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In the case of diffusion it must be argued that collisions of the molecules of species 1 with other species 1 molecules do not inhibit the interdiffusion of species 1 and 2, and similarly for 2 2 collisions.
The case of diffusion in random and heterogeneous structures is also addressed.
In case of diffusion type processes driven by fractional Brownian motions, a popular method is the maximum likelihood estimators (MLE).
The CPMG decays are well described by diffusion equations for the case of diffusion of particles through connecting cylinders.
In the case of diffusion transport, important flux improvements are obtained for relatively low values of the forcing frequency.
In case of diffusion type processes driven by fractional Brownian motions, the most important methods are either maximum likelihood estimation (MLE) or least square estimation (LSE).
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We consider, in this paper, the case of diffusion-wave, i.e., (1 < gamma< 2).
As is clear from Fig. A2, for the case of diffusion-controlled, high gradients of the vacancy chemical potential are established across the domain with steepest gradients at the void-matrix interface.
In this study, we consider specific cases of diffusion of the molecules along the nanotube axis and rotational diffusion about this axis.
The operating conditions included a broad range of burner tube equivalence ratios (ΦB) including the limiting cases of diffusion and stoichiometric premixed flames.
Analytical solutions are given for the limiting cases of diffusion control and reaction control, and numerical solutions are presented for the general case in which both resistances are significant.
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