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A MODIFIED POWER LAW FOR CREEP ANALYSIS

机译:蠕变分析的修正幂律

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摘要

The creep strengths for an annealed Ni-33Fe-25Cr alloy, UNS N08120 (HAYNES~(~R) HR-120~(~R) alloy) are presented from 1100℉ to 2200℉ at every 100℉ for lives up to 30,000 hours. The creep data is used as a basis for converting the power law method (log stress vs. log time at a defined temperature) to the usefulness of the Larson-Miller method for design creep analysis. A new empirical relationship was developed between stress, temperature and creep rupture life. Power Law equations were generated at each temperature using linear regression of the transformed data to obtain the best-fit constants. The constants were then plotted and a best-fit polynomial of the constants as a function of temperature was determined. The polynomial then replaced the constants in the original power law equation to obtain a single expression of stress as a function of time and temperature. Using this new Modified Power Law (MPL) equation, interpolation or extrapolation to obtain stress becomes possible for any temperature and time.
机译:Ni-33Fe-25Cr退火合金UNS N08120(HAYNES〜(〜R)HR-120〜(〜R)合金)的蠕变强度从1100℉至2200℉每100℉出现,寿命长达30,000小时。蠕变数据用作将幂律法(在定义温度下的对数应力与对数时间)转换为Larson-Miller方法对设计蠕变分析的有用性的基础。在应力,温度和蠕变断裂寿命之间建立了新的经验关系。使用变换数据的线性回归在每个温度下生成幂定律方程,以获得最佳拟合常数。然后绘制常数并确定常数作为温度函数的最佳拟合多项式。多项式然后替换原始幂律方程中的常数,以获得应力随时间和温度的单一表达式。使用这个新的修正功率定律(MPL)方程,可以在任何温度和时间进行内插或外推以获得应力。

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