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Residual life estimation based on bivariate non-stationary gamma degradation process

机译:基于二元非平稳伽马退化过程的剩余寿命估计

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Due to the growing importance in maintenance scheduling, the issue of residual life (RL) estimation for some high reliable products based on degradation data has been studied quite extensively. However, most of the existing work only deals with one-dimensional degradation data, which may not be realistic in some cases. Here, an adaptive method of RL estimation is developed based on two-dimensional degradation data. It is assumed that a product has two performance characteristics (PCs) and that the degradation of each PC over time is governed by a non-stationary gamma degradation process. From a practical consideration, it is further assumed that these two PCs are dependent and that their dependency can be characterized by a copula function. As the likelihood function in such a situation is complicated and computationally quite intensive, a two-stage method is used to estimate the unknown parameters of the model. Once new degradation information of the product being monitored becomes available, random effects are first updated by using the Bayesian method. Following that, the RL at current time is estimated accordingly. As the degradation data information accumulates, the RL can be re-estimated in an adaptive manner. Finally, a numerical example about fatigue cracks is presented in order to illustrate the proposed model and the developed inferential method.
机译:由于在维护计划中的重要性日益提高,已经对基于退化数据的某些高可靠性产品的剩余寿命(RL)估算问题进行了广泛的研究。但是,大多数现有工作仅处理一维降级数据,这在某些情况下可能不现实。在此,基于二维劣化数据开发了RL估计的自适应方法。假定产品具有两个性能特征(PC),并且每个PC随时间的退化都由非平稳的伽马退化过程控制。从实际考虑,进一步假设这两个PC是相关的,并且它们的相关性可以由copula函数来表征。由于这种情况下的似然函数非常复杂且计算量很大,因此采用了两阶段方法来估计模型的未知参数。一旦获得了要监视的产品的新降解信息,便首先使用贝叶斯方法更新随机效应。之后,据此估算当前时间的RL。随着劣化数据信息的累积,可以以自适应方式重新估计RL。最后,给出了一个有关疲劳裂纹的数值例子,以说明所提出的模型和已开发的推论方法。

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