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Bifurcation and stability issues in gradient theories with softening

机译:软化梯度理论中的分叉和稳定性问题

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摘要

A bifurcation and stability analysis is carried out here for a bar made of a material obeying a gradient damage model with softening. We show that the associated initial boundary-value problem is ill posed and one should expect mesh sensitivity in numerical solutions. However, in contrast to what happens for the underlying local damage model, the damage localization zone has a finite thickness and stability arguments can help in the selection of solutions.
机译:在此对由材料制成的棒进行分叉和稳定性分析,该棒遵循带有软化的梯度损伤模型。我们表明,相关的初始边界值问题是不正确的,人们应该期望数值解中的网格敏感度。但是,与基础局部损伤模型发生的情况相反,损伤局部区域的厚度有限,稳定性参数可以帮助选择解决方案。

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