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Estimation of the crack propagation direction in a mixed-mode geometry via multi-parameter fracture criteria

机译:通过多参数断裂准则估算混合模式几何中的裂纹扩展方向

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The presented work introduces a numerical parametric study on the crack propagation directionunder mixed-mode conditions (mode I + II). It is conducted for the geometry of an eccentric asymmetric fourpointbending of a single edge notched beam specimen; various levels of mode-mixity are ensured bymodifications in the crack length and crack eccentricity. The direction of crack propagation is estimated semianalyticallyusing both the maximum tangential stress criterion and the strain energy density criterion(implemented as a procedure within the used finite element computational code) as well as numerically (fromverification reasons). Multi-parameter fracture mechanics is employed in the presented work for preciseanalytical evaluation of the stress field in the cracked specimen. This theory is based on description of the stressand deformation fields in the cracked body by means of their approximation using several initial terms of theWilliams power series. Recent studies show that utilization of only first term of the series, which corresponds tothe stress intensity factor (SIF), the single controlling parameter for the crack initiation and propagationassessment in brittle materials, is insufficient in many crack problems. It appears also in this study that thehigher-order terms of the asymptotic crack-tip field are of great relevance for the conducted analysis, similarlyto a number of other fracture phenomena (near-crack-tip stress field approximation, non-linear zone extentestimation, etc.).
机译:提出的工作介绍了在混合模式条件下(模式I + II)裂纹扩展方向的数值参数研究。它是针对单边切口梁试样的偏心非对称四点弯曲的几何形状而进行的;裂纹长度和裂纹偏心度的改变可确保各种水平的模式混合。使用最大切向应力准则和应变能密度准则(在所使用的有限元计算代码中作为一个过程来实现)以及数值(从验证的原因)进行半解析估计裂纹扩展的方向。在提出的工作中采用了多参数断裂力学,以对断裂试样中的应力场进行精确的分析评估。该理论基于裂缝体中的应力和变形场的描述,该应力场和变形场是使用威廉斯幂级数的几个初始项进行近似计算的。最近的研究表明,仅使用该系列的第一项,即对应于应力强度因子(SIF)(脆性材料中裂纹萌生和扩展评估的单个控制参数),在许多裂纹问题中是不够的。在这项研究中还发现,渐进裂纹尖端场的高阶项与进行的分析非常相关,类似于许多其他断裂现象(裂纹尖端应力场近似,非线性区域范围估计,等等。)。

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