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Transport in Multicomponent Drops and Bubbles

The analyses in Section 9.4.1 for binary systems can be extended to multicomponent systems by using the Toor-Stewart-Prober approximation of constant [D]. We will not go through the details of the derivations here, our readers can verify these results for themselves. [Pg.238]

The fractional approach to equilibrium in a multicomponent system is given by the n - 1 dimensional matrix analog of Eq. 9.4.2. [Pg.238]

A very interesting difference between the short contact time value [/c] = [Pg.238]

The Kronig-Brink model for circulation within the dispersed phase can be generalized to n-component systems to give the following expression for the matrix [F] [Pg.239]


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