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Boundary element method analyses of transient heat conduction in an unbounded solid layer containing inclusions

机译:包含夹杂物的无边界固体层中瞬态热传导的边界元方法分析

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摘要

The boundary element method (BEM) is used to compute the three-dimensional transient heat conduction through an unbounded solid layer that may contain heterogeneities, when a pointwise heat source placed at some point in the media is excited. Analytical solutions for the steady-state response of this solid layer when subjected to a spatially sinusoidal harmonic heat line source are presented when the solid layer has no inclusions. These solutions are incorporated into a BEM formulation as Green’s functions to avoid the discretization of flat media interfaces. The solution is obtained in the frequency domain, and time responses are computed by applying inverse (Fast) Fourier Transforms. Complex frequencies are used to prevent the aliasing phenomena. The results provided by the proposed Green’s functions and BEM formulation are implemented and compared with those computed by a BEM code that uses the Green’s functions for an unbounded media which requires the discretization of all solid interfaces with boundary elements. The proposed BEM model is then used to evaluate the temperature field evolution through an unbounded solid layer that contains cylindrical inclusions with different thermal properties, when illuminated by a plane heat source. In this model zero initial conditions are assumed. Different simulation analyses using this model are then performed to evaluate the importance of the thermal properties of the inclusions on transient heat conduction through the solid layer.
机译:当激发放置在介质中某个点的点状热源时,边界元方法(BEM)用于计算通过可能包含异质性的无边界固体层的三维瞬态热传导。当固体层没有夹杂物时,提出了对该固体层在空间正弦谐波热线源作用下的稳态响应的解析解。这些解决方案作为Green的功能被并入BEM公式中,从而避免了平面媒体接口的离散化。在频域中获得解,并通过应用逆(快速)傅立叶变换来计算时间响应。复数频率用于防止混叠现象。拟议的格林函数和BEM公式提供的结果已实现,并与使用格林函数用于无界媒体的BEM代码所计算的结果进行比较,这需要离散化所有带有边界元素的实体接口。然后,通过平面热源照射时,建议的BEM模型用于评估通过无边界固体层的温度场演化,该固体层包含具有不同热特性的圆柱形夹杂物。在该模型中,假定零初始条件。然后使用该模型进行不同的模拟分析,以评估夹杂物的热性能对通过固体层的瞬态热传导的重要性。

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