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In-Depth Exploration of Single-Snapshot Lossy Compression Techniques for N-Body Simulations

机译:对单快照有损压缩技术的深入探索   N体仿真

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摘要

In situ lossy compression allowing user-controlled data loss cansignificantly reduce the I/O burden. For large-scale N-body simulations whereonly one snapshot can be compressed at a time, the lossy compression ratio isvery limited because of the fairly low spatial coherence of the particle data.In this work, we assess the state-of-the-art single-snapshot lossy compressiontechniques of two common N-body simulation models: cosmology and moleculardynamics. We design a series of novel optimization techniques based on the tworepresentative real-world N-body simulation codes. For molecular dynamicssimulation, we propose three compression modes (i.e., best speed, besttradeoff, best compression mode) that can refine the tradeoff between thecompression rate (a.k.a., speed/throughput) and ratio. For cosmologysimulation, we identify that our improved SZ is the best lossy compressor withrespect to both compression ratio and rate. Its compression ratio is higherthan the second-best compressor by 11% with comparable compression rate.Experiments with up to 1024 cores on the Blues supercomputer at Argonne showthat our proposed lossy compression method can reduce I/O time by 80% comparedwith writing data directly to a parallel file system and outperforms thesecond-best solution by 60%. Moreover, our proposed lossy compression methodshave the best rate-distortion with reasonable compression errors on the testedN-body simulation data compared with state-of-the-art compressors.
机译:允许用户控制的数据丢失的原位有损压缩可以显着减少I / O负担。对于一次只能压缩一个快照的大规模N体模拟,由于粒子数据的空间相干性很低,因此有损压缩率非常有限。在这项工作中,我们评估了最新技术两种常见的N体模拟模型的单快照有损压缩技术:宇宙学和分子动力学。我们基于两种代表性的真实世界N体仿真代码设计了一系列新颖的优化技术。对于分子动力学模拟,我们提出了三种压缩模式(即最佳速度,最佳权衡,最佳压缩模式),可以优化压缩率(又称速度/吞吐量)与比率之间的权衡。对于宇宙学模拟,我们发现就压缩率和压缩率而言,改进的SZ是最佳的有损压缩机。它的压缩率比第二好的压缩器高出11%,压缩率相当。在Argonne的Blues超级计算机上进行的多达1024个内核的实验表明,与直接将数据写入到计算机中相比,我们提出的有损压缩方法可以将I / O时间减少80%。并行文件系统,性能比第二好的解决方案高出60%。此外,与最新的压缩机相比,我们提出的有损压缩方法在测试的N体模拟数据上具有最佳的速率失真和合理的压缩误差。

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