On the use of the stepped isostress method in the prediction of creep behavior of polyamide 6

IF 1.2 Q4 MATERIALS SCIENCE, MULTIDISCIPLINARY
Lakhdar Sedira, Mohsein Tedjini, B. Guerira, K. Meftah
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引用次数: 0

Abstract

The stepped isostress method (SSM) is an advanced technique which allows the prediction of the long-term behavior and enables the construction of creep master curves of materials with short-term experimental tests. However, the performance of this method is highly dependent on the numerical model and the time spent in data processing. In this paper, the effect of the extrapolation techniques on the creep curves trend is investigated using the SSM data of Polyamide test. Three extrapolation functions are used to offset the delay of the stress history: polynomial, power and exponential functions. Furthermore, a numerical routine is developed during the last step of the SSM, where the shift factors are computed taking into account the rescaling and the dwell times of each level of stresses. The processing of the SSM raw data has revealed that the rescaling parameters are the most determining factors to reach an accurate long-term creep curves. The rescaling process has shown an appropriate time, whether achieved by the exponential or power functions. Larger shift factors for exponential functions are assessed and therefore a long period of creep master curve was obtained.
阶梯等应力法在预测聚酰胺6蠕变行为中的应用
阶梯等应力法(SSM)是一种先进的技术,它可以预测材料的长期行为,并能够通过短期实验测试构建材料的蠕变主曲线。然而,这种方法的性能在很大程度上取决于数值模型和数据处理所花费的时间。本文利用聚酰胺试验的SSM数据,研究了外推技术对蠕变曲线趋势的影响。三种外推函数用于抵消应力历史的延迟:多项式、幂函数和指数函数。此外,在SSM的最后一步期间开发了一个数值程序,其中考虑到每个应力水平的重新缩放和停留时间来计算偏移因子。SSM原始数据的处理表明,重新缩放参数是获得准确的长期蠕变曲线的最决定性因素。无论是通过指数函数还是幂函数,重新缩放过程都显示了适当的时间。对指数函数的较大偏移因子进行了评估,因此获得了长周期的蠕变主曲线。
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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来源期刊
Frattura ed Integrita Strutturale
Frattura ed Integrita Strutturale Engineering-Mechanical Engineering
CiteScore
3.40
自引率
0.00%
发文量
114
审稿时长
6 weeks
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