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A BAYESIAN APPROACH TO AIRFRAME RELIABILITY MANAGEMENT

机译:机身可靠性管理的贝叶斯途径

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Aircraft aging has become an immense challenge for in terms of ensuring the safety of the fleet while controlling life cycle costs. One of the major concerns in aircraft structures is the development of fatigue cracks, for example in the fastener holes that connects the wing to the fuselage. Some methods have been proposed to manage this problem. Bayesian approach in which the current state of knowledge or degree of belief about an unknown quantity (for example a fatigue model parameter or crack size), as represented by a probability distribution, may change in light of new information and evidence. In this approach the Bayes' theorem is used to obtain the "updated" or posterior state of knowledge given the new information. This approach is promising since generic information about the fleet is available, but often information about a specific aircraft is limited. Implementation of this approach allows us to assess airframe integrity by updating generic data with airframe inspection data while such data are compiled. This paper discusses the methodology developed and employed for assessment of loss of airframe integrity and safety due to fatigue cracking in the fastener holes of aging aircrafts. The methodology requires a probability density function (pdf) of initial crack size. Subsequently, a crack growth regime begins. As the Bayesian analysis requires estimation of a prior initial crack size pdf, such a pdf is subjectively assumed to be log-normally distributed. The prior distribution of crack size as crack grows is modeled through a combined Inverse Power Model (IPL) and lognormal relationships. The airframes are usually scheduled to undergo extensive structural integrity inspections at various intervals of time. The first set of inspections is used as the evidence for updating the crack size distribution at the various stages of aircraft life. Moreover, the materials used in the structural part of the aircrafts have variations in their properties due to their calibration errors, specimen geometry and testing machine alignment, and they also vary to some extent as to chemical composition, level of impurities and size and number of microscopic defects. Therefore, in order to manage airframe integrity in a more effective manner, the variability in the material properties must be also taken into account. In this case, one should explicitly address material properties scatter and crack growth model uncertainties in a probabilistic manner. A MatLab routine is developed and used to calculate the crack growth using the proposed Bayesian approach. As the first step in this routine the material properties and the initial crack size are sampled (from their respective distributions). A standard Monte Carlo simulation is employed for this sampling process. At the corresponding aircraft age where inspections have been performed, the cracks observed, if any, have been used as the evidence to update (i.e., Bayesian updating) the crack size distribution and proceeded in time. After the updating, the estimation of the crack distribution is improved by taking into account the evidences observed, then it is possible to estimating the probability of structural failure as a function of flight hours for a given aircraft in the future. The results show very accurate and useful results about the reliability and integrity of airframes in aging aircrafts. The paper will explain the methodology used, the models employed, and some examples of applications.
机译:在控制生命周期成本的同时,飞机老化已经成为船队的安全性的巨大挑战。飞机结构中的主要问题之一是疲劳裂缝的发展,例如在将机翼连接到机身的紧固件孔中。已经提出了一些方法来管理这个问题。贝叶斯方法,其中当前关于未知数量的知识状态或信仰程度(例如疲劳模型参数或裂纹大小),如概率分布所示,可能会根据新信息和证据而改变。在这种方法中,贝叶斯的定理用于获得新信息的“更新”或知识后状态。这种方法是有前途的,因为有关舰队的通用信息可用,但通常有关特定飞机的信息有限。这种方法的实现允许我们通过在编译此类数据时更新使用机身检测数据的通用数据来评估机空机完整性。本文讨论了由于老化飞机的紧固件孔中的疲劳裂缝而对机身完整性和安全性进行评估的方法。方法需要初始裂纹尺寸的概率密度函数(PDF)。随后,开始裂缝增长制度。由于贝叶斯分析需要估计先前的初始裂缝大小PDF,因此如此PDF被主观地假设为日志 - 通常分布。通过组合的逆功率模型(IPL)和Lognormal关系,模拟作为裂缝的裂缝大小的先前分布。空气帧通常预定以各个时间间隔进行广泛的结构完整性检查。第一组检查用作在飞机寿命的各个阶段更新裂缝大小分布的证据。此外,由于其校准误差,试样几何和试验机对准,飞机结构部件中使用的材料具有变化,因此标本几何和试验机对准,它们也有所不同,在某种程度上变化为化学成分,杂质水平和尺寸和数量微观缺陷。因此,为了以更有效的方式管理机身完整性,还必须考虑材料特性的可变性。在这种情况下,应该以概率的方式明确地解决材料特性散射和裂缝增长模型的不确定性。开发了MATLAB常规,并用于使用所提出的贝叶斯方法来计算裂缝增长。作为本例程中的第一步,采样材料特性和初始裂缝大小(从它们各自的分布)。标准蒙特卡罗模拟用于该采样过程。在对相应的飞机时代进行检查,如果有的话,观察到的裂缝被用作更新(即,贝叶斯更新)裂缝大小分布并及时进行的证据。在更新之后,通过考虑观察到的证据,改善了裂缝分布的估计,然后可以估计未来给定飞机的飞行时间的结构失败的概率。结果表明,关于老化飞机中机身的可靠性和完整性的非常准确和有用的结果。本文将解释使用的方法,所用模型以及应用程序的一些示例。

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