Porous catalyst particles of dimensions greater than a few microns inevitably contain inter-connected pore spaces which are chaotically configured with respect to size, shape and orientation. Within such complex geometry, it is difficult to obtain tractable yet satisfactorily realistic solutions for the equations describing coupled diffusion and catalytic reaction. A general mathematical treatment has been developed for an arbitrarily complex reaction scheme to solve equations describing diffusion coupled with multiple reactions within a stochastic pore network. Representative calculations are presented for the consecutive reaction A → B → C, and are compared with the predictions of parallel bundles having the same pore size distribution. The predictions of the model are compared with experimental results for the dehydrogenation of butene.
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