Skip to main navigation Skip to search Skip to main content

The burrows-wheeler transform: Theory and practice

  • Giovanni Manzini

Research output: Chapter in Book/Report/Conference proceedingConference contributionpeer-review

Abstract

In this paper we describe the Burrows-Wheeler Transform (BWT) a completely new approach to data compression which is the basis of some of the best compressors available today. Although it is easy to intuitively understand why the BWT helps compression, the analysis of BWT-based algorithms requires a careful study of every single algorithmic component. We describe two algorithms which use the BWT and we show that their compression ratio can be bounded in terms of the k-th order empirical entropy of the input string for any k ≥ 0. Intuitively, this means that these algorithms are able to make use of all the regularity which is in the input string. We also discuss some of the algorithmic issues which arise in the computation of the BWT, and we describe two variants of the BWT which promise interesting developments.

Original languageEnglish
Title of host publicationMathematical Foundations of Computer Science 1999 - 24th International Symposium, MFCS 1999, Proceedings
EditorsMirosław kutyłowski, Leszek Pacholski, Tomasz Wierzbicki
PublisherSpringer Verlag
Pages34-47
Number of pages14
ISBN (Print)3540664084, 9783540664086
DOIs
Publication statusPublished - 1999
Externally publishedYes
Event24th International Symposium on Mathematical Foundations of Computer Science, MFCS 1999 - Szklarska Poreba, Poland
Duration: 6 Sept 199910 Sept 1999

Publication series

NameLecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)
Volume1672
ISSN (Print)0302-9743
ISSN (Electronic)1611-3349

Conference

Conference24th International Symposium on Mathematical Foundations of Computer Science, MFCS 1999
Country/TerritoryPoland
CitySzklarska Poreba
Period6/09/9910/09/99

Fingerprint

Dive into the research topics of 'The burrows-wheeler transform: Theory and practice'. Together they form a unique fingerprint.

Cite this