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Convergence of the Iterative Group-Implicit Algorithm forParallel Transient Finite Element Analysis

机译:并行暂态有限元分析的迭代群-隐式算法的收敛性

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The scope of the present research is on direct solution algorithms for the integrationof the equations of motion arising in structural dynamics problems. In this work, theconvergence characteristics of the Iterative Group-Implicit Algorithm (IGI) havebeen discussed. The convergence and applicability of the IGI algorithm areimproved through modifications in the computation of the sub-domain distributionfactor and in the mass-averaging rule. The resulting algorithm is called ModifiedIterative Group-Implicit Algorithm (MIGI). In this work, the MIGI algorithm isexplained in detail step-by-step. The two algorithms IGI and MIGI are compared interms of their convergence and limitations. An example thirty-storey framesubjected to an earthquake excitation is solved numerically to demonstrate theaccuracy and speed-up characteristics of the MIGI algorithm.
机译:本研究的范围是针对集成的直接解决方案算法 结构动力学问题中产生的运动方程组。在这项工作中, 迭代组-隐式算法(IGI)的收敛特性具有 已经讨论过了。 IGI算法的收敛性和适用性是 通过修改子域分布的计算来改进 因子和质量平均规则。生成的算法称为“修改的” 迭代组隐式算法(MIGI)。在这项工作中,MIGI算法是 逐步详细说明。比较了IGI和MIGI这两种算法 它们的收敛性和局限性。三十层框架示例 受到地震激励的数值求解,以证明 MIGI算法的准确性和加速特性。

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