
| ID | 70432 |
| フルテキストURL | |
| 著者 |
Monden, Naoyuki
Department of Mathematics, Faculty of Science, Okayama University
Kaken ID
researchmap
Yabuguchi, Reo
Department of Mathematics, Faculty of Science, Okayama University
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| 抄録 | For any positive integers h and n, we show that a knot surgered elliptic surface E(n)T(2,2h+1) for a (2, 2h + 1)-torus knot T (2, 2h + 1) admits a handle decomposition without 1- and 3-handles using a Kirby diagram derived from a Lefschetz fibration on it. As a corollary, an elliptic surface E(1)2,2h+1 has such a handle decomposition.
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| 発行日 | 2026-04-04
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| 出版物タイトル |
Geometriae Dedicata
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| 巻 | 220巻
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| 号 | 3号
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| 出版者 | Springer Science and Business Media LLC
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| 開始ページ | 29
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| ISSN | 0046-5755
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| NCID | AA0065688X
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| 資料タイプ |
学術雑誌論文
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| 言語 |
英語
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| OAI-PMH Set |
岡山大学
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| 著作権者 | © The Author(s) 2026
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| 論文のバージョン | publisher
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| DOI | |
| 関連URL | isVersionOf https://doi.org/10.1007/s10711-026-01079-w
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| ライセンス | http://creativecommons.org/licenses/by-nc-nd/4.0/
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| Citation | Monden, N., Yabuguchi, R. Knot surgered elliptic surfaces without 1- and 3-handles for a (2, 2h + 1)-torus knot. Geom Dedicata 220, 29 (2026). https://doi.org/10.1007/s10711-026-01079-w
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| 助成情報 |
( 国立大学法人岡山大学 / Okayama University )
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