A quasilinear parabolic system arising in modelling of catalytic reactors
A model of catalytic reactors is studied. It consists of four quasilinear parabolic equations which are coupled in a nonstandard way and contain nonlocal terms. The lack of Lipschitz continuity in a reaction term adds another complication. Existence and uniqueness of global classical solutions is established. Under some restrictions, convergence (as \(t\to \infty)\) to the unique equilibrium is shown.
scientific article; zbMATH DE number 4077849
scientific article