assumptions. The proposed method makes use of a Godunov-type scheme. Uniqueness is proved in the class of piecewise $C^1$ functions.
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