平衡处理器负载和利用n体仿真中的数据局部性

I. Banicescu, S. F. Hummel
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引用次数: 77

摘要

虽然n体仿真算法适用于并行化,但由于体的不规则分布导致的负载不平衡,在并行机上执行的性能难以获得提高。通常,平衡处理器负载和维护局部性之间存在矛盾,因为动态重新分配工作需要访问远程数据。分形调度是一种利用分形的自相似特性来平衡处理器负载和保持局部性的动态调度方案。分段是基于概率分析的,因此,可以适应由可预测现象(如不规则数据)和不可预测现象(如数据访问延迟)引起的负载不平衡。在KSR1上的实验中,n体仿真代码的性能通过分形提高了53%。在均匀分布和非均匀分布的情况下,性能得到了改善,强调了需要一个适应系统诱导方差的调度方案。由于分形方案与n体算法正交,我们可以使用简单的代码将空间离散成大小相等的子矩形(2-d)或子立方体(3-d)作为基本算法。
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Balancing Processor Loads and Exploiting Data Locality in N-Body Simulations
Although N-body simulation algorithms are amenable to parallelization, performance gains from execution on parallel machines are difficult to obtain due to load imbalances caused by irregular distributions of bodies. In general, there is a tension between balancing processor loads and maintaining locality, as the dynamic re-assignment of work necessitates access to remote data. Fractiling is a dynamic scheduling scheme that simultaneously balances processor loads and maintains locality by exploiting the self-similarity properties of fractals. Fractiling is based on a probabilistic analysis, and thus, accommodates load imbalances caused by predictable phenomena, such as irregular data, and unpredictable phenomena, such as data-access latencies. In experiments on a KSR1, performance of N-body simulation codes were improved by as much as 53% by fractiling. Performance improvements were obtained on uniform and nonuniform distributions of bodies, underscoring the need for a scheduling scheme that accommodates system induced variance. As the fractiling scheme is orthogonal to the N-body algorithm, we could use simple codes that discretize space into equal-size subrectangles (2-d) or subcubes (3-d) as the base algorithms.
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