首页> 外文期刊>Proceedings of the Institution of Mechanical Engineers, Part O. Journal of Risk and Reliability >A new universal multi-stress acceleration model and multi-parameter estimation method based on particle swarm optimization
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A new universal multi-stress acceleration model and multi-parameter estimation method based on particle swarm optimization

机译:基于粒子群优化的新的通用多应力加速模型和多参数估计方法

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摘要

High reliability and long-lifetime products usually work in multi-stress environment such as temperature, humidity, electricity, and vibration. How to evaluate the reliability of the product under multi-stress condition is an urgent problem to ensure the safe and reliable operation of the product. Accelerated test provides an efficient and feasible way; however, the existing acceleration models have some shortcomings, such as less stress type, neglecting the stress coupling, and multi-parameter estimation difficulties. Therefore, in this article, first, a new universal multi-stress acceleration model is derived based on the classical Arrhenius model. Second, a multi-parameter estimation method for multi-stress model is proposed by combining particle swarm optimization and maximum likelihood estimation. Six simulation cases are used to verify the effectiveness of the proposed multi-parameter estimation method. The results of Case 1 to Case 3 show that the maximum mean square error of five parameters in the multi-stress model without considering stress coupling is 3.71%. The results of Case 4 to Case 6 show that the maximum mean square error of nine parameters in the multi-stress model considering stress coupling is 7.69%. Finally, an application example is performed to investigate the performance of the universal multi-stress acceleration model and multi-parameter estimation method.
机译:高可靠性和长寿产品通常在温度,湿度,电和振动等多应力环境中工作。如何在多应力条件下评估产品的可靠性是一种迫切的问题,以确保产品的安全可靠。加速测试提供了一种有效可行的方式;然而,现有的加速模型具有一些缺点,例如压力型,忽略应力耦合,以及多参数估计困难。因此,在本文中,首先,基于经典的Arhenius模型导出新的通用多应力加速模型。其次,通过组合粒子群优化和最大似然估计来提出用于多应力模型的多参数估计方法。六种仿真情况用于验证所提出的多参数估计方法的有效性。案例1对案例3的结果表明,在不考虑应力耦合的情况下,多应力模型中的五个参数的最大均方误差为3.71%。案例4对案例6的结果表明,考虑应力耦合的多应力模型中九个参数的最大均方误差为7.69%。最后,执行应用示例以研究通用多应力加速模型和多参数估计方法的性能。

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