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Bibliographic Details
Main Authors: Baghban, Akram, Newman, Marc, Horlemann, Anna-Lena, Ghiyasvand, Mehdi
Format: Preprint
Published: 2024
Subjects:
Online Access:https://arxiv.org/abs/2401.07835
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author Baghban, Akram
Newman, Marc
Horlemann, Anna-Lena
Ghiyasvand, Mehdi
author_facet Baghban, Akram
Newman, Marc
Horlemann, Anna-Lena
Ghiyasvand, Mehdi
contents This work focuses on sequential locally recoverable codes (SLRCs), a special family of locally repairable codes, capable of correcting multiple code symbol erasures, which are commonly used for distributed storage systems. First, we construct an extended $q$-ary family of non-binary SLRCs using code products with a novel maximum number of recoverable erasures $t$ and a minimal repair alternativity $A$. Second, we study how MDS and BCH codes can be used to construct $q$-ary SLRCs. Finally, we compare our codes to other LRCs.
format Preprint
id arxiv_https___arxiv_org_abs_2401_07835
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle $q$-ary Sequential Locally Recoverable Codes from the Product Construction
Baghban, Akram
Newman, Marc
Horlemann, Anna-Lena
Ghiyasvand, Mehdi
Information Theory
This work focuses on sequential locally recoverable codes (SLRCs), a special family of locally repairable codes, capable of correcting multiple code symbol erasures, which are commonly used for distributed storage systems. First, we construct an extended $q$-ary family of non-binary SLRCs using code products with a novel maximum number of recoverable erasures $t$ and a minimal repair alternativity $A$. Second, we study how MDS and BCH codes can be used to construct $q$-ary SLRCs. Finally, we compare our codes to other LRCs.
title $q$-ary Sequential Locally Recoverable Codes from the Product Construction
topic Information Theory
url https://arxiv.org/abs/2401.07835