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Parallel computing in sound field analysis by bread slicing method

机译:面包切片法在声场分析中的并行计算

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Numerical analyses using the explicit scheme of the finite difference method greatly reduce the number of known variables that are needed to solve an unknown variable in comparison with implicit methods. This fact indicates that the amount of communication decreases among the nodes of a computer cluster on parallel computing Generally, on the parallel computing of the distributed memory system, the communicating time occupies most of the total calculating time. Therefore, a reduction in the amount of communication directly causes a reduction in calculating time The parallel computing using the explicit scheme of the finite difference method enables the building up of high-performance algorithms. To reduce the amount of communication among nodes, we have proposed a method of dividing the field of numerical analyses. It is called the "bread slicing method" With this method, the field must be divided into pieces parallel to the section that has the smallest area. Results showed that the method in this study enables for the total amount of communication in the computer cluster to be reduced and the geometries of communication to be made simpler.
机译:与隐式方法相比,使用有限差分法的显式方案进行的数值分析大大减少了求解未知变量所需的已知变量的数量。该事实表明,在并行计算中,计算机集群的节点之间的通信量减少了。通常,在分布式存储系统的并行计算中,通信时间占据了总计算时间的大部分。因此,通信量的减少直接导致了计算时间的减少。使用有限差分法的显式方案的并行计算使得能够建立高性能算法。为了减少节点之间的通信量,我们提出了一种划分数值分析领域的方法。这就是所谓的“面包切片方法”,该方法必须将字段分成与面积最小的部分平行的部分。结果表明,本研究中的方法可以减少计算机群集中的通信总量,并简化通信的几何形状。

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