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Explicit Maximally Recoverable Codes with Locality

机译:局部显示最大可恢复代码

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Consider a systematic linear code where some (local) parity symbols depend on few prescribed symbols, while other (heavy) parity symbols may depend on all data symbols. Local parities allow to quickly recover any single symbol when it is erased, while heavy parities provide tolerance to a large number of simultaneous erasures. A code as above is maximally-recoverable, if it corrects all erasure patterns which are information theoretically recoverable given the code topology. In this paper we present explicit families of maximally-recoverable codes with locality. We also initiate the study of the trade-off between maximal recoverability and alphabet size.
机译:考虑一种系统线性代码,其中一些(本地)奇偶校验符号依赖于几个规定的符号,而其他(大量)奇偶校验符号可能依赖于所有数据符号。当擦除单个符号时,局部奇偶校验可以快速恢复单个符号,而繁重的奇偶校验则可以容忍大量同时擦除。如果上述代码纠正了所有擦除模式,则这些代码可以最大程度地恢复,而这些擦除模式在给定代码拓扑的情况下理论上可以恢复。在本文中,我们介绍了具有局部性的最大可恢复代码的显式族。我们还着手研究最大可恢复性和字母大小之间的权衡。

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