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Semicontinuous Pseudo Steady State

The equations look largely the same, except that the solution phase balance on the salt has a convective flow term for the mass of salt leaving the unit by this process  [Pg.219]

The interfacial area in this case will be taken to be a constant well approximated by the surface area of the unit. In the diagram this would be the cross-sectional area of the tank ttt. This means then that the salt is removed by a process that removes layers, making the change in salt volume a one-dimensional problem of computing the salt thickness at any time. [Pg.219]

The equations work out as follows for the pseudo-steady state  [Pg.219]

This very simple solution comes about as a result of the fact that at the steady state the concentration of salt is a constant and the exit mass flow has to be equal to the rate of salt mass transfer into the solvent. [Pg.219]


See other pages where Semicontinuous Pseudo Steady State is mentioned: [Pg.218]    [Pg.219]    [Pg.218]    [Pg.219]    [Pg.258]   


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Pseudo-states

Pseudo-steady state

Semicontinuous

Steady pseudo

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