期刊文献+

利用图的完全1-因子分解构造双容错数据布局

Construct Double-Erasure-Correcting Data Layout Using P1F
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摘要 本文介绍了一种full-2码的虚拟顶点简单图表示法,简化了双容错数据布局判定定理,最优冗余数据布局定理和双容错数据布局的构造.本文还提出了一种基于完全二部图(对应二维奇偶校验码)的完全1-因子分解的双容错数据布局构造方法,可构造高扩展性双容错数据布局BG-HEDP.与B-CODE等同类双容错数据布局相比,BG-HEDP同样具有更新代价最优、高可靠性和低编码/解码复杂度的优点,冗余率接近最优,而扩展性更好. We present a "virtual node" simple graph representation for full-2 code (corresponds to complete graph), this representation simplifies the double-erasure-correcting data layout judgment theorem, the optimal redundancy data layout theorem and the construction of B-CODE.We also present a data layout construction method based on PIF of complete bipartite graph (corresponds to 2d parity code), this method can produce highly extensible double-erasure-correcting data layouts (BG-HEDP). Compared with other data layouts, such as B-CODE, BG-HEDP also has optimal update penalty, high reliability and low encoding/decoding complexity,its redundancy is very close to optimal value, while it is superior in extensibility to others.
出处 《电子学报》 EI CAS CSCD 北大核心 2006年第B12期2447-2450,共4页 Acta Electronica Sinica
基金 国家自然科学基金(No.906120001) 天津市科技发展计划重点项目(No.043800311 No.04315111-14)
关键词 磁盘阵列 双容错编码 数据布局 完全二部图 完全1-因子分解 RAID(Redundant Array of Independent Disks) 2-erasure-codes data layout complete bipartite graph perfect 1-factorization
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