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An Improved Computational Procedure for Sub-Micron Heat Conduction

机译:亚微米热传导的改进计算程序

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Popular numerical techniques for solving the Boltzmann transport equation (BTE) for sub-micron thermal conduction include the discrete ordinates method and the finite volume method. However, the finite wave speed associated with the BTE can cause large errors in the prediction of the equivalent temperature unless fine angular discretizations are used, particularly at low acoustic thicknesses. In this paper, we combine a ray-tracing technique with the. finite volume method to substantially improve the predictive accuracy of the finite volume method. The phonon intensity is decomposed into ballistic and in-scattering components. The former is solved using a ray tracing scheme, accounting for finite wave speed; the latter is solved using an unstructured finite volume method. Comparisons between this new technique and traditional finite volume formulations are presented for a range of acoustic thicknesses, and substantial improvement is demonstrated.
机译:解决亚微米热传导的玻尔兹曼输运方程(BTE)的流行数值技术包括离散坐标法和有限体积法。但是,除非使用精细的角度离散化,尤其是在低声厚下,否则与BTE关联的有限波速会在等效温度的预测中引起较大的误差。在本文中,我们结合了射线追踪技术。有限体积法可以大大提高有限体积法的预测精度。声子强度被分解为弹道和散射内分量。前者是使用光线跟踪方案解决的,该方案考虑了有限的波速。后者使用非结构化有限体积法求解。提出了该新技术与传统有限体积公式之间在声学厚度范围内的比较,并进行了实质性改进。

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