Abstract
The features of the establishment of thermal equilibrium between phases are investigated for an arbitrary P-component composite, and the characteristic time taken for the temperatures to equalize is calculated. The problem of how the distribution of the impurity phase over the dimensions affects the time behavior of the temperature of the composite is solved. Using a Laplace transformation, a general expression is obtained for σT0(t) for the particles of a finely dispersed phase having a Poisson distribution, and the specific form of this functional relationship is completely calculated.
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