GLOBAL MONODROMY MODULO 5 OF THE QUINTIC-MIRROR FAMILY

Shirakawa, Kennichiro

Osaka Journal of Mathematics, 2013, 50(1), 53-60

アクセス数:169件（2025-05-19 15:12 集計）

固定URL: https://doi.org/10.18910/24483

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タイトル	GLOBAL MONODROMY MODULO 5 OF THE QUINTIC-MIRROR FAMILY
著者	著者名 Shirakawa, Kennichiro
抄録	The quintic-mirror family is a well-known one-parameter family of Calabi–Yau threefolds. A complete description of the global monodromy group of this family is not yet known. In this paper, we give a presentation of the global monodromy group in the general linear group of degree 4 over the ring of integers modulo 5.
出版者	Osaka University and Osaka City University, Departments of Mathematics
収録物名	Osaka Journal of Mathematics
巻(号)	50(1)
ページ	53-60
刊行年月	2013-03
言語	英語
ハンドルURL	https://hdl.handle.net/11094/24483
DOI	https://doi.org/10.18910/24483
PISSN	00306126
NCID	AA00765910
アクセス権	open access
出版タイプ	Version of Record
カテゴリ	紀要論文 Departmental Bulletin Paper
カテゴリ	Osaka Journal of Mathematics / Volume 50, Number 1　(2013-3）

資源タイプ	紀要論文
ローカル資源タイプ	紀要論文
DCMI資源タイプ	text
DCTERMS.bibliographicCitation	Osaka Journal of Mathematics. 2013, 50(1), p. 53-60
DC.title	GLOBAL MONODROMY MODULO 5 OF THE QUINTIC-MIRROR FAMILY
DC.creator	Shirakawa, Kennichiro
DC.publisher	Osaka University and Osaka City University, Departments of Mathematics
DC.language' scheme='DCTERMS.RFC1766	英語
DC.type' scheme='DCTERMS.DCMIType	text
DCTERMS.issued' scheme='DCTERMS.W3CDTF	2013-03
DCTERMS.abstract	The quintic-mirror family is a well-known one-parameter family of Calabi–Yau threefolds. A complete description of the global monodromy group of this family is not yet known. In this paper, we give a presentation of the global monodromy group in the general linear group of degree 4 over the ring of integers modulo 5.
DC.identifier	10.18910/24483
DC.format	24483
citation_title	GLOBAL MONODROMY MODULO 5 OF THE QUINTIC-MIRROR FAMILY
citation_author	Shirakawa, Kennichiro
citation_publisher	Osaka University and Osaka City University, Departments of Mathematics
citation_language	英語
citation_date	2013-03
citation_journal_title	Osaka Journal of Mathematics
citation_volume	50
citation_issue	1
citation_firstpage	53
citation_lastpage	60
citation_public_url	https://hdl.handle.net/11094/24483
citation_doi_detail	10.18910/24483
citation_doi	https://doi.org/10.18910/24483