%X A well-known model for the evolution of the (space-dependent) concentration and (lumped) temperature in a porous catalyst is considered. A sequence of invariant regions of the phase space is given, which converges to a globally asymptotically stable region $B$. Quantitative sufficient conditions are obtained for (the region $B$ to consist of only one point and) the problem to have a (unique) globally asymptotically stable steady state.
%J SIAM Journal on Mathematical Analysis
%N 4
%P 774-796
%V 19
%I SIAM - Society for Industrial and Applied Mathematics
%A JosÃ© Manuel Vega de Prada
%T Invariant Regions and Global Asymptotic Stability in an Isothermal Catalyst
%K global stability, invariant regions, porous catalysts, isothermaJ catalysts
%R 10.1137/0519054
%L upm5983
%D 1988