估算硅-铟-硅叠层中的多触点电导

0 ENGINEERING, MECHANICAL ASME journal of heat and mass transfer Pub Date : 2024-05-06 DOI:10.1115/1.4065448
K. Woodbury, Grant Cutler, Hamidreza Najafi, Maya Kota
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引用次数: 0

摘要

本报告记录了利用设计用于稳态运行的实验的瞬态测量结果,对同时估算多个界面传热系数(HTC)的评估。设计用于在低温条件下引导 X 射线的反射镜系统需要了解硅和铟之间的界面 HTC(接触传导)。我们建造了一个实验装置,用于测量由五个 7.62 毫米厚的硅片组成的堆栈中的温度,这些硅片被 0.1 毫米厚的铟片隔开,在真空中的低温条件下运行。仪器中包含多个硅片和界面,可通过一次实验对不同粗糙度表面的 HTC 进行评估。分析每种测量温度对每种未知 HTC 的灵敏度发现,这些灵敏度缺乏线性独立性,这表明 HTC 的恢复将具有挑战性。通过求解温度并添加具有指定标准偏差的随机高斯噪声,从两个不同的计算模型中创建了人为噪声 "数据"。随后使用两种不同的迭代参数估计方法对这些数据进行分析:一种是 Levenberg 方案,另一种是 Tikhonov 迭代方案。使用前向有限差分近似法计算所需的灵敏度矩阵。该模型问题的传热系数结果表明,无法独立估算系数,但可以恢复相对于其中一个未知数的比率。
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Estimation of Multiple Contact Conductances in a Silicon-Indium-Silicon Stack
This report documents evaluation of simultaneous estimation of multiple interfacial heat transfer coefficients (HTCs) using transient measurements from an experiment designed for steady-state operation. The design of a mirror system for directing x-rays under cryogenic conditions requires knowledge of the interfacial HTC (contact conductance) between silicon and indium. An experimental apparatus was constructed to measure temperatures in a stack of five 7.62 mm thick pucks of silicon separated by 0.1 mm thick sheets of indium which is operated under cryogenic temperatures in vacuum. Multiple pucks and interfaces are incorporated into the apparatus to allow evaluation of HTCs for surfaces of different roughness from a single experiment. Analysis of the sensitivity of each of the measured temperatures to each of the unknown HTCs reveals lack of linear independence of these sensitivities and suggests the recovery of the HTCs will be challenging. Artificially noised “data” were created from two different computational models by solving for temperatures and adding random Gaussian noise with a specified standard deviation. These data are subsequently analyzed using two different iterative parameter estimation methods: a Levenberg scheme and a Tikhonov iterative scheme. The required sensitivity matrix is computed using forward finite difference approximations. The results for the heat transfer coefficients for this model problem suggest that coefficients cannot be estimated independently, but the ratios relative to one of the unknowns can be recovered.
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