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PARALLEL EFFICIENCY OF LAGRANGE MULTIPLIERS BASED DIVIDE AND CONQUER ALGORITHM FOR DYNAMICS OF MULTIBODY SYSTEMS

机译:基于拉格朗日乘法器的划分的并行效率和征管多体系动态的征管算法

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Efficient dynamics simulations of complex multibody systems are essential in many areas of computer aided engineering and design. As parallel computing resources has become more available, researchers began to reformulate existing algorithms or to create new parallel formulations. Recent works on dynamics simulation of multibody systems include sequential recursive algorithms as well as low order, exact or iterative parallel algorithms. The first part of the paper presents an optimal order parallel algorithm for dynamics simulation of open loop chain multibody systems. The proposed method adopts a Feath-erstone 's divide and conquer scheme by using Lagrange multipliers approach for constraint imposition and dependent set of coordinates for the system state description. In the second part of the paper we investigate parallel efficiency measures of the proposed formulation. The performance comparisons are made on the basis of theoretical floating-point operations count. The main part of the paper is concetrated on experimental investigation performed on parallel computer using OpenMP threads. Numerical experiments confirm good overall efficiency of the formulation in case of modest parallel computing resources available and demonstrate certain computational advantages over sequential versions.
机译:复杂多体系的高效动态模拟在计算机辅助工程设计的许多领域是必不可少的。作为并行计算资源已成为更可用的,研究人员开始重新格式化现有算法或创建新的并行配方。最近对多体系统系统的动力学模拟的作品包括顺序递归算法以及低阶,精确或迭代并行算法。本文的第一部分介绍了开环链多体系统的动态仿真的最佳顺序并行算法。所提出的方法通过使用Lagrange乘法器方法对系统状态描述的约束拼版和依赖性坐标组采用束峰峰的分割和征服方案。在本文的第二部分,我们调查了所提出的配方的并行效率测量。性能比较是基于理论浮点操作计数的。纸张的主要部分是在使用OpenMP线程对并联计算机上执行的实验研究的实验研究。在适度平行计算资源可用的情况下,数值实验证实了制剂的良好整体效率,并展示了顺序版本的某些计算优势。

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