Inapproximability results for the lateral gene transfer problem
Bhaskar Dasgupta (),
Sergio Ferrarini (),
Uthra Gopalakrishnan () and
Nisha Raj Paryani ()
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Bhaskar Dasgupta: University of Illinois at Chicago
Sergio Ferrarini: Politecnico di Milano
Uthra Gopalakrishnan: University of Illinois at Chicago
Nisha Raj Paryani: University of Illinois at Chicago
Journal of Combinatorial Optimization, 2006, vol. 11, issue 4, No 3, 387-405
Abstract:
Abstract This paper concerns the Lateral Gene Transfer Problem. This minimization problem, defined by Hallett and Lagergren (2001), is that of finding the most parsimonious lateral gene transfer scenario for a given pair of gene and species trees. Our main results are the following: (a) We show that it is not possible to approximate the problem in polynomial time within an approximation ratio of 1 + ε, for some constant ε > 0 unless P = NP. We also provide explicit values of ε for the above claim. (b) We provide an upper bound on the cost of any 1-active scenario and prove the tightness of this bound.
Keywords: Lateral gene transfer; Phylogeny; Inapproximability (search for similar items in EconPapers)
Date: 2006
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DOI: 10.1007/s10878-006-8212-8
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