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If the advanced oxidation model with its equations for the oxidant diffusion
![$\displaystyle D(T) \Delta C(\vec{x},t) = k(\eta) C(\vec{x},t),$](img230.png) |
(4.26) |
dynamics of
![$\displaystyle \frac{\partial \eta(\vec{x},t)} {\partial t} = - \frac{1}{\lambda} k(\eta) C(\vec{x},t)/N_1,$](img247.png) |
(4.27) |
and mechanical problem
![$\displaystyle \tilde{\sigma} = \mathbf{D} (\tilde{\varepsilon} - \tilde{\varepsilon_0}) + \tilde{\sigma_0},$](img340.png) |
(4.28) |
is coupled with the five-stream diffusion model for the dopant diffusion, its five continuity equations for the species concentrations
must be additionally solved.
Next: 5. Discretization with the
Up: 4. Oxidation of Doped
Previous: 4.3 Segregation Interface Condition
Ch. Hollauer: Modeling of Thermal Oxidation and Stress Effects