On the role of shape and distribution of secondary voids in the mechanism of coalescence

缩颈 材料科学 聚结(物理) 空隙(复合材料) 复合材料 可塑性 剪切(地质) 失效模式及影响分析 静水应力 材料失效理论 平面应力 极限抗拉强度 断裂(地质) 流体静力平衡 机械 结构工程 有限元法 物理 量子力学 天体生物学 工程类
作者
Ashutosh Dwivedi,I.A. Khan,J. Chattopadhyay
出处
期刊:Engineering Fracture Mechanics [Elsevier BV]
卷期号:289: 109399-109399 被引量:1
标识
DOI:10.1016/j.engfracmech.2023.109399
摘要

Ductile fracture of metals at room temperature has been studied extensively. Since localization of plastic flow is often viewed as a precursor to ductile fracture, several computational studies analyzing the influence of stress triaxiality and the Lode parameter on the critical strain for onset of localization have been reported. The implications of strain localization in materials containing randomly distributed voids for the mode of failure, that is, internal necking or shear banding have also been discussed. Apart from the influence of stress state, it is also of interest to model the effect of fine-scale microstructural attributes on the mode of failure and, hence, on material's ductility. Therefore, in the present work, the mechanism of ductile fracture of an elastic–plastic solid containing two populations of pre-existing voids is modeled numerically. In the undeformed state, all the voids belonging to each family are assumed to have identical shape and size. Two different periodic spatial arrangements of primary voids are considered such that, in the absence of secondary voids, one of the configurations leads to internal necking whereas the other one exhibits a tendency for shear localization as the mode of coalescence for the larger voids. Small size secondary voids are then introduced explicitly and the role of shape and distribution of these sub-microscopic voids in the mechanism of coalescence and final failure is illustrated under plane strain as well as axisymmetric tension with a superposed hydrostatic stress. Depending on the microstructural attributes of the secondary voids, the mode of primary void coalescence is observed to shift from internal necking to void-sheeting and vice-versa. The implications of this shift in the mode of void coalescence on mesoscopic ductility is examined and a comparison of numerical predictions is made with the available experimental results.
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