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Asymptotically optimal erasure-resilient codes for large disk arrays

机译:大型磁盘阵列的渐近最优擦除恢复代码

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Reliability is a major concern in the design of large disk arrays. Hellerstein et al. pioneered the study of erasure-resilient codes that allow one to reconstruct the original data even in the presence of disk failures. In this paper, we take a set systems view of the problem of constructing erasure-resilient codes. This leads to interesting extremal problems in finite set theory. Solutions to some of these problems are characterized by well-known combinatorial designs. In other instances, combinatorial designs are shown to give asymptotically exact solutions to these problems, As a result, we improve, extend and generalize previous results of Hellerstein et al, (C) 2000 Elsevier Science B.V. All rights reserved. [References: 34]
机译:可靠性是大型磁盘阵列设计中的主要问题。 Hellerstein等。率先研究了擦除弹性代码,即使在磁盘出现故障的情况下,该代码也可以重建原始数据。在本文中,我们从一组系统角度看待构造擦除弹性码的问题。这在有限集理论中引起了有趣的极端问题。其中一些问题的解决方案以众所周知的组合设计为特征。在其他情况下,组合设计显示出了对这些问题的渐近精确解决方案。因此,我们改进,扩展和概括了Hellerstein等人(C)2000 Elsevier Science B.V.的先前结果。保留所有权利。 [参考:34]

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