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Coupled simulation of transient heat flow and electric currents in thin wires: Application to bond wires in microelectronic chip packaging

机译:细线中瞬态热流和电流的耦合模拟:在微电子芯片封装中的键合线中的应用

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This work addresses the simulation of heat flow and electric currents in thin wires. An important application is the use of bond wires in microelectronic chip packaging. The heat distribution is modeled by an electrothermal coupled problem, which poses numerical challenges due to the presence of different geometric scales. The necessity of very fine grids is relaxed by solving and embedding a 1D sub-problem along the wire into the surrounding 3D geometry. The arising singularities are described using de Rham currents. It is shown that the problem is related to fluid flow in porous 3D media with 1D fractures (C. D'Angelo, SIAM Journal of Numerical Analysis 50.1, pp. 194-215, 2012). A careful formulation of the 1D-3D coupling condition is essential to obtain a stable scheme that yields a physical solution. Elliptic model problems are used to investigate the numerical errors and the corresponding convergence rates. Additionally, the transient electrothermal simulation of a simplified microelectronic chip package as used in industrial applications is presented. (C) 2019 The Authors. Published by Elsevier Ltd.
机译:这项工作解决了细线中热流和电流的模拟问题。一个重要的应用是在微电子芯片封装中使用键合线。通过电热耦合问题对热量分布进行建模,该问题由于存在不同的几何比例而带来了数值挑战。通过沿导线求解1D子问题并将其嵌入到周围的3D几何图形中,可以放宽非常细的网格的必要性。产生的奇点用de Rham电流描述。结果表明,问题与具有1D裂缝的多孔3D介质中的流体流动有关(C. D'Angelo,SIAM数值分析杂志50.1,第194-215页,2012年)。仔细制定1D-3D耦合条件对于获得产生物理解的稳定方案至关重要。椭圆模型问题用于研究数值误差和相应的收敛速度。此外,还介绍了用于工业应用的简化微电子芯片封装的瞬态电热仿真。 (C)2019作者。由Elsevier Ltd.发布

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