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  1. 学術雑誌論文
  2. 5 技術(工学)

Exact algorithms for the repetition-bounded longest common subsequence problem

http://hdl.handle.net/10228/00008953
http://hdl.handle.net/10228/00008953
8474c752-0034-4e99-8b1c-d981a394120f
名前 / ファイル ライセンス アクション
10358995.pdf 10358995.pdf (224.1 kB)
アイテムタイプ 学術雑誌論文 = Journal Article(1)
公開日 2022-08-04
資源タイプ
資源タイプ識別子 http://purl.org/coar/resource_type/c_6501
資源タイプ journal article
タイトル
タイトル Exact algorithms for the repetition-bounded longest common subsequence problem
言語 en
言語
言語 eng
著者 Asahiro, Yuichi

× Asahiro, Yuichi

WEKO 33671

en Asahiro, Yuichi

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Jansson, Jesper

× Jansson, Jesper

WEKO 33672

en Jansson, Jesper

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Lin, Guohui

× Lin, Guohui

WEKO 33673

en Lin, Guohui

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宮野, 英次

× 宮野, 英次

WEKO 6037
e-Rad_Researcher 10284548
Scopus著者ID 6603649200
ORCiD 0000-0002-4260-7818
九工大研究者情報 233

en Miyano, Eiji

ja 宮野, 英次

ja-Kana ミヤノ, エイジ


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Ono, Hirotaka

× Ono, Hirotaka

WEKO 33675

en Ono, Hirotaka

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Utashima, Tadatoshi

× Utashima, Tadatoshi

WEKO 33676

en Utashima, Tadatoshi

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抄録
内容記述タイプ Abstract
内容記述 In this paper, we study exact, exponential-time algorithms for a variant of the classic Longest Common Subsequence problem called the Repetition-Bounded Longest Common Subsequence problem (or RBLCS, for short): Let an alphabet S be a finite set of symbols and an occurrence constraint Cocc be a function Cocc: S → N, assigning an upper bound on the number of occurrences of each symbol in S. Given two sequences X and Y over the alphabet S and an occurrence constraint Cocc, the goal of RBLCS is to find a longest common subsequence of X and Y such that each symbol s ∈ S appears at most Cocc(s) times in the obtained subsequence. The special case where Cocc(s) = 1 for every symbol s ∈ S is known as the Repetition-Free Longest Common Subsequence problem (RFLCS) and has been studied previously; e.g., in [1], Adi et al. presented a simple (exponential-time) exact algorithm for RFLCS. However, they did not analyze its time complexity in detail, and to the best of our knowledge, there are no previous results on the running times of any exact algorithms for this problem. Without loss of generality, we will assume that |X| ≤ |Y | and |X| = n. In this paper, we first propose a simpler algorithm for RFLCS based on the strategy used in [1] and show explicitly that its running time is O(1.44225n). Next, we provide a dynamic programming (DP) based algorithm for RBLCS and prove that its running time is O(1.44225n) for any occurrence constraint Cocc, and even less in certain special cases. In particular, for RFLCS, our DP-based algorithm runs in O(1.41422n) time, which is faster than the previous one. Furthermore, we prove NP-hardness and APX-hardness results for RBLCS on restricted instances.
言語 en
書誌情報 en : Theoretical Computer Science

巻 838, p. 238-249, 発行日 2020-08-04
出版社
出版者 Elsevier
DOI
関連タイプ isVersionOf
識別子タイプ DOI
関連識別子 https://doi.org/10.1016/j.tcs.2020.07.042
日本十進分類法
主題Scheme NDC
主題 548
NCID
収録物識別子タイプ NCID
収録物識別子 AA00862688
ISSN
収録物識別子タイプ PISSN
収録物識別子 0304-3975
ISSN
収録物識別子タイプ EISSN
収録物識別子 1879-2294
著作権関連情報
権利情報 Copyright (c) 2020 Elsevier B.V. All rights reserved.
キーワード
主題Scheme Other
主題 Repetition-bounded longest common subsequence problem
キーワード
主題Scheme Other
主題 Repetition-free
キーワード
主題Scheme Other
主題 Exponential-time exact algorithms
キーワード
主題Scheme Other
主題 Dynamic programming
キーワード
主題Scheme Other
主題 NP-hardness
キーワード
主題Scheme Other
主題 APX-hardness
出版タイプ
出版タイプ AM
出版タイプResource http://purl.org/coar/version/c_ab4af688f83e57aa
査読の有無
値 yes
研究者情報
URL https://hyokadb02.jimu.kyutech.ac.jp/html/233_ja.html
論文ID(連携)
値 10358995
連携ID
値 8410
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