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Micromechanical analysis of crack initiation and hysteresis loops of aluminium single crystals under high-cycle fatigue

机译:高周疲劳下铝单晶裂纹萌生与滞后回线的微观力学分析

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The micromehanical model of extrusion formation ill a polycrystal under high-cycle Fatigue is briefly reviewed. Following the same general approach. and guided by the observations of Mecke and Blochwitz on the subgrain boundary displacement in a single crystal, a micromechanic model of extrusions and illtrusions in an aluminum single crystal with multiple fatigue bands under stress-controlled loading is presented. The microstress and strain fields in the crystal are calculated by the boundary element method for the there-dimensional elasto-plastic solids. From these microfields, the macroscopic stress rind strain of the crystal at different stages of loading are calculated. The numerical analysis gives the changes in hysteresis loop shape with loading cycles. The incremental plastic strain distribution and the incremental residual stress in each cycle depend on the initial shear stresses. Two sets of initial stresses are taken to calculate the hysteresis loops. This shows the dependence of the shape and size of the hysteresis loops on the distribution of initial shear stresses. The size and distribution of persistent slip bands (PSBs) on the front surface of the present model are the same as those on the side surface. This agrees with the experiments of Zhai et al. Both the calculated and the experimental PSBs on the side surfaces are concave. The calculated extrusion height and intrusion depth at stress saturation seem to agree with the experimental values. This model seems to provide an explanation for a number of observations in a fatigued single crystal oriented for single slip. [References: 11]
机译:简要回顾了高周疲劳下多晶挤压成形的微观力学模型。遵循相同的一般方法。在Mecke和Blochwitz对单晶亚晶界位移的观察的指导下,建立了在应力控制载荷下具有多个疲劳带的铝单晶的挤压和拉挤的微观力学模型。晶体中的微应力和应变场是通过边界元方法计算的,用于三维弹塑性固体。从这些微观区域,可以计算出在不同加载阶段的晶体宏观应力外延应变。数值分析给出了磁滞回线形状随加载周期的变化。每个循环中的增量塑性应变分布和增量残余应力取决于初始剪切应力。采取两组初始应力来计算磁滞回线。这显示了磁滞回线的形状和大小对初始剪切应力分布的依赖性。本模型前表面上的持久滑带(PSB)的大小和分布与侧面上的相同。这与Zhai等人的实验一致。侧面的计算PSB和实验PSB均为凹形。应力饱和时计算出的挤压高度和挤压深度似乎与实验值一致。该模型似乎为定向为单滑动的疲劳单晶提供了许多观察结果的解释。 [参考:11]

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