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A tensile crack in creeping solids with large damage near the crack tip

机译:蠕变固体中的拉伸裂纹,在裂纹尖端附近损坏较大

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摘要

An asymptotic analysis of stationary mode I crack in creeping solids with large damage near crack tip is conducted. To consider the damage effect, Kachanov damage evolution law is utilized and incorporated into the power-law creep constitutive equation. With the compatibility equation, a nonlinear eigenvalue problem which can be solved by numerical approaches is established. From this result, the distribution of stress and strain rate are obtained with the coupling effect of damage and creep under plane stress condition. Also the influence of material parameters on the stress is examined. According to the result, it is shown that the creep exponent n and damage parameter #eta#(= #mu#/(1+k)) have a significant effect on determining the eigenvalue s and angular distribution of stress and strain rate near the crack tip. The creep exponent n plays the role to soften and damage parameter ii plays the role to harden the material near the crack tip. The stress and strain rate show quite different behavior from those of HRR problem.
机译:在裂纹尖端附近具有大损伤的蠕变固体中进行了稳态I型裂纹的渐近分析。为了考虑损伤效应,利用了Kachanov损伤演化定律并将其纳入幂律蠕变本构方程。利用相容性方程,建立了可以通过数值方法解决的非线性特征值问题。从这个结果可以得到应力和应变率的分布,以及平面应力条件下损伤和蠕变的耦合效应。还检查了材料参数对应力的影响。根据结果​​表明,蠕变指数n和损伤参数#eta#(= #mu#/(1 + k))对确定特征值s以及应力和应变率在应力附近的角分布具有重要影响。裂纹尖端。蠕变指数n起到软化作用,而损伤参数ii起到使裂纹尖端附近的材料硬化的作用。应力和应变率表现出与HRR问题完全不同的行为。

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