On the Scatter of Creep Data: Methods to Increase Modelling Accuracy Accounting for Batch-to-Batch Dispersion

A. Riva
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Abstract

Gas turbine components and many industrial high temperature components suffer from creep, a viscous effect of the material that induce irreversible deformation, microstructural damage, and eventually failure. Creep strain (where the creep strain εcr is a function of time, stress, temperature) and creep rupture models (where the rupture time texp is a function of stress and temperature) are fitted to the results of expensive and time-consuming experimental tests, which can last for several years (e.g. test duration up to 100kh – 200kh). At longer times, in the range of components expected life target, when it is more likely to observe creep damage, the accuracy of creep models is required to be as high as possible. It is therefore crucial to optimize the model fitting process in order to minimize the error and reduce the number of tests required. To achieve such results the experimental result dispersion needs to be properly addressed. In particular, the differences between the different heats of the same material are known to be a dominant source of uncertainty in the experimental results. The differences are mainly linked to small variations in the fabrication process or chemical composition (even within the allowed variations of the purchase specification or standard recommendations), which can generate different microstructures and mechanical behavior. This is known as batch-to-batch dispersion and this phenomenon is responsible for significant creep strength differences between heats. It is essential for the model reliability to gain the best possible insight of how the model itself can be influenced by the peculiarities and homogeneity of the available data. In order to achieve such goal, many analyses can be performed: quantitative identification strong/weak batches, analysis of the dataset inhomogeneity (i.e. a predominance of weak batches at a certain temperature or times), identification of correlations (e.g. tensile strength and chemistry, etc.), identification of creep mechanisms transitions that affect the applicability range of the model. A statistical analysis of the test results is conducted in order to enable a non-deterministic modelling of creep rupture and strength, separately accounting for in-batch and batch-to-batch sources of dispersion. The soundness of the proposed probabilistic framework is validated via Monte Carlo simulation. The paper is intended to provide an overview of the most recent proposals and progresses of the existing methods to deal with the problem and propose additional original methods to improve the analysis and the fitting procedure.
关于蠕变数据的分散:考虑批间分散提高建模精度的方法
燃气轮机部件和许多工业高温部件遭受蠕变,材料的粘性效应,导致不可逆变形,微结构损伤,并最终失效。蠕变应变(其中蠕变应变εcr是时间、应力和温度的函数)和蠕变破裂模型(其中破裂时间文本是应力和温度的函数)与昂贵且耗时的实验测试结果相拟合,这些测试可能持续数年(例如,测试持续时间可达100kh - 200kh)。在较长时间内,在构件预期寿命目标范围内,更容易观察到蠕变损伤时,要求蠕变模型的精度尽可能高。因此,优化模型拟合过程是至关重要的,以尽量减少误差并减少所需的测试次数。为了达到这样的结果,需要适当地处理实验结果的分散。特别是,已知同一物质的不同热量之间的差异是实验结果中不确定性的主要来源。这些差异主要与制造工艺或化学成分的微小变化有关(即使在购买规格或标准建议允许的变化范围内),这可能产生不同的微观结构和机械行为。这被称为批到批的分散,这种现象是造成热之间显著的蠕变强度差异的原因。对于模型可靠性而言,获得关于模型本身如何受到可用数据的特殊性和同质性的影响的最佳见解是至关重要的。为了实现这一目标,可以进行许多分析:定量识别强/弱批次,分析数据集的不均匀性(即在特定温度或时间下弱批次的优势),识别相关性(例如抗拉强度和化学成分等),识别影响模型适用范围的蠕变机制转变。对测试结果进行统计分析,以实现蠕变断裂和强度的非确定性建模,分别考虑批内和批间的分散源。通过蒙特卡罗仿真验证了所提概率框架的有效性。本文旨在概述处理该问题的最新建议和现有方法的进展,并提出额外的原创方法来改进分析和拟合程序。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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