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- W2186508934 abstract "One dimensional problem of heat conduction for the Knudsen numbers more than 0.1 corresponding to nano-structures is implemented utilizing the Dual-PhaseLag (DPL) model and its special case, Cattaneo and Vernotte (CV) model as well as the Fourier law. The results are compared with the results obtained from the Ballistic-Diffusive Equations (BDE) model, which considered being an accurate approximation of the Boltzmann equation. It is observed that in Knudsen numbers of order one, the DPL model, with considering the real value of the ratio of temperature to heat flux time lag, leads to better results than the CV model in which this ratio is considered to be equal to zero whereas in the greater values of Knudsen number there is no advantage between two approaches. In the smaller values of Knudsen number the curves obtained from the DPL and CV models match to each other, and lay very close to the curves obtained from the Fourier law" @default.
- W2186508934 created "2016-06-24" @default.
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- W2186508934 date "2006-01-01" @default.
- W2186508934 modified "2023-10-06" @default.
- W2186508934 title "IMPLEMENTATION OF DUAL-PHASE LAG MODEL AT DIFFERENT KNUDSEN NUMBERS WITHIN SLAB HEAT TRANSFER" @default.
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