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A Genetic-Based Iterative Quantile Regression Algorithm for Analyzing Fatigue Curves

机译:基于遗传的迭代分位数回归算法分析疲劳曲线

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Accurate prediction of fatigue failure times of materials such as fracture and plastic deformation at various stress ranges has a strong bearing on practical fatigue design of materials. In this study, we propose a novel genetic-based iterative quantile regression (GA-IQR) algorithm for analyzing fatigue curves that represent a nonlinear relationship between a given stress amplitude and fatigue life. We reduce the problem to a linear framework and develop the iterative algorithm for determining the model coefficients including unknown fatigue limits. The procedure keeps updating the estimates in a direction to reduce its resulting error. Also, our approach benefits from the population-based stochastic search of the genetic algorithms so that the algorithm becomes less sensitive to its initialization. Compared with conventional approaches, the proposed GA-IQR requires fewer assumptions to develop fatigue model, capable of exploring the data structure in a relatively flexible manner. All procedures and calculations are quite straightforward, such that the proposed quantile regression model has a high potential value in a wide range of applications for exploring nonlinear relationships with lifetime data. Computational results for real data sets found in the literature present good evidences to support the argument.
机译:准确预测材料在不同应力范围下的断裂和塑性变形等疲劳失效时间,对材料的实际疲劳设计具有重要意义。在这项研究中,我们提出了一种新颖的基于遗传的迭代分位数回归(GA-IQR)算法,用于分析疲劳曲线,该疲劳曲线表示给定应力幅值与疲劳寿命之间的非线性关系。我们将问题简化为线性框架,并开发了迭代算法来确定包括未知疲劳极限的模型系数。该过程将不断更新估计值,以减少其产生的误差。同样,我们的方法得益于遗传算法的基于种群的随机搜索,因此该算法对其初始化变得不那么敏感。与传统方法相比,提出的GA-IQR需要较少的假设来开发疲劳模型,从而能够以相对灵活的方式探索数据结构。所有过程和计算都非常简单,因此建议的分位数回归模型在探索与寿命数据的非线性关系的广泛应用中具有很高的潜在价值。文献中发现的真实数据集的计算结果提供了很好的证据来支持这一论点。

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