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Boundary integral equation method for periodic dissimilar elastic inclusions in an infinite plate

机译:无限板中周期异种弹性夹杂物的边界积分方程方法

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This paper provides a theoretical derivation and a numerical solution for an infinite plate with periodic dissimilar inclusions. The matrix and periodic inclusions have different elastic properties, and a remote loading is applied for the infinite matrix. The original problem is decomposed into two problems, one is the interior boundary value problem (BVP) and the other is the exterior BVP. Both BVPs are formulated in the form of complex variable boundary integral equation (CVBIE). In addition, both BIEs are solved numerically after discretization of the integral equations. For the exterior BVP with periodic notches, the remainder estimation technique (RET) is suggested to evaluate the influence to the central notch from many (from Nth to infinity) neighboring notches. This will significantly improve the efficiency of solution. Two numerical examples are provided. In the examples, the ratio of the two shear moduli of elasticity changes from near 0 (1.d - 6), 0.1, 0.5, 1, 2 to 10.
机译:本文提供了具有周期性异种夹杂的无限板的理论推导和数值解。矩阵和周期夹杂物具有不同的弹性,并且对无限矩阵施加了远程载荷。原始问题被分解为两个问题,一个是内部边界值问题(BVP),另一个是外部BVP。两个BVP均以复变边界积分方程(CVBIE)的形式制定。另外,在积分方程离散化之后,两个BIE都通过数值求解。对于具有周期性槽口的外部BVP,建议使用余数估计技术(RET)来评估许多(从第N个到无限个)相邻槽口对中央槽口的影响。这将大大提高解决方案的效率。提供了两个数值示例。在示例中,两个剪切弹性模量的比率从接近0(1.d-6),0.1、0.5、1、2变为10。

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