DIRAC OPERATORS ON THE FEFFERMAN SPIN SPACES IN ALMOST CR-GEOMETRY

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このアイテムへのリンクには次のURLをご利用ください:https://doi.org/10.18910/73355

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タイトル	DIRAC OPERATORS ON THE FEFFERMAN SPIN SPACES IN ALMOST CR-GEOMETRY
著者	Nagase, Masayoshi Nagase, Masayoshi
抄録	A spin structure on a contact Riemannian manifold carries a spin structure on a circle bundle over the manifold. We have interest in the Dirac operators associated with those structures. In terms of a modified Tanno connection, relations between them are studied and some kinds of their explicit expressions are offered.
公開者	Osaka University and Osaka City University, Departments of Mathematics
掲載誌名	Osaka Journal of Mathematics
巻	56
号	3
開始ページ	507
終了ページ	524
刊行年月	2019-07
ISSN	00306126
NCID	AA00765910
URL	http://hdl.handle.net/11094/73355
言語	英語
DOI	info:doi/10.18910/73355
カテゴリ	紀要論文 Departmental Bulletin Paper
カテゴリ	Osaka Journal of Mathematics / Volume 56, Number 3 （2019-7）

著者版フラグ	publisher
NII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.56(3) P.507-P.524
DC.title	DIRAC OPERATORS ON THE FEFFERMAN SPIN SPACES IN ALMOST CR-GEOMETRY
DC.creator	Nagase, Masayoshi
DC.publisher	Osaka University and Osaka City University, Departments of Mathematics
DC.language" scheme="DCTERMS.RFC1766	英語
DCTERMS.issued" scheme="DCTERMS.W3CDTF	2019-07
DC.identifier" scheme="DCTERMS.URI	http://hdl.handle.net/11094/73355
DCTERMS.abstract	A spin structure on a contact Riemannian manifold carries a spin structure on a circle bundle over the manifold. We have interest in the Dirac operators associated with those structures. In terms of a modified Tanno connection, relations between them are studied and some kinds of their explicit expressions are offered.
DC.identifier	info:doi/10.18910/73355
citation_title	DIRAC OPERATORS ON THE FEFFERMAN SPIN SPACES IN ALMOST CR-GEOMETRY
citation_author	Nagase, Masayoshi
citation_publisher	Osaka University and Osaka City University, Departments of Mathematics
citation_language	英語
citation_date	2019-07
citation_journal_title	Osaka Journal of Mathematics
citation_volume	56
citation_issue	3
citation_firstpage	507
citation_lastpage	524
citation_issn	00306126
citation_public_url	http://hdl.handle.net/11094/73355
citation_doi	info:doi/10.18910/73355