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A new least-squares DQ-based method for the buckling of structures with elastic supports

机译:基于最小二乘DQ的新方法用于弹性支撑结构的屈曲

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摘要

This note introduces a new computational scheme based on a numerical Picard-like method, which combines successive approximations with differential quadrature rules in order to improve the computational efficiency. Despite of its recursive nature, this scheme can generate the approximate solution in terms of operational matrices and vectors of known quantities. This allows to define explicitly an error functional which can be minimized in order to easily compute the critical load. The performance of this new scheme is examined by means of two application examples. A comparison with the available solutions is carried out, by showing that the method behaves satisfactorily.
机译:本说明介绍了一种基于数字Picard类方法的新计算方案,该方案将逐次逼近与微分正交规则相结合,以提高计算效率。尽管具有递归性质,但该方案仍可以根据运算矩阵和已知量的矢量生成近似解。这允许显式定义一个误差函数,该误差函数可以最小化以便轻松计算关键负载。通过两个应用示例来检验此新方案的性能。通过证明该方法的性能令人满意,与现有解决方案进行了比较。

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