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J-integral evaluation for U- and V-blunt notches under Mode I loading and materials obeying a power hardening law

机译:在模式I加载和材料遵循幂硬化定律的情况下,U型和V型钝槽口的J积分评估

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The paper deals with calculations of the J-integral for a plate weakened by U- and V-blunt notches under mode I loading in the case of a linear and nonlinear elastic material. The main aim of the study is to suggest simple equations suitable for rapid calculations of the J-integral. The semicircular arc of the notch, which is traction free, is assumed as integration path and the J-integral is given as a function of the strain energy over the notch edge. For a numerical investigation of the strain energy density distribution on the notch edge the equation W(theta) - W_(max) cos~(delta) (theta) has been assumed, where delta has been determined from finite element analyses. In particular, the following values of the notch acuity alpha/rho and the opening angle 2a have been analyzed: 4 < = alpha/rho < = 400 and 0 < = 2a < = 3pi/4. Considering plates weakened by lateral and central notches under symmetric mode I loading, the approximate relationships for the strain energy density, which require the presence of a non zero notch radius for their application, and the J-integral are discussed firstly considering a linear elastic material and then a material obeying a power hardening law during the loading phase. The predicted results of the J-integral are consistent with those directly obtained from finite element analyses.
机译:在线性和非线性弹性材料的情况下,本文讨论了在模式I载荷下受U型和V型钝槽口削弱的板的J积分的计算。该研究的主要目的是提出适合于J积分快速计算的简单方程式。槽口的无牵引力的半圆弧被假定为积分路径,并且J积分是槽口边缘上应变能的函数。为了对切口边缘上的应变能密度分布进行数值研究,假设方程式W(θ)-W_(max)cos〜δ(θ),其中δ是通过有限元分析确定的。特别地,已经分析了切口锐度α/ rho和张开角2a的以下值:4≤α/rho≤400和0≤2a≤3pi/ 4。考虑在对称模式I载荷下受侧向和中心缺口削弱的板,首先讨论了考虑线性弹性材料时应变能密度的近似关系,该关系要求其存在非零缺口半径,并且J积分然后在加载阶段遵循功率硬化定律的材料。 J积分的预测结果与直接从有限元分析获得的结果一致。

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