Reduced space sequence alignment.

  • Grice J
  • Hughey R
  • Speck D
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Abstract

MOTIVATION: Sequence alignment is the problem of finding the optimal character-by-character correspondence between two sequences. It can be readily solved in O(n2) time and O(n2) space on a serial machine, or in O(n) time with O(n) space per O(n) processing elements on a parallel machine. Hirschberg's divide-and-conquer approach for finding the single best path reduces space use by a factor of n while inducing only a small constant slowdown to the serial version.

RESULTS: This paper presents a family of methods for computing sequence alignments with reduced memory that are well suited to serial or parallel implementation. Unlike the divide-and-conquer approach, they can be used in the forward-backward (Baum-Welch) training of linear hidden Markov models, and they avoid data-dependent repartitioning, making them easier to parallelize. The algorithms feature, for an arbitrary integer L, a factor proportional to L slowdown in exchange for reducing space requirement from O(n2) to O(n1 square root of n). A single best path member of this algorithm family matches the quadratic time and linear space of the divide-and-conquer algorithm. Experimentally, the O(n1.5)-space member of the family is 15-40% faster than the O(n)-space divide-and-conquer algorithm.

Author-supplied keywords

  • Algorithms
  • Computer Systems
  • Computers
  • Evaluation Studies as Topic
  • Markov Chains
  • Sequence Alignment
  • Sequence Alignment: methods
  • Sequence Alignment: statistics & numerical data
  • Software

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Authors

  • J a Grice

  • R Hughey

  • D Speck

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