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During the first stage of slow heating diffusion-driven formation of the metastable phases ω and α′′iso takes place with further decomposition of β.
The Black-Scholes equation resembles the kinds of differential equations physicists use to represent heat diffusion and other random processes in nature.
The penetration distance is correlated with the heat diffusion distance.
Temperature transients caused by heat diffusion are used as example.
Kim et al. in [15] solved multiple-class-based co-segmentation problem by anisotropic heat diffusion.
In fact, the linear scale-space is equivalent to a linear heat diffusion equation [13, 14].
The theory was modified by Toda who used a classical heat diffusion equation (Toda 1994).
We will denote the heat diffusion coefficient and the temperature by λ and T, respectively.
However, for macroscopic devices, the relatively slow heat diffusion in solids strongly limits their performances.
When τ T /τ q ≥ 1, however, heat diffusion dominants and Eq. 14 is parabolic [68].
This study explores heat diffusion effects in micro-channel heat sinks intended for electronic cooling applications.
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