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The present work considers a change in the momentum under the transfer of a solution through the interface. It is shown that pressure related to the partial volumes of the components arises as a result of the kinetics of the addition of particles to a new phase in the solution. In contrast to the description of one-dimensional interphase mass transfer using the convective diffusion problem, the proposed model provides the stationary exponential distributions of components in both phases. It is shown that generalized Fick’s law provides the condition for the conservation of the momentum of a component at the interface. The model describes component segregation by the interface.

The condition for the conservation of momentum at the interface under phase transitions of solutions