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Next, the characteristics of the anomalous diffusion with the varied fractional orders are represented.
In Fig. 5, the evolution by surface diffusion with the new definition of (gamma (hat {mathbf {n}})) is reported.
In empirical studies, fractal derivative is an important modeling tool for anomalous diffusion with the power-law property.
The alternative assignments c 0 = 0 with c 1 = c 2 = 1 combine the isotropic diffusion with the anisotropic gain controlled by the Laplacian edge map.
This confirm our results that link the magnitude of proton diffusion with the O O, and the O H distances calculated from the pair correlation function.
Therefore, the complexity and nonlinearity of the chaotic map yield strong bit confusion and diffusion with the low expense of floating-point computations.
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FCS relates diffusion time with the diffusion coefficient, and the SE equation relates the diffusion coefficient to microviscosity.
Upon exposure, the bond coat chemistry and microstructure change by inter-diffusion with the substrate and upon thickening of the thermally grown oxide (TGO).
Figure 13 presents a diffusion map of eGFP diffusion combined with the corresponding H2A-mRFP confocal image.
Due to the extent of swelling, the Fickian diffusion with moving boundaries provided the most realistic reflection of the physics.
The time for which the transport equals the diffusion increases with the temperature because the diffusion coefficient increases with the temperature whereas the fluid velocity does not depend on temperature.
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