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Locally Repairable Convolutional Codes with Sliding Window Repair

机译:局部可修复的卷积码,具有滑动窗口修复

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Locally repairable convolutional codes (LRCCs) for distributed storage systems (DSSs) are introduced in this work. They enable local repair, for a single node erasure, and slidingwindow global repair, which can correct up to ${ext{d}}_j^c - 1$ node erasures in a window of j+1 consecutive blocks of n nodes, where ${ext{d}}_j^c$ is the jth column distance of the code. The parameter j can be adjusted, for a fixed LRCC, according to different catastrophic erasure patterns, requiring only to contact $nleft( {j + 1} ight) - {ext{d}}_j^c + 1$ nodes, plus less than μn other nodes, in the storage system, where μ is the memory of the code. A Singleton-type bound is provided for ${ext{d}}_j^c$. If it attains such a bound, an LRCC can correct the same number of catastrophic erasures in a window of length n(j +1) as an optimal locally repairable block code of the same rate and locality, and with block length n(j +1), but being able to perform the flexible and somehow local sliding-window repair by adjusting j. Furthermore, by sliding the window to consider previous or consequent nodes without erasures, or by increasing the window size, the LRCC can potentially correct more erasures in the original window of n(j + 1) nodes than the optimal locally repairable block code. Finally, an explicit construction of LRCCs whose column distances attain the provided Singletontype bound, up to certain parameter j = L, is obtained based on known maximum sum-rank distance convolutional codes.
机译:在这项工作中介绍了分布式存储系统(DSSS)的本地可修复的卷积码(LRCC)。它们使本地修复能够进行单一节点擦除,并将滑动窗体全局修复,可以纠正最多$ { text {d}} _ j ^ c - 1 $节点擦除在n节点的j + 1连续块的窗口中, $ { text {d}} _ j ^ c $是代码的jth列距离。根据不同的灾难性擦除模式,可以仅调整参数j,用于固定的LRCC,只需要联系$ n left({j + 1} 右) - { text {d}} _ j ^ c + 1 $节点,以及少于μn的其他节点,在存储系统中,其中μ是代码的存储器。为$ { text {d}}提供单例绑定。如果它达到这样的界限,则LRCC可以在长度N(J +1)的窗口中校正相同数量的灾难性擦除,作为相同速率和局部性的最佳局部可修复的块码,并且块长度n(j + 1),但能够通过调整j来执行灵活和某种方式局部滑动窗口修复。此外,通过滑动窗口以考虑未擦除的先前或随后的节点,或者通过增加窗口大小,LRCC可以在N(j + 1)节点的原始窗口中可能校正比最佳局部可修复的块代码更正的擦除。最后,基于已知的最大SUM秩距离卷积码获得,其列距离达到所提供的单例j = l的LRCCS的明确构造。

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