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Enhancing scalability in distributed storage systems with Cauchy Reed-Solomon codes

机译:利用Cauchy Reed-Solomon码增强分布式存储系统中的可扩展性

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System scaling becomes essential and indispensable for distributed storage systems due to the explosive growth of data volume. As fault-protection is also a necessity in large-scale distributed storage systems, and Cauchy Reed-Solomon (CRS) codes are widely deployed to tolerate multiple simultaneous node failures, this paper studies the scaling of distributed storage systems with CRS codes. In particular, we formulate the scaling problem with an optimization model in which both the post-scaling encoding matrix and the data migration policy are assumed to be unknown in advance. To minimize the I/O overhead for CRS scaling, we first derive the optimal post-scaling encoding matrix under a given data migration policy, and then optimize the data migration process using the selected postscaling encoding matrix. Our scaling scheme requires the minimal data movement while achieving uniform data distribution. To validate the efficiency of our scheme, we implement it atop a networked file system. Extensive experiments show that our scaling scheme reduces 7.94% to 58.87%, and 39.52% on average, of the scaling time over the basic scheme.
机译:由于数据量的爆炸性增长,系统缩放对分布式存储系统来说是必不可少的,并且是必不可少的。由于大规模分布式存储系统中的必要性,Cauchy Reed-Solomon(CRS)代码被广泛部署以容忍多个同时节点故障,本文研究了具有CRS代码的分布式存储系统的缩放。特别地,我们用优化模型制定缩放问题,其中假设缩放编码矩阵和数据迁移策略预先未知。为了最小化CRS缩放的I / O开销,我们首先在给定的数据迁移策略下导出最佳缩放编码矩阵,然后使用所选的后置矩阵优化数据迁移过程。我们的缩放方案需要最小的数据移动,同时实现统一数据分布。为了验证我们的计划的效率,我们在网络文件系统上实现它。广泛的实验表明,我们的缩放方案降低了7.94%至58.87%,平均缩放时间与基本方案相比为39.52%。

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