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How to characterize buried heat sources from surface temperature data: A regularized least square minimization approach

机译:如何根据表面温度数据表征地下热源:一种规则化的最小二乘最小化方法

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The identification of buried heat sources in a material from temperature data obtained at the surface is a problem that has attracted a great deal of attention in recent years. The reason for this interest lies on the fact that, under particular excitation types, some detects behave as heat sources. Such is the case of cracks excited with ultrasounds or metallic inclusions in electrical insulators excited electromagnetically. The possibility of identifying hidden heat sources from temperature data taken at the surface with an infrared camera opens the possibility of characterizing the defects. However, due to the diffusive nature of heat propagation, this inverse problem is severely ill-posed. In this contribution, we present a comprehensive description of the method we have developed to characterize vertical heat sources, based on regularized least square minimization. We put the method into context among other methodologies, emphasizing the need for a physical model that is able to predict the observed temperature distribution. We show the effect of different regularization fuctionals, illustrating how to make sensible use of the prior information available about the solution of the problem. We discuss on the effect of the regularization parameter and we present a methodology to determine the optimum value. We analyze to which extent the method enables identifying the shape and the quantitative intensity of the heat flux, as well as the capabilities to retrieve non uniform fluxes. We test the method with experimental vibrothermography data. Finally, we discuss on the strengths and weaknesses of this approach.
机译:从表面处获得的温度数据识别材料中的埋藏热源是一个近年来引起了极大关注的问题。这种兴趣的原因在于以下事实:在特定的激励类型下,某些检测器会充当热源。超声波激发的裂纹或电磁绝缘的电绝缘子中的金属夹杂物就是这种情况。利用红外热像仪从表面获取的温度数据中识别隐藏的热源的可能性,开启了表征缺陷的可能性。但是,由于热传播的扩散性,该逆问题严重地不适当地解决。在此贡献中,我们将对基于正则化最小二乘最小化开发的表征垂直热源的方法进行全面描述。我们将该方法与其他方法结合起来,强调需要能够预测观察到的温度分布的物理模型。我们展示了不同的正则化函数的作用,说明了如何合理地利用有关问题解决方法的现有信息。我们讨论了正则化参数的影响,并提出了确定最佳值的方法。我们分析了该方法在多大程度上可以识别热通量的形状和定量强度,以及检索非均匀通量的能力。我们用实验性玻璃热成像数据测试了该方法。最后,我们讨论了这种方法的优点和缺点。

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