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This paper is theoretically suggested to describe diffusion induced stress in the elastoplastic hollow spherical silicon electrode for plastic deformation using both analytical model and molecular simulation.
General procedures are provided to create flux laws and a current voltage relation that describe diffusion and migration in isothermal, isobaric, non-neutral multicomponent electrolytes.
The general equations should be used to describe diffusion in solids that have high vacancy gradients, such as in barrier passive films.
Traditional two-phase models describing crystallites as impenetrable barriers with no effect on amorphous phase properties may explain solubility in this system but do not describe diffusion.
Our model can describe diffusion based release kinetics for static and dynamic conditions as accurately as finite element methods, but results are obtained in a fraction of CPU time.
Additional efforts should also be focused on developing models that can describe diffusion results in both bentonite and clay-rocks, and that are based on the same underlying concepts.
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Finally, we describe diffusion-controlled photosynthetic processes in chloroplasts within the framework of the model that takes into account complex architecture of chloroplasts and lateral heterogeneity of lamellar system of thylakoids.
This test is known as the dynamic surface leaching test (DSLT) and intends to describe diffusion-controlled leaching processes.
Our analysis concludes that phase field models of type B, which utilize the point defect concentrations as the only order parameters, can describe diffusion-controlled kinetics.
Based on the limits of model C derived above, it is clear that model C is able to incorporate the surface attachment kinetics into the overall growth kinetics, as opposed to model B which can only describe diffusion-controlled growth.
The limitations of the Fick's law for describing diffusion are discussed.
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