Locally recoverable codes on surfaces

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Title

Locally recoverable codes on surfaces

Content partner

University of Canterbury Library

Collection

UC Research Repository

Description

A linear error correcting code is a subspace of a finite-dimensional space over a finite field with a fixed coordinate system. Such a code is said to be locally recoverable with locality r if, for every coordinate, its value at a codeword can be deduced from the value of (certain) r other coordinates of the codeword. These codes have found many recent applications, e.g., to distributed cloud storage. We will discuss the problem of constructing good locally recoverable codes and present some c...

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Format

Research paper

Research format

Journal article

Date created

2021

Creator

Salgado C / Varilly-Alvarado A / Voloch, Jose

URL

https://hdl.handle.net/10092/102797

Related subjects

cs.IT / math.AG / math.IT / Artificial Intelligence and Image Processing / Electrical and Electronic Engineering / Communications Technologies / Mathematical sciences / Pure mathematics / Algebra and number theory / Algebraic and differential geometry / Engineering / Communications engineering / Optical fibre communication systems and technologies / Information and computing sciences / Distributed computing and systems software / Dependable systems

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You can learn more about the rights status of this item at: http://hdl.handle.net/10092/17651

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