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On Eccentric Sets of Edges in Graphs
http://hdl.handle.net/10191/6508
http://hdl.handle.net/10191/6508455d7a8d-1b25-4f79-9a33-cdaf0a848926
名前 / ファイル | ライセンス | アクション |
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e74-a_4_687.pdf (283.3 kB)
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Item type | 学術雑誌論文 / Journal Article(1) | |||||
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公開日 | 2008-07-25 | |||||
タイトル | ||||||
タイトル | On Eccentric Sets of Edges in Graphs | |||||
タイトル | ||||||
言語 | en | |||||
タイトル | On Eccentric Sets of Edges in Graphs | |||||
言語 | ||||||
言語 | eng | |||||
資源タイプ | ||||||
資源 | http://purl.org/coar/resource_type/c_6501 | |||||
タイプ | journal article | |||||
著者 |
Sengoku, Masakazu
× Sengoku, Masakazu× Shinoda, Shoji× Abe, Takeo |
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著者別名 | ||||||
識別子 | 6319 | |||||
識別子Scheme | WEKO | |||||
姓名 | 仙石, 正和 | |||||
抄録 | ||||||
内容記述タイプ | Abstract | |||||
内容記述 | We introduce the distance between two edges in a graph (nondirected graph) as the minimum number of edges in a tieset with the two edges. Using the distance between edges we define the eccentricity ετ (ej) of an edge ej. A finite nonempty set J of positive integers (no repetitions) is an eccentric set if there exists a graph G with edge set E such that ετ (ej) ∈ J for all ei ∈ E and each positive integer in J is ετ (ej) for some ej ∈ E. In this paper, we give necessary and sufficient conditions for a set J to be eccentric. | |||||
書誌情報 |
IEICE transactions on fundamentals of electronics, communications and computer sciences en : IEICE transactions on fundamentals of electronics, communications and computer sciences 巻 E74-A, 号 4, p. 687-691, 発行日 1991-04 |
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出版者 | ||||||
出版者 | The Institute of Electronics, Information and Communication Engineers | |||||
ISSN | ||||||
収録物識別子タイプ | ISSN | |||||
収録物識別子 | 09168508 | |||||
書誌レコードID | ||||||
収録物識別子タイプ | NCID | |||||
収録物識別子 | AA10826239 | |||||
権利 | ||||||
権利情報 | copyright©1991 IEICE | |||||
著者版フラグ | ||||||
値 | publisher | |||||
異版である | ||||||
関連タイプ | isVersionOf | |||||
識別子タイプ | URI | |||||
関連識別子 | http://www.ieice.org/jpn/trans_online/ |