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An Efficient Method to Generate Element Stiffness Matrix of Quadrilateral Elements in Closed Form on Application of Vechicle Analysis

机译:基于闭合形式产生四重子元素元素刚度矩阵的有效方法

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This paper presents about generating elemental stiffness matrix for quadrilateral elements in closed form solution method for application on vehicle analysis which is convenient and simple as long as Jacobian is matrix of constant. The interpolation function of the field variable to be found can integrate explicitly once for all, which gives the constant universal matrices A, B and C. Therefore, stiffness matrix is no longer integration of the given functional, it is simple calculation of universal matrices and local co-ordinates of the element. So time taken for generation of element stiffness can be reduced considerably compared to Gauss numerical integration method. For effective use of quadrilateral elements hybrid grid generation is recommended that contains all interior element edges are parallel to each other (rectangle or square elements) and outer boundary elements are quadrilaterals with distortion. So in the Proposed method, the closed form and Gauss numerical method is used explicitly for interior elements and outer elements respectively. The time efficiency of proposed method is compared with conventional Gauss quadrature that is used for entire domain. It is found that the proposed method is much efficient than Gauss Quadrature.
机译:本文介绍了在封闭式溶液方法中为车辆分析应用的四边形元素产生元素刚度基质,只要雅各的矩阵矩阵,就可以方便简单。要找到的字段变量的插值函数可以为所有全部明确地集成一次,这给出了恒定的通用矩阵A,B和C.因此,刚度矩阵不再集成给定的功能,这是对通用矩阵的简单计算和本地协调元素。因此,与高斯数值积分法相比,可以显着降低为产生元素刚度的时间。为了有效地使用四边形元素,建议包含所有内部元素边缘的混合网格,彼此平行(矩形或方形元素),外边界元素是具有失真的四边形。因此,在所提出的方法中,封闭形式和高斯数值方法分别用于内部元件和外部元件。将所提出的方法的时间效率与用于整个域的传统高斯正交进行比较。发现该方法比高斯正交高得多。

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