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Unsteady-State Diffusion in Binary Systems

For a binary system with no convection perpendicular to the interface, Eq. 9.1.1, combined with Eq. 3.1.1 for /j, simplifies to [Pg.222]

We use the method of combination of variables, with the combined variable f = z/yf.  [Pg.222]

Equation 9.2.2 can be integrated to give the concentration profiles as (Arnold, 1944 Bird et al., 1960) [Pg.223]

The molar diffusion flux at the interface z = 0 is obtained from the one-dimensional form of Eq. 3.1.1 [Pg.223]

The composition derivative dx- /dx z= ) is obtained by differentiating Eq. 9.2.5, setting z = 0, and the resulting expression combined with Eq. 9.2.6 to give [Pg.223]


See other pages where Unsteady-State Diffusion in Binary Systems is mentioned: [Pg.222]    [Pg.223]    [Pg.225]    [Pg.227]   


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