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Probabilistic Lifing Methods for Fatigue Management of Life-Limited Propulsion Components

机译:用于疲劳管理的概率提升方法限制推进组分

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This paper presents three probabilistic lifing methods, Recursive Probability Integration (RPI), particle filtering (PF)-based probabilistic lifing method and a hybrid lifing method for fatigue management with physics-based damage propagation model and health state information obtained from health monitoring systems. RPI is suitable for fleet risk management if probability of detection (POD) is the only information provided by the system. Particle filtering approach can be used for individual risk tracking if a relationship between features from a health monitoring system and damage extent can be reliably developed. However, both RPI and PF have limitations for fatigue management. A hybrid method which utilizes RPI and PF is proposed for risk tracking in three stages. PRI is used in the first stage when the damage is small and signal-to-noise ratio from the health monitoring system is low. PF is applied in stage two in which reliable health information can be obtained for individual risk tracking. In stage three, RPI is applied again for risk predictions. In this paper, we will also provide numerical examples to discuss individual risk tracking using particle filtering approach with a typical crack growth model and a generic measurement function representing the relationship between features and damages. Effect of prior probability distributions of unknown parameters using PF on the predictions of fracture-based remaining useful life as well as calculations of posterior probability distributions will be presented and discussed.
机译:本文呈现了三种概率升降方法,递归概率集成(RPI),粒子滤波(PF)的概率提升方法和具有从健康监测系统获得的物理损伤传播模型和健康状态信息的疲劳管理混合提升方法。如果检测概率(POD)是系统提供的唯一信息,RPI适用于车队风险管理。如果可以可靠地开发出来自健康监测系统的特征与损坏程度之间的关系,则粒子过滤方法可用于个人风险跟踪。但是,RPI和PF都对疲劳管理有局限性。利用RPI和PF的混合方法用于三个阶段的风险跟踪。 PRI在第一阶段使用时,当损坏很小并且来自健康监测系统的信噪比很低。 PF应用于第二阶段,其中可以获得可靠的健康信息进行个人风险跟踪。在第三阶段,RPI再次应用风险预测。在本文中,我们还将提供数值示例,以讨论使用颗粒滤波方法具有典型裂缝生长模型的个人风险跟踪,以及代表特征与损坏之间的关系的通用测量功能。将介绍和讨论使用PF对基于裂缝的剩余使用寿命的预测的未知参数的效果以及后验概率分布的计算。

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