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Finite element method for plane problems with cracks in icosahedral quasicrystals

机译:二十面体准晶体裂纹平面问题的有限元方法

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In all about 200 individual QCs observed to date,icosahedral quasicrystals (QCs) are the mostimportant and stable QCs,whose physical properties including elasticity and defects have beenintensively investigated in experimental and theoretical analyses.Beyond the scope of classicalelasticity,there are phonon field,phason field and phonon-phason coupling field in the elasticenergy theory of the QCs.Through transforming the elastic equilibrium equations of icosahedralQCs into the variation of a kind of general potential function,the finite element method to solvethe plane problems of icosahedral QCs subjected to arbitrary boundary conditions is first presentedin this paper.The energy release rate of icosahedral QCs with cracks is determined by extendingthe conventional path independent J-integral.
机译:在迄今为止观察到的所有约200个单独的QC中,二十面体准晶体(QC)是最重要且最稳定的QC,在实验和理论分析中已对其物理性质(包括弹性和缺陷)进行了深入研究。通过将二十面体QCs的弹性平衡方程转化为一种一般势函数的变体,求解有限边界条件下二十面体QCs的平面问题的有限元方法通过扩展常规路径无关的J积分来确定具有裂纹的二十面体QC的能量释放率。

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