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Discrete fracture propagation analysis using a robust combined continuation method

机译:使用稳健的组合继续方法离散断裂传播分析

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摘要

The prediction of equilibrium paths in the presence of brittle fractures remains a challenge, despite the advances in the fracture modelling techniques. Difficulties arise in the solution of the equilibrium equations in the presence of material and structural instabilities. This work proposes a continuation method with multiple restrictions to solve the nonlinear system of equilibrium equations and overcome global convergence problems owing to the sudden energy release in fracture propagation analyses. The method combines simultaneously the cylindrical arc-length and the dissipation-energy control methods. In addition, this method allows the use of algorithms for the solution of linear systems of equations, which do not require the assembly of the global stiffness matrix. Numerical examples of tensile-mode and mixedmode fracture propagation are presented and compared with experimental results. A zero-thickness interface element with linear softening damage model simulates mixed-mode fracture. The results show the accuracy, robustness, and effectiveness of the proposed continuation method even for challenging fracture problems. (C) 2020 Elsevier Ltd. All rights reserved.
机译:尽管裂缝建模技术的进展,但脆性骨折存在下的平衡路径的预测仍然是一个挑战。在材料和结构稳定性存在下,均衡方程溶液出现困难。这项工作提出了一种具有多种限制的延续方法,以解决骨折方程的非线性系统,克服全局收敛问题,由于裂缝扩展分析中的突然能量释放。该方法同时结合圆柱形弧长和耗散 - 能量控制方法。此外,该方法允许使用用于确定方程线性系统的解决方案的算法,其不需要全局刚度矩阵的组装。提出并与实验结果进行了拉伸模式和混合模型裂缝繁殖的数值例子。具有线性软化损伤模型的零厚度界面元件模拟混合模式骨折。结果表明了所提出的延续方法的准确性,鲁棒性和有效性,即使是挑战骨折问题。 (c)2020 elestvier有限公司保留所有权利。

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