2010Unpublished venueRequires access

CONSTRAINED LONGEST COMMON SUBSEQUENCE COMPUTING ALGORITHMS IN PRACTICE

Sebastian Deorowicz, Joanna Obstój

Open publisher page 25 citations

Abstract

Abstract. The problem of finding a constrained longest common subsequence (CLCS) for the sequences A and B with respect to the sequence P was intro-duced recently. Its goal is to find a longest subsequence C of A and B such that P is a subsequence of C. There are several algorithms solving the CLCS problem, but there is no real experimental comparison of them. The paper has two aims. Firstly, we propose an improvement to the algorithms by Chin et al. and Deorowicz based on an entry-exit points technique by He and Arslan. Secondly, we compare experimentally the existing algorithms for solving the CLCS problem.

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What this paper is about

Abstract. The problem of finding a constrained longest common subsequence (CLCS) for the sequences A and B with respect to the sequence P was intro-duced recently. Its goal is to find a longest subsequence C of A and B such that P is a subsequence of C. There are several algorithms solving the CLCS problem, but there is no real experimental comparison of them. The paper has two aims. Firstly, we propose an improvement to the algorithms by Chin et al. and Deorowicz based on an entry-exit points technique by He and Arslan. Secondly, we compare experimentally the existing algorithms for solving the CLCS problem.

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OpenAlex reports 25 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

Abstract. The problem of finding a constrained longest common subsequence (CLCS) for the sequences A and B with respect to the sequence P was intro-duced recently. Its goal is to find a longest subsequence C of A and B such that P is a subsequence of C. There are several algorithms solving the CLCS problem, but there is no real experimental comparison of them. The paper has two aims. Firstly, we propose an improvement to the algorithms by Chin et al. and Deorowicz based on an entry-exit points technique by He and Arslan. Secondly, we compare experimentally the existing algorithms for solving the CLCS problem.

Key concepts: Longest common subsequence problem, Subsequence, Longest increasing subsequence, Sequence (biology), Algorithm, Computer science, Mathematics, Combinatorics

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