| ID | 70894 |
| フルテキストURL | |
| 著者 |
Ohara, Mariko
Center for Liberal Arts and Sciences Faculty of Engineering Toyama Prefectural University
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| 抄録 | The main objective is showing a variant of resolution theorem of connective Waldhausen K-theory in suitable situations. We construct two sequences of subcategories, one is consisting of finitely generated symmetric module spectra which satisfy the condition of the resolution theorem and the other is consisting of the corresponding ∞-subcategories of certain finitely generated module spectra. As an application, we construct a sequence of subcategories consisting of certain DG-modules satisfying the condition of a resolution theorem.
|
| キーワード | K-theory
projective modules
E∞-rings
infinity category
|
| 備考 | Mathematics Subject Classification. Primary 18E99; Secondary 19D10.
|
| 発行日 | 2026-01
|
| 出版物タイトル |
Mathematical Journal of Okayama University
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| 巻 | 68巻
|
| 号 | 1号
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| 出版者 | Department of Mathematics, Faculty of Science, Okayama University
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| 開始ページ | 113
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| 終了ページ | 137
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| ISSN | 0030-1566
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| NCID | AA00723502
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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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| 著作権者 | Copyright ©2026 by the Editorial Board of Mathematical Journal of Okayama University
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| 論文のバージョン | publisher
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| 査読 |
有り
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| Submission Path | mjou/vol68/iss1/6
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