循环载荷条件下表面缺陷对铝合金性能影响的模拟

L. Almazova, O. Sedova
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摘要

铝及其合金,如Al-Si-Mg合金,由于其良好的力学性能而广泛应用于各种工业和工程领域。在这种情况下,铸造过程中出现的缺陷会对合金在循环载荷条件下的行为产生不利影响。因此,研究表面缺陷对材料疲劳强度的影响是当前研究的重要内容。本文采用有限元方法对复杂形状缺陷相互作用对Al-Si-Mg铝合金应力的影响进行了数值研究。所建立的复杂缺陷模型由一个半球形的主(基)缺陷和一个位于主缺陷底部的次级缺陷组成。作者使用Chaboche模型来描述材料在循环荷载条件下的性能。文中包含了利用ANSYS Workbench平台构建的计算解。作者认为可以用等效的简化缺陷来近似所考虑的复杂缺陷形式。研究表明,复杂形状缺陷的最大von Mises应力值出现在次级缺陷与主缺陷的连接处。在等效缺陷的情况下,在缺陷的底部和外围观察到最大值。作者比较估计了等效缺陷、三个复杂形状缺陷和三个半球形缺陷无附加(二次)损伤情况下得到的不确定度。这一估计表明,在复杂形状缺陷的情况下,等效缺陷模型的误差为14.5%,比底部没有二次损伤的半球形缺陷的误差大6.5%。
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SIMULATION OF THE SURFACE DEFECTS INFLUENCE ON THE ALUMINUM ALLOY BEHAVIOUR UNDER THE CYCLIC LOAD CONDITIONS
Aluminum and its alloys, such as the Al–Si–Mg alloy, are widely used in various industrial and engineering fields due to their mechanical properties. In this case, the defects occurring during the casting process adversely affect the behavior of this alloy under cyclic load conditions. Therefore, the study aimed to investigate the surface defect influence on the material's fatigue strength is currently of great importance. The paper presents a numerical investigation based on the finite element method intended to evaluate the effect of the interaction of the complex-shaped defects on the stress of the Al–Si–Mg aluminum alloy. The developed complex-defect model consists of a hemispherical main (base) defect and a secondary defect at the bottom of the main one. The authors use the Chaboche model to describe the material’s behavior under the cyclic load conditions. The paper contains the computational solution constructed with the ANSYS Workbench platform. The authors supposed that it is possible to approximate the considered complex defect form by an equivalent simplified defect. The study shows that the maximum von Mises stress values for the complex-shaped defects are achieved at the joint of the secondary defect with the main one. In the case of an equivalent defect, the maximum values are observed at the defect's bottom and on the periphery. The authors comparatively estimated the uncertainty obtained using an equivalent defect and the cases of three complex-shaped defects and three hemispherical defects without additional (secondary) damage. This estimation shows that in the case of a complex-shaped defect, the equivalent defect model has an error of 14.5 %, which is 6.5 % greater than in the case of the hemispherical defects without secondary damages at the bottom.
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