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Indexing GPU acceleration for solutions approximation of the Laplace equation

机译:索引GPU加速以求解Laplace方程的解

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This paper presents the use of two-dimensional indexation existing in graphics processing units (GPU), to accelerate approximation algorithms of system solutions of partial differential equations. These approximation use recurrent equations where dependence of the near data plays an important role in the calculation speed. For these calculations large amount of data are involved, as well as frequently memory accesses. Therefore, using computational structures that allow you to realize operations in a parallel and concurrent way to process the information more quickly is convenient. Also the memory indexation capacity enables the generation of better acceleration. 3 different architectures are compared, and contrasted against the sequential process on CPU. The results shows how the accelerations up until 9x can be achieve on the case of the Laplace equation in two dimensions.
机译:本文介绍了图形处理单元(GPU)中存在的二维索引的使用,以加速偏微分方程系统解的近似算法。这些近似使用递归方程,其中附近数据的依赖性在计算速度中起着重要作用。对于这些计算,涉及大量数据以及频繁的内存访问。因此,使用允许您以并行和并发方式实现操作以更快地处理信息的计算结构非常方便。此外,内存索引容量还可以产生更好的加速。比较了3种不同的体系结构,并将它们与CPU上的顺序过程进行了对比。结果表明,在二维Laplace方程的情况下,如何可以达到9倍的加速度。

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