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Collection and Extraction of Saliva DNA for Next Generation Sequencing
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External memory BWT and LCP computation for sequence collections with applications.

Lavinia Egidi1, Felipe A Louza2, Giovanni Manzini1,3

  • 11DiSIT, University of Eastern Piedmont, Viale Michel, 11, 15121 Alessandria, Italy.

Algorithms for Molecular Biology : AMB
|March 23, 2019
PubMed
Summary
This summary is machine-generated.

This study introduces a new external memory algorithm for computing the Burrows-Wheeler Transform (BWT) and longest common prefix (LCP) array, significantly speeding up processing for large biosequence collections.

Keywords:
All pairs suffix–prefix overlapsBurrows–Wheeler TransformExternal memory algorithmsLongest common prefix arrayMaximal repeatsSuccinct de Bruijn graph

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Area of Science:

  • Bioinformatics
  • Computational Biology
  • Data Structures

Background:

  • Sequencing technologies generate massive biosequence data requiring efficient storage and search.
  • Compressed indices, often based on the Burrows-Wheeler Transform (BWT) and longest common prefix (LCP) array, are crucial for handling large datasets.
  • Building these data structures in external memory while optimizing RAM usage is a significant computational challenge.

Purpose of the Study:

  • To develop a space-efficient algorithm for computing the BWT and LCP array in external or semi-external memory settings.
  • To enable faster processing of large biosequence collections by optimizing memory usage.
  • To provide a foundation for efficient external memory algorithms for key bioinformatics problems.

Main Methods:

  • A novel algorithm that splits large collections into smaller, manageable subcollections for in-RAM BWT computation.
  • External or semi-external memory merging of partial BWTs to compute the full BWT and LCP array.
  • Modification of the algorithm to generate auxiliary arrays for additional bioinformatics applications.

Main Results:

  • The proposed algorithm efficiently computes the BWT and LCP array in external memory settings.
  • It can be extended to solve problems like maximal repeat computation, all-pairs suffix-prefix overlaps, and succinct de Bruijn graph construction.
  • Performance analysis shows the algorithm is competitive with state-of-the-art methods, offering significant speedups (up to 40x) for large datasets or ample RAM.

Conclusions:

  • The algorithm achieves optimal sequential I/O complexity, proving its efficiency for large-scale data.
  • Experimental results validate its practical performance, outperforming existing methods for longer sequences or sufficient RAM.
  • This work offers a scalable solution for processing and analyzing massive biosequence data in bioinformatics.