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Analysis of Interfacial Crack by Means of Hypersingular Integro-Differential Equations

机译:用超奇异积分微分方程分析界面裂纹

摘要

Numerical solutions of hypersingular integro-differential equations are discussed in the analysis of interfacial crack in two and three dimensional bimaterials subjected to general internal pressure. The problem is formulated on the basis of the body force method. In the numerical analysis, unknown body force densities are approximated by the products of the fundamental density functions and power series, where the fundamental density functions are chosen to express singular behavior along the crack front of the interface crack exactly. The present method gives rapidly converging numerical results and highly satisfied boundary conditions throughout the crack boundary. The stress intensity factors are given with varying the material combination and aspect ratio of the crack. It is found that the stress intensity factors KI and II K are determined by the bimaterials constant ε alone, independent of elastic modulus ratio and Poissonu27s ratio.
机译:在分析受一般内部压力作用的二维和三维双材料界面裂纹时,讨论了超奇异积分微分方程的数值解。该问题是根据体力法提出的。在数值分析中,未知的体力密度通过基本密度函数和幂级数的乘积来近似,其中选择基本密度函数来精确表达沿界面裂纹的裂纹前沿的奇异行为。本方法给出了快速收敛的数值结果,并在整个裂纹边界处获得了高度满意的边界条件。应力强度因数随裂纹的材料组合和纵横比的变化而给出。发现应力强度因子KI和II K仅由双材料常数ε决定,与弹性模量比和泊松比无关。

著录项

  • 作者

    Noda Nao-Aki; Zhang Yu;

  • 作者单位
  • 年度 2008
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  • 原文格式 PDF
  • 正文语种 en
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