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High order isoparametric elements in boundary element method-Smooth spheroidal element

机译:边界元法中的高阶等偶像元素 - 光滑的球形元件

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摘要

The smooth spheroidal element, a high order isoparametric element, is constructed and applied in the boundary element method (BEM) for modeling closed surface of spheroid as well as the field variables using a single element. The smoothness of the element is realized by repeated use of real nodes as auxiliary nodes of interpolation along both the latitude and meridian directions to remove the end node/line effects existing in the conventional closure element. The special techniques of shape function manipulations are suggested and presented to deal with the integrals with hyper- or near hyper-singularities in a uniform and simple way encountered in the BEM. A combined technique, the distance transformation with possible subdivision is proposed to improve the evaluation of near singular integrals. Through a number of numerical examples, the accuracy and efficiency of using high order smooth elements are demonstrated by checking the fitting accuracy of geometrical parameters, the computation costs and some bench mark tests in elasticity.
机译:光滑的球形元件,高阶等偶像元件构造并施加在边界元法(BEM)中,用于使用单个元件建模闭合的球体的闭合表面以及场变量。通过重复使用实际节点作为沿纬度和子午线方向的插值的辅助节点来实现该元件的平滑度,以去除传统闭合元件中存在的结束节点/线效果。建议并提出了形状函数操纵的特殊技术,并以诸如BEM遇到的统一和简单的方式处理具有超奇异性的积分。一种组合技术,提出了具有可能细分的距离变换,以改善对近奇异积分的评估。通过多个数值示例,通过检查几何参数的拟合精度,计算成本和弹性的一些台面标记测试来证明使用高阶平滑元件的精度和效率。

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