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Object-oriented concurrent solution algorithms for nonlinear structural dynamics.

机译:非线性结构动力学的面向对象并发求解算法。

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摘要

This research addresses the time history analysis of structures subjected to dynamic loads using high performance computing environments. In this work, structural mechanics, parallel computing, and object-oriented programming methodologies are integrated. Sequential and parallel solution algorithms for nonlinear structural dynamics are investigated and implemented. Specific contributions are as follows: (1) A generalized numerical implicit solution algorithm for structural dynamics equations is developed which contains most of the existing solution algorithms as special cases. This algorithm is optimized for desirable criteria, such as second order accuracy, unconditional stability, overshoot control, and controllable dissipation for higher modes. (2) A new iteration strategy is developed for solving nonlinear structural dynamics problems. This iterative procedure can be more efficient than the full or modified Newton-Raphson iterative methods. Because of the explicit nature of its individual iterations, this algorithm is highly scalable for parallel implementation. (3) An adaptive time-step control strategy for structural dynamics algorithms is developed based on consideration of local truncation error, convergence, and stability. (4) A concurrent solution algorithm, termed as Iterative-Group-Implicit algorithm, has been developed for the analysis of structural dynamics problems. Finally, the efficiency and accuracy of the parallel solution algorithm for linear structural dynamics problems is demonstrated by subjecting a structural system to earthquake loading.An object-oriented approach is employed in the design and implementation of the aforementioned solution procedures in order to facilitate extensibility, reusability, maintainability and simplicity. A framework for parallel and sequential transient finite element analysis is designed and implemented. In particular, the Iterative-Group-Implicit algorithm is tested using this framework. The proposed research should help in the structural analysis of large structural systems in research and practice, resulting in more realistic and rational design of structures.
机译:这项研究致力于使用高性能计算环境对承受动态载荷的结构进行时程分析。在这项工作中,结构力学,并行计算和面向对象的编程方法已集成在一起。研究并实现了非线性结构动力学的顺序和并行求解算法。具体贡献如下:(1)提出了结构动力学方程的广义数值隐式求解算法,其中包含了大多数现有的特殊情况的求解算法。该算法针对理想标准进行了优化,例如二阶精度,无条件稳定性,超调控制以及针对较高模式的可控耗散。 (2)开发了一种新的迭代策略来解决非线性结构动力学问题。此迭代过程可能比完整的或改进的Newton-Raphson迭代方法更有效。由于其各个迭代的显式性质,因此该算法对于并行实现具有高度可伸缩性。 (3)基于局部截断误差,收敛性和稳定性,提出了一种结构动力学算法的自适应时步控制策略。 (4)开发了一种并行求解算法,称为迭代组隐式算法,用于分析结构动力学问题。最后,通过对结构系统施加地震荷载,证明了线性结构动力学问题并行求解算法的效率和准确性。在上述求解过程的设计和实现中采用了一种面向对象的方法,以促进可扩展性,可重用性,可维护性和简单性。设计并实现了用于并行和顺序瞬态有限元分析的框架。特别是,使用此框架测试了迭代组隐式算法。拟议的研究应有助于在研究和实践中对大型结构系统进行结构分析,从而使结构设计更为现实和合理。

著录项

  • 作者

    Modak, Sukomal.;

  • 作者单位

    Purdue University.;

  • 授予单位 Purdue University.;
  • 学科 Applied Mechanics.Engineering System Science.Computer Science.Engineering Mechanical.Engineering Civil.
  • 学位 Ph.D.
  • 年度 1997
  • 页码 314 p.
  • 总页数 314
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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