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Physical derivation of the multicomponent diffusion equation

This change in momentum of species i is manifest in changes in both the random velocity and the order velocity of the molecules. The rate of change of the ordered momentum is pY-Dy /Dt, where the substantial derivative with respect to time is [Pg.631]

Since (neglecting the off-diagonal elements of the pressure tensor ) the partial [Pg.631]

Under the assumption that the translational temperatures of all species, are the same, equations (D-9), (D-20), and (D-22) show that Dalton s law of partial pressures is valid, that is, [Pg.632]

The product in equation (11) may be related to the binary diffusion coefficients by considering the limiting case of a constant-pressure process in a two-component system with no body forces, for which equation (11) reduces to [Pg.632]


See other pages where Physical derivation of the multicomponent diffusion equation is mentioned: [Pg.631]    [Pg.631]   


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