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Numerical solution of Eshelby's elastic inclusion problem in plane elasticity by using boundary integral equation

机译:用边界积分方程数值求解平面弹性中埃舍尔比弹性夹杂问题

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This paper provides a numerical solution for Eshelby's elastic inclusions in an plane elasticity based on the complex variable boundary integral equation (CVBIE) method. An inclusion with arbitrary shape is embedded in the infinite matrix. In the inclusion, the constant eigenstains are assumed. No remote loading is applied to the matrix. The displacements from the assumed eigenstrains are evaluated exactly, which in turn are the generalized loading in the problem. The proposed problem is reduced to solve interior and exterior boundary value problems simultaneously. For the elliptical inclusion case, the computed stresses along the interface of the inclusion side are nearly uniform. One more numerical example is devoted to a square-type inclusion with round corner.
机译:基于复变边界积分方程(CVBIE)方法,为平面弹性中的埃舍尔比弹性夹杂物提供了数值解。将具有任意形状的包含物嵌入到无限矩阵中。在包含中,假定常数本征。没有远程加载应用于矩阵。精确估算了假定特征应变的位移,这又是问题中的广义载荷。减少了提出的问题以同时解决内部和外部边界值问题。对于椭圆形夹杂物,沿夹杂物侧面的界面计算的应力几乎是均匀的。另一个数值示例致力于具有圆角的方形夹杂物。

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