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Thermal fatigue life and reliability evaluation of die attachment layer of high power LED under thermal cycling conditions

机译:大功率LED在热循环条件下的热疲劳寿命和可靠性评估

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Power conservation is a very important aspect of modern-day technology. With its long life and low energy consumption, the high power light emitting diode (HP LED) has become very popular for lighting purposes. The die attachment layer is an important component of an HP LED package that is susceptible to thermal fatigue failure and therefore affects the reliability of the HP LED itself. This study uses finite element method (FEM) to simulate and analyze the mechanical behavior of an HP LED die attachment layer under thermal cycling conditions. By using the numerical results of FEM as the input for the Coffin-Manson relationship, one can predict the thermal fatigue life of the LED. It is worth noting that past studies are mostly limited to finding a fixed value for the fatigue life of a package, which cannot truly reflect the discrete qualities of real life testing. Furthermore, they cannot provide vital information such as mean time to failure (MTTF) and the failure rate of the HP LED. With this in mind, this study considers uncertainties of both geometric dimensions and material properties of the die attachment layer, regarding them as random variables, which can be simulated by the Monte-Carlo method. The sample data is then applied to the FEM analysis for evaluating fatigue life of the LED package. By using the Anderson-Darling test and probability plot, one can find the probability distribution of the fatigue life as well as information such as MTTF and failure rate of the LED package.
机译:节能是现代技术的一个非常重要的方面。由于其长寿命和低能耗,高功率发光二极管(HP LED)在照明方面已变得非常流行。管芯附着层是HP LED封装的重要组成部分,易受热疲劳破坏的影响,因此会影响HP LED本身的可靠性。这项研究使用有限元方法(FEM)来模拟和分析HP LED管芯附着层在热循环条件下的机械行为。通过使用FEM的数值结果作为Coffin-Manson关系的输入,可以预测LED的热疲劳寿命。值得注意的是,过去的研究大多局限于为包装的疲劳寿命找到一个固定值,而该值不能真正反映实际测试中的离散质量。此外,它们无法提供重要信息,例如平均故障时间(MTTF)和HP LED的故障率。考虑到这一点,本研究考虑了芯片附着层的几何尺寸和材料特性的不确定性,将其视为随机变量,可以通过蒙特卡洛方法进行模拟。然后将样本数据应用于FEM分析,以评估LED封装的疲劳寿命。通过使用安德森-达林(Anderson-Darling)测试和概率图,可以找到疲劳寿命的概率分布以及诸如LED封装的MTTF和故障率之类的信息。

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