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ABSTRACT: Background
We present the N-map method, a pairwise and asymmetrical approach which allows us to compare sequences by taking into account evolutionary events that produce shuffled, reversed or repeated elements. Basically, the optimal N-map of a sequence s over a sequence t is the best way of partitioning the first sequence into N parts and placing them, possibly complementary reversed, over the second sequence in order to maximize the sum of their gapless alignment scores.Results
We introduce an algorithm computing an optimal N-map with time complexity O (|s| x |t| x N) using O (|s| x |t| x N) memory space. Among all the numbers of parts taken in a reasonable range, we select the value N for which the optimal N-map has the most significant score. To evaluate this significance, we study the empirical distributions of the scores of optimal N-maps and show that they can be approximated by normal distributions with a reasonable accuracy. We test the functionality of the approach over random sequences on which we apply artificial evolutionary events.Practical application
The method is illustrated with four case studies of pairs of sequences involving non-standard evolutionary events.
SUBMITTER: Didier G
PROVIDER: S-EPMC2148040 | biostudies-literature | 2007 Sep
REPOSITORIES: biostudies-literature
Didier Gilles G Guziolowski Carito C
Algorithms for molecular biology : AMB 20070919
<h4>Background</h4>We present the N-map method, a pairwise and asymmetrical approach which allows us to compare sequences by taking into account evolutionary events that produce shuffled, reversed or repeated elements. Basically, the optimal N-map of a sequence s over a sequence t is the best way of partitioning the first sequence into N parts and placing them, possibly complementary reversed, over the second sequence in order to maximize the sum of their gapless alignment scores.<h4>Results</h4 ...[more]