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A new parallel overlapped domain decomposition method for nonlinear dynamic finite element analysis

机译:非线性动态有限元分析的一种新的并行重叠域分解方法

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In this paper a new parallel algorithm for nonlinear transient dynamic analysis of large structures has been pre-sented. An unconditionally stable Newmark-β method (constant average acceleration technique) has been employed for time integration. The proposed parallel algorithm has been devised within the broad framework of domain decomposition techniques. However, unlike most of the existing parallel algorithms (devised for structural dynamic applications) which are basically derived using nonoverlapped domains, the proposed algorithm uses overlapped domains. The parallel overlapped domain decomposition algorithm proposed in this paper has been formulated by splitting the mass, damping and stiffness matrices arises out of finite element discretisation of a given structure. A predictor-corrector scheme has been formulated for iteratively improving the solution in each step. A computer program based on the proposed algorithm has been developed and implemented with message passing interface as software development environment. PARAM-10000 MIMD parallel computer has been used to evaluate the performances. Numerical experiments have been conducted to validate as well as to evaluate the performance of the proposed parallel algorithm. Comparisons have been made with the conventional nonoverlapped domain decomposition algorithms. Numerical studies indicate that the proposed algorithm is superior in performance to the conventional domain decomposition algorithms.
机译:本文提出了一种用于大型结构非线性瞬态动力分析的并行算法。时间积分采用了无条件稳定的Newmark-β方法(恒定平均加速技术)。所提出的并行算法已在领域分解技术的广泛框架内进行了设计。但是,与大多数现有的并行算法(针对结构动态应用程序设计的)(基本上是使用非重叠域派生的)不同,所提出的算法使用重叠域。本文提出的并行重叠域分解算法是通过对给定结构的有限元离散化产生的质量,阻尼和刚度矩阵进行分解而制定的。已经制定了预测器-校正器方案,以迭代地改进每个步骤中的解决方案。已经开发了基于所提出算法的计算机程序,并以消息传递接口作为软件开发环境来实现。 PARAM-10000 MIMD并行计算机已用于评估性能。已经进行了数值实验,以验证并评估所提出的并行算法的性能。与常规的非重叠域分解算法进行了比较。数值研究表明,该算法在性能上优于传统的领域分解算法。

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