2013
DOI: 10.12988/ams.2013.13057
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Longest common parameterized subsequences with fixed common substring

Abstract: In this paper we consider the problem of the longest common parameterized subsequence with fixed common substring (STR-IC-LCPS). In particular, we show that STR-IC-LCPS is NP-complete. We describe an approach to solve STR-IC-LCPS. This approach is based on an explicit reduction from the problem to the satisfiability problem.

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Cited by 5 publications
(5 citation statements)
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“…Another well-studied string comparison measure is that of parameterized matching, where two equal-length strings are a parameterized-match if there exists a bijection on the alphabets such that one string matches the other under the bijection (see e.g. [1,2]). For instance, it is considered the periodicity of parameterized strings.…”
Section: Abstract: Parameterized Supersequence Satisfiability Np-comentioning
confidence: 99%
“…Another well-studied string comparison measure is that of parameterized matching, where two equal-length strings are a parameterized-match if there exists a bijection on the alphabets such that one string matches the other under the bijection (see e.g. [1,2]). For instance, it is considered the periodicity of parameterized strings.…”
Section: Abstract: Parameterized Supersequence Satisfiability Np-comentioning
confidence: 99%
“…A well-studied string comparison measure is that of parameterized matching (basic definitions and results can be found in [1]). In particular, the problem of the longest common parameterized subsequence with fixed common substring (STR-IC-LCPS) was proposed in [2]. In this paper we consider the problem of the longest common parameterized subsequence with parameterized common substring (PSTR-IC-LCPS).…”
mentioning
confidence: 99%
“…Note that if P is a string over Σ, then an instance of PSTR-IC-LCPS is an instance of STR-IC-LCPS. Therefore, in view of NP-completeness of STR-IC-LCPS (see [2]), it is easy to see that PSTR-IC-LCPS is NP-complete. Encoding different hard problems as instances of different variants of the satisfiability problem and solving them with very efficient satisfiability algorithms has caused considerable interest (see e.g.…”
mentioning
confidence: 99%
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