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Strain-based Cohesive Zone Model for a Crack in a Power-Law Material under Grossly Plastic Conditions.

机译:强塑性条件下幂律材料裂纹的应变粘性区模型。

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摘要

To develop an analytical method for quantifying the growth behaviour of short cracks embedded in notch plastic zones for power law strain hardening materials, a strain-based cohesive zone model is proposed in which the conventional equilibrium equation in the stress-based model is replaced by strain compatibility. A comparison with finite element results shows that this strain-based model provides accurate values of the crack-tip-opening displacement for applied strains up to four times the yield strain under general yielding conditions. Furthermore, it is shown that the cohesive stress determined by a method proposed in this work gives better results than the existing method, which are appropriate only for small-scale yielding conditions.

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