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Nonlinear Acoustic Modeling and Measurements during the Fatigue Process in Metals

机译:金属疲劳过程中的非线性声学建模和测量

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摘要

The nonlinear spring model combined with dislocation dipole theory was applied to describe the acoustic nonlinearity during the fatigue process in metals. The spring stiffness changes with fatigue degree. For the early stage, spring stiffness approaches infinity, and the heavier nonlinearity mainly results from the increase of dislocation density. Further fatigue leads to the occurrence of micro-cracks, during which spring stiffness begins to decrease. Abundant micro-crack sprouting accelerates the crack’s expansion, and spring stiffness drops quickly, which causes the obvious decline in the transmitted harmonic amplitudes. Solutions obtained from the nonlinear wave equation with dislocation terms were added into the spring model. Varying spring stiffness was chosen for simulating the fatigue process. Then, nonlinear harmonic variation during this process was observed, which was classified into three stages: (I) the early dislocation fatigue stage; (II) the micro-crack sprouting stage; (III) the crack expansion stage. Nonlinear acoustic measurements were carried out on an aluminum alloy specimen during its fatigue process until cracks could be seen clearly. Harmonic variations in experiments can also be classified into the same three stages as the numerical results, which provides a theoretical and experimental reference for fatigue evaluation in metals using the nonlinear acoustic method.
机译:应用非线性弹簧模型结合位错偶极子理论来描述金属疲劳过程中的声学非线性。弹簧刚度随疲劳度而变化。在早期阶段,弹簧刚度接近无穷大,而较大的非线性则主要是由于位错密度的增加所致。进一步的疲劳会导致微裂纹的出现,在此期间弹簧刚度开始下降。大量的微裂纹萌发会加速裂纹的扩展,弹簧刚度会迅速下降,从而导致传递的谐波幅度明显下降。从具有位错项的非线性波动方程获得的解被添加到弹簧模型中。选择不同的弹簧刚度来模拟疲劳过程。然后,观察到该过程中的非线性谐波变化,可分为三个阶段:(I)早期位错疲劳阶段; (二)微裂纹萌芽阶段; (三)裂纹扩展阶段。在铝合金试样的疲劳过程中进行非线性声学测量,直到清晰可见裂纹为止。实验中的谐波变化也可以分为与数值结果相同的三个阶段,这为使用非线性声学方法的金属疲劳评估提供了理论和实验参考。

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