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Axial Dispersion Model for a Chromatography Column

Generally for modelling chromatograph systems, component mass balances are required for each component in each phase. The differential liquid phase component balances for a chromatographic column with non-porous packing take the partial differential equation form [Pg.252]

The linear superficial flow velocity in the packing voids v, is calculated from volumetric flow rate Ljn, voidage fraction of the adsorbant bed e and column diameter d as [Pg.253]

The transfer rate of the sorbate from the liquid phase to the solid adsorbant rajs can be written as [Pg.253]

Here the rate is specific to a unit volume of solids (g/cm s) and k is a mass transfer rate coefficient (1/s). [Pg.253]

The solid phase concentrations are influenced only by the rate of mass transfer, with convection and dispersion effects both being zero for this phase. [Pg.253]


See other pages where Axial Dispersion Model for a Chromatography Column is mentioned: [Pg.208]    [Pg.630]    [Pg.252]   


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