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An alternate stable midpoint quadrature to improve the element stiffness matrix of quadrilaterals for application of functionally graded materials (FGM)

机译:替代的稳定中点正交函数,用于改进四边形单元刚度矩阵,以应用功能梯度材料(FGM)

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摘要

An efficient, stable and accurate quadrilateral element and its improved stiffness matrix on the midpoint quadrature concept is proposed in this research study. As a first approximation, the integrating point is considered as midpoint of the element of the mapped 2-square in the (xi, eta) plane (same as one-point Gauss-Quadrature). As a second approximation or stabilizing function, integrating points are assumed to be either at the midpoint of the four quadrants or four element edges of the mapped 2-square element in the (4, TO plane and these interpolated data are assembled. An appropriate weighted addition of the two approximations is found to result in a better and stable stiffness matrix than equivalent time delayed value of Gauss Quadrature. (C) 2016 Elsevier Ltd. All rights reserved.
机译:本研究提出了一种高效,稳定,准确的四边形单元及其在中点正交概念上改进的刚度矩阵。作为第一近似,积分点被认为是(xi,eta)平面中映射的2平方的元素的中点(与单点高斯正交)相同。作为第二个逼近或稳定函数,假设积分点位于(4,TO)平面中映射的2平方元素的四个象限的中点或四个元素边缘,并且对这些插值数据进行了组装。 (C)2016 Elsevier Ltd.版权所有。发现这两个近似值相加会产生比高斯正交的等效时间延迟值更好且稳定的刚度矩阵。

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