Fracture processes numerical modeling of elastic-brittle bodies with statistically distributed subregions strength values

Eugeniia Feklistova, A. Mugatarov, V. Wildemann, Anton Agishev
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Abstract

This work is devoted to the fracture processes numerical modeling of elastic-brittle bodies taking into account the statistical distribution of subregions strength values and stress concentration. The novel formulation of the boundary value problem and its solution algorithm are developed. The loading diagrams obtained in computational simulations, the corresponding growth curves of the destroyed elements relative number and the damaging process kinetics are analyzed. The presence of the postcritical deformation stage at the macro-level is noted. The influence of the strength properties distribution range and the depth of the concentrator on the maximum load value and the damage evolution is determined. The significant influence of the finite elements’ properties distribution on the fracture processes modeling results is concluded.
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具有统计分布式子区域强度值的弹性脆性体的断裂过程数值建模
这项研究致力于对弹性脆性体的断裂过程进行数值建模,同时考虑到子区域强度值和应力集中的统计分布。开发了边界值问题的新公式及其求解算法。分析了计算模拟中获得的加载图、相应的破坏元素相对数量增长曲线和破坏过程动力学。注意到在宏观层面存在后临界变形阶段。确定了强度特性分布范围和集中器深度对最大载荷值和破坏演化的影响。结论是有限元特性分布对断裂过程建模结果有重大影响。
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