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A new function transform technique for the solution of FEM dynamic equations

机译:求解有限元动力学方程的新函数变换技术

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A new function transform, based on the differential recurrence function series, is proposed, and its computational characteristics are investigated in this paper. The recurrence formulae, for the dynamic response analysis of structural systems, are established based on the proposed function transform algorithm. For a proposed kernel function (M_k(t), the stability and computational accuracy of the algorithm are studied. In order to investigate the computational accuracy and efficiency of the proposed algorithm, two numerical examples are given. Example 1 shows that the algorithm holds the advantage of high precision. Especially at the tail of the response curves, the computational results obtained by the proposed algorithm are closer to the analytical solutions than those obtained by the Wilson 0 method. The second example showns that even the transform kernel function is not orthogonal, the by the Wilson 0 method. The second example shows that even the transform kernel function is not orthogonal, the proposed algorithm holds the advantage of the short computational time since the solution of the equations is a continuous function of time.
机译:提出了一种基于微分递归函数序列的新函数变换,并对其计算特性进行了研究。基于所提出的函数变换算法,建立了结构系统动力响应分析的递推公式。针对所提出的核函数(M_k(t),研究了该算法的稳定性和计算精度,为研究该算法的计算精度和效率,给出了两个数值例子,实施例1表明该算法具有具有较高的精度;特别是在响应曲线的尾部,与威尔逊0方法获得的结果相比,所提算法获得的计算结果更接近解析解;第二个示例表明,即使变换核函数也不正交第二个例子表明,即使变换核函数不是正交的,由于方程的解是时间的连续函数,所以该算法具有计算时间短的优点。

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