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The influence of selectable parameters in the element-free Galerkin method: a one-dimensional beam-in-bending problem

机译:无元素Galerkin方法中可选参数的影响:一维弯曲梁问题

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摘要

Continuing with the analysis performed for the one-dimensional axially loaded bar problem, a beam in bending is analysed to understand the influence of the characteristic parameters that have any influence in the solution of this problem using the element-free Galerkin method (EFGM), one of the most popular meshless methods. Both accuracy and time cost are considered as the evaluation functions to perform such an analysis. Both functions provide a reasonable idea to consider EFGM as an adequate method to solve the problem considered in this article. As in a one-dimensional axially loaded bar problem, the parameters to be considered will be those that affect the solution: number of nodes in which the domain is modelled, the nodes scatter, the order of the polynomial base to generate shape functions, the order of the quadrature to solve integrals, and the support radius. Besides, as in a one-dimensional axially loaded problem, some cases with different loading and stiffness conditions are considered. However, in this analysis a generalized moving least squares method is used to create shape functions instead of the moving least squares. [PUBLICATION ABSTRACT]
机译:继续对一维轴向受力钢筋问题进行分析,使用无元素Galerkin方法(EFGM)对弯曲中的梁进行分析,以了解对解决该问题有影响的特征参数的影响,最流行的无网格方法之一。准确性和时间成本均被视为执行此类分析的评估功能。这两个功能都提供了一个合理的想法,可以将EFGM视为解决本文所考虑问题的适当方法。就像在一维轴向加载钢筋问题中一样,要考虑的参数将是影响解决方案的参数:在其中建模区域的节点数量,节点分散,生成形状函数的多项式基的顺序,求积分的平方和支撑半径。此外,与一维轴向载荷问题一样,考虑了一些载荷和刚度条件不同的情况。但是,在此分析中,使用广义移动最小二乘法代替移动最小二乘法来创建形状函数。 [出版物摘要]

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