Abstract
An isothermal, one-dimensional reactor of infinite length is considered where an arbitrary number of co-current phases flow with different rates containing also a solute. Interphacial reaction between the solutes as well as axial diffusion with different diffusivities are supposed to take place. Defining the overall flux as the response in such a system, the impulse response is, as a rule, equal to the density of the residence time distribution. A straightforward algorithm to determine explicitly the impulse response has been developed based on a numerical Laplace transform inversion technique. An application to the general two-phase system is shown.
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