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Published on: November 23, 2011
A hybrid method for the exact planted (l, d) motif finding problem and its parallelization.
Mostafa M Abbas1, Mohamed Abouelhoda, Hazem M Bahig
1Department of Basic Sciences, Faculty of Engineering, Sinai University, El-Arish, Egypt. mabbas@su.edu.eg
BMC Bioinformatics
|January 4, 2013
Summary
This study introduces a hybrid method to accelerate the exact motif finding problem, improving computational efficiency for discovering DNA motifs. The new approach offers significant speed-ups and enables solving larger motif instances.
Area of Science:
- Bioinformatics
- Computational Biology
- Genomics
Background:
- The (l, d) motif problem seeks an l-length motif M in t DNA sequences, allowing up to d mismatches per sequence.
- Existing exact algorithms for motif finding are computationally intensive and limited to small motif lengths (l) and mismatch counts (d).
Purpose of the Study:
- To develop an efficient hybrid method that enhances the performance of exact algorithms for the motif finding problem.
- To enable the discovery of longer motifs and solve more challenging instances of the (l, d) motif problem.
Main Methods:
- A two-step hybrid approach: 1. Identify candidate motifs from a subset of sequences (q). 2. Search for these candidates in the remaining sequences.
- Integration of existing state-of-the-art algorithms to optimize runtime.
- Determination of the optimal subset size (q) for maximum efficiency.
- Development of a parallel version for shared memory architectures.
Main Results:
- Achieved approximately 24% speed-up compared to the best existing algorithm.
- Demonstrated linear scalability of the parallel version with the number of processors.
- Successfully solved a challenging (21, 8) motif instance in 20.42 hours using 8 processors, compared to 6.68 days for the serial version.
Conclusions:
- The proposed hybrid method significantly accelerates the exact motif problem solution.
- The method is generic and adaptable to new, faster algorithms.
- Expectation of facilitating the discovery of longer motifs.
- Developed software is freely available for academic research.
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