2005
DOI: 10.1007/11415770_36
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A Practical Approach to Significance Assessment in Alignment with Gaps

Abstract: Abstract. Current numerical methods for assessing the statistical significance of local alignments with gaps are time consuming. Analytical solutions thus far have been limited to specific cases. Here, we present a new line of attack to the problem of statistical significance assessment. We combine this new approach with known properties of the dynamics of the global alignment algorithm and high performance numerical techniques and present a novel method for assessing significance of gaps within practical time… Show more

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Cited by 4 publications
(3 citation statements)
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“…Following the results of Park et al (2005) and Chia and Bundschuh (2005), this allows for a very efficient computation of for gapped alignment in the iid model.…”
Section: Sequence Alignment and Significance Assessmentmentioning
confidence: 84%
“…Following the results of Park et al (2005) and Chia and Bundschuh (2005), this allows for a very efficient computation of for gapped alignment in the iid model.…”
Section: Sequence Alignment and Significance Assessmentmentioning
confidence: 84%
“…This new model seems more accurate than other previously tested models. However, the determination of the parameters of the Gumbel distribution is a computationally expensive task9,17,31,32 although several efforts have reduced this expense by algorithm improvements,3133 or new sample statistical procedures 34. The statistical estimation of the distribution also varies with the chosen substitution matrix and the chosen alignment algorithm 5,6,3537.…”
Section: Discussionmentioning
confidence: 99%
“…The choice for an almost constant, high λ close to the magic value log 2 for fragment mode models is based heavily on the work by Bundschuh, Milosavljević Yu, Hwa et al [39][40][41][42] that both Viterbi scores of Gumbel distribution and Forward scores of exponential function has a fixed λ = log z where z is the base of the logarithm used of the log-odd scoring system. It should be noted that, in the case of λ > log 2, the EVD is always below the respective logistic function and no switching would occur (Fig.…”
Section: 44mentioning
confidence: 99%