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Models for diffusion-controlled, steady-state processes

MODELS FOR DIFFUSION-CONTROLLED, STEADY-STATE PROCESSES [Pg.388]

Fisher (1975) developed a simpler approach, which solves eqs. (1.1) and (1.4) at zone boundaries only. This procedure, as modified below, will predict the same bulk composition and relative volvime for each zone in a structure as the more exact approach, but it will ignore any variation in modal composition within zones. If these variations are important, one of the more exact approaches should be used, but in many metamorphic structvires, the reaction zones are nearly uniform in composition, and the simpler approach will be sufficiently accurate. I will use it here. [Pg.389]

Consider a hypothetical three-conponent system containing minerals A, B and C, with the molar coitqpositions [Pg.389]

In order for the assemblage ABC to remain at the invariant, these fluxes must be balanced by reactions among A, B and C. [Pg.390]

The net reaction must be a linear combination of the individual precipitation/solution reactions for A, B and C, each of the form A = n i + + n3 3 The rates of these three reactions [Pg.390]




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Control models

Diffusion control

Diffusion controlled

Diffusion process

Diffusion state

Diffusion-control model

Diffusion-controlled process

Modeling steady-state

Process control models

Process model for

Process state

Steady diffusion

Steady processes

Steady-state diffusion modeling

Steady-state diffusion process

Steady-state diffusivity

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