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Study of the effective parameters on welding residual stress relaxation in aluminum cylindrical shells under cyclic pressure

机译:循环压力下圆柱铝壳焊接残余应力松弛有效参数的研究

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摘要

The evaluation of residual stress and its redistribution under cyclic loads are crucial to guarantee the integrity of welded components. In this paper, the effective parameters on welding residual stress relaxation are examined in thin cylindrical vessels due to cyclic pressure. First, the 3D finite element modeling is performed to evaluate the welding residual stress under cyclic pressure with various amplitudes and cycle numbers. Further, the model is verified using experimental stresses through the hole-drilling method. To study the plasticity behavior, two plasticity models are implemented: perfect plasticity and combined isotropic with kinematic hardening. It is concluded that the former leads to greater stress change. In addition, cyclic pressure causes redistribution and even change in the sign of the residual stresses, but this effect can be manifested as either stress relaxation or stress enhancement, depending on the initial residual stress. Moreover, the influence of various geometrical and loading parameters on stress modification is investigated through the Taguchi method. Statistical analysis reveals that an increase in thickness and diameter leads to a higher modified hoop stress, while an increase in maximum pressure leads to a lower modified hoop stress. On the other hand, the modified axial stress increases with an increase in thickness, and decreases with an increase in diameter. Analysis shows that thickness and maximum pressure are the most important parameters on the modified hoop and axial residual stresses, respectively. Finally, useful equations are proposed that can be used to calculate the modified residual stresses in terms of design factors.
机译:评估残余应力及其在循环载荷下的重新分布对于保证焊接部件的完整性至关重要。在本文中,研究了由于循环压力在薄圆柱容器中焊接残余应力松弛的有效参数。首先,执行3D有限元建模以评估具有各种振幅和循环次数的循环压力下的焊接残余应力。此外,通过钻孔方法使用实验应力对模型进行验证。为了研究可塑性行为,实施了两个可塑性模型:完美可塑性以及各向同性与运动硬化相结合。结论是,前者导致更大的应力变化。此外,循环压力会导致重新分布,甚至会改变残余应力的符号,但是取决于初始残余应力,这种效果可以表现为应力松弛或应力增强。此外,通过田口方法研究了各种几何参数和载荷参数对应力修正的影响。统计分析表明,厚度和直径的增加导致较高的修正环向应力,而最大压力的增加导致较低的修正环向应力。另一方面,改变的轴向应力随着厚度的增加而增加,而随着直径的增加而减小。分析表明,厚度和最大压力分别是修正环向和轴向残余应力的最重要参数。最后,提出了有用的方程式,这些方程式可用于根据设计系数计算修正的残余应力。

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