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Exact integrations of two-dimensional high-order discontinuous boundary elements of elastostatics problems

机译:弹性静力学问题的二维高阶不连续边界元的精确积分

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High-order boundary elements are efficient for solving problems with high stress gradient and are necessary for adaptive boundary element analysis. This paper derives the exact integrations of the integrals of the discontinuous cubic and quartic boundary element analysis of two-dimensional elstostatics problems. The derived exact integrations enable the non-singular and singular integrals to be evaluated in the same way, making special treatment of the singular integrals unnecessary. This greatly simplifies the computer code and improves solution efficiency as a result. The advantages of the exact integrations are verified against two examples.
机译:高阶边界元对于解决应力梯度高的问题非常有效,并且是自适应边界元分析所必需的。本文推导了二维静电学问题的不连续立方和四次边界元分析的积分的精确积分。派生的精确积分使非奇异积分和奇异积分的评估方法相同,从而无需对奇异积分进行特殊处理。因此,这极大地简化了计算机代码并提高了解决方案效率。通过两个示例验证了精确集成的优点。

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