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Thin Film Phonon Heat Conduction by the Dispersion Lattice Boltzmann Method

机译:弥散格子玻尔兹曼法的薄膜声子导热

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Numerical simulations of time-dependent thermal energy transport in semiconductor thin films are performed using the lattice Boltzmann method applied to phonon transport. The discrete lattice Boltzmann Method is derived from the continuous Boltzmann transport equation assuming nonlinear, frequency-dependent phonon dispersion for acoustic and optical phonons. Results indicate that the heat conduction in silicon thin films displays a transition from diffusive to ballistic energy transport as the characteristic length of the system becomes comparable to the phonon mean free path and that the thermal energy transport process is characterized by the propagation of multiple superimposed phonon waves. The methodology is used to characterize the time-dependent temperature profiles inside films of decreasing thickness. Thickness-dependent thermal conductivity values are computed based on steady-state temperature distributions obtained from the numerical models. It is found that reducing feature size into the subcontinuum regime decreases thermal conductivity when compared to bulk values, at a higher rate than what was displayed by the Debye-based gray lattice Boltzmann method.
机译:使用应用于声子传输的晶格玻尔兹曼方法,对半导体薄膜中随时间变化的热能传输进行了数值模拟。离散晶格Boltzmann方法是从连续Boltzmann输运方程式推导出的,其中假设声子和光子的非线性,与频率有关的声子色散。结果表明,随着系统的特征长度变得与声子平均自由程相当,硅薄膜中的导热表现出从扩散能到弹道能的转变,并且热能传输过程的特征在于多个叠加声子的传播波浪。该方法用于表征厚度减小的薄膜内部随时间变化的温度曲线。基于从数值模型获得的稳态温度分布,计算与厚度相关的导热系数值。已发现,将特征尺寸减小到亚连续谱区域时,与体值相比,导热率降低,其导热率高于基于Debye的灰色格子Boltzmann方法显示的导热率。

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