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首页> 外文期刊>Journal of engineering materials and technology >Ratcheting Prediction at the Notch Root of Steel Samples Over Asymmetric Loading Cycles
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Ratcheting Prediction at the Notch Root of Steel Samples Over Asymmetric Loading Cycles

机译:非对称加载周期下钢样品缺口根的棘轮预测

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摘要

The present study intends to evaluate local ratcheting and stress relaxation of medium carbon steel samples under various asymmetric load levels by means of two kinematic hardening rules of Chaboche (CH) and Ahmadzadeh-Varvani (A-V). The Neuber's rule was coupled with the hardening rules to predict ratcheting and stress relaxation at the vicinity of the notch root. Stress-strain hysteresis loops generated by the CH and A-V models were employed to simultaneously control ratcheting progress over stress cycles and stress relaxation at notch root while strain range kept constant in each cycle. The higher cyclic load levels applied at the notch root accelerated shakedown over smaller number of cycles and resulted in lower relaxation rate. The larger notch diameter of 9 mm on the other hand induced lower stress concentration and smaller plastic zone at the notch root promoting ratcheting progress with less materials constraint over loading cycles compared with notch diameter d = 3 mm. Predicted ratcheting results through the A-V and CH models as coupled with the Neuber's rule were found in good agreements with the experimental data. The choice of the A-V and CH hardening rules in assessing ratcheting of materials was attributed to the number of terms/coefficients and complexity of their frameworks and computational time/central processing unit (CPU) required to run a ratcheting program.
机译:本研究旨在通过Chaboche(CH)和Ahmadzadeh-Varvani(A-V)的两个运动硬化规则,评估在各种不对称载荷水平下中碳钢样品的局部棘轮和应力松弛。 Neuber规则与硬化规则相结合,以预测槽口根附近的棘齿和应力松弛。通过CH和A-V模型生成的应力-应变滞后回线,可同时控制整个应力周期的棘轮运动和缺口根部的应力松弛,同时每个周期的应变范围保持恒定。缺口根部施加较高的循环载荷水平会在较少的循环次数下加速振动,并导致较低的松弛率。另一方面,较大的槽口直径为9 mm,与槽口直径d = 3 mm相比,槽口根部的应力集中较小,塑性区较小,从而促进了棘轮运动,并且在加载周期内对材料的约束较少。通过A-V和CH模型的预测棘轮结果以及Neuber规则,发现与实验数据吻合良好。在评估材料棘轮时选择A-V和CH硬化规则的原因是,术语/系数的数量以及其框架的复杂性以及运行棘轮程序所需的计算时间/中央处理单元(CPU)。

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