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  1. 学術雑誌論文
  2. 5 技術(工学)

Partial gathering of mobile agents in dynamic rings

http://hdl.handle.net/10228/00008996
http://hdl.handle.net/10228/00008996
8740f8ff-8e25-4a68-8417-f4a2c7f503b3
名前 / ファイル ライセンス アクション
RECN_2021-39.pdf RECN_2021-39.pdf (334.2 kB)
アイテムタイプ 学術雑誌論文 = Journal Article(1)
公開日 2022-11-09
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 Partial gathering of mobile agents in dynamic rings
言語 en
言語
言語 eng
著者 柴田, 将拡

× 柴田, 将拡

WEKO 25091
e-Rad_Researcher 10806095
Scopus著者ID 55538897600
ORCiD 0000-0003-1414-8033
九工大研究者情報 100001003

en Shibata, Masahiro

ja 柴田, 将拡

ja-Kana シバタ, マサヒロ


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Sudo, Yuichi

× Sudo, Yuichi

WEKO 34191

en Sudo, Yuichi

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Nakamura, Junya

× Nakamura, Junya

WEKO 34192

en Nakamura, Junya

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Kim, Yonghwan

× Kim, Yonghwan

WEKO 34193

en Kim, Yonghwan

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抄録
内容記述タイプ Abstract
内容記述 In this paper, we consider the partial gathering problem of mobile agents in synchronous dynamic bidirectional rings. The partial gathering problem is a generalization of the (well-investigated) total gathering problem, which requires that all k agents distributed in the network terminate at a non-predetermined single node. The partial gathering problem requires, for a given positive integer g(<k), that agents terminate in a configuration such that either at least g agents or no agent exists at each node. The requirement for the partial gathering problem is strictly weaker than that for the total gathering problem, and thus it is interesting to clarify the difference in the move complexity between them. So far, partial gathering has been considered in static graphs. In this paper, we consider this problem in 1-interval connected rings, that is, one of the links in the ring may be missing at each time step. In such networks, we aim to clarify the solvability of the partial gathering problem and the move complexity, focusing on the relationship between values of k and g. First, we consider the case of 3g≤k≤8g−2. In this case, we show that our algorithm can solve the problem with the total number of O(kn) moves, where n is the number of nodes. Since k=O(g) holds when 3g≤k≤8g−2, the move complexity O(kn) in this case can be represented also as O(gn). Next, we consider the case of k≥8g−3. In this case, we show that our algorithm can also solve the problem and its move complexity is O(gn). These results mean that, when k≥3g, the partial gathering problem can be solved also in dynamic rings. In addition, agents require a total number of Ω(gn) (resp., Ω(kn)) moves to solve the partial (resp., total) gathering problem. Thus, the both proposed algorithms can solve the partial gathering problem with the asymptotically optimal total number of O(gn) moves, which is strictly smaller than that for the total gathering problem.
言語 en
備考
内容記述タイプ Other
内容記述 23rd International Symposium on Stabilization, Safety, and Security of Distributed Systems, November 17-20, 2021, Virtual Conference
書誌情報 en : Lecture Notes in Computer Science

巻 13046, p. 440-455, 発行日 2021-11-09
出版社
出版者 Springer
DOI
関連タイプ isVersionOf
識別子タイプ DOI
関連識別子 https://doi.org/10.1007/978-3-030-91081-5_29
ISBN
識別子タイプ ISBN
関連識別子 978-3-030-91080-8
ISBN
識別子タイプ ISBN
関連識別子 978-3-030-91081-5
ISSN
収録物識別子タイプ PISSN
収録物識別子 0302-9743
ISSN
収録物識別子タイプ EISSN
収録物識別子 1611-3349
著作権関連情報
権利情報 Copyright (c) 2021 Springer Nature Switzerland AG. This is a post-peer-review, pre-copyedit version of an article published in Lecture Notes in Computer Science. The final authenticated version is available online at: https://doi.org/10.1007/978-3-030-91081-5_29.
キーワード
主題Scheme Other
主題 mobile agent
キーワード
主題Scheme Other
主題 partial gathering problem
キーワード
主題Scheme Other
主題 dynamic ring
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
連携ID
値 10296
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