DC Field | Value | Language |
---|---|---|
dc.contributor.author | Kuroki, Shintaro | ko |
dc.date.accessioned | 2013-03-08T18:21:22Z | - |
dc.date.available | 2013-03-08T18:21:22Z | - |
dc.date.created | 2012-02-06 | - |
dc.date.created | 2012-02-06 | - |
dc.date.issued | 2011-06 | - |
dc.identifier.citation | TRANSFORMATION GROUPS, v.16, no.2, pp.481 - 536 | - |
dc.identifier.issn | 1083-4362 | - |
dc.identifier.uri | http://hdl.handle.net/10203/93896 | - |
dc.description.abstract | The purpose of this paper is to classify torus manifolds (M (2n) , T (n) ) with codimension one extended G-actions (M (2n) , G) up to essential isomorphism, where G is a compact, connected Lie group whose maximal torus is T (n) . For technical reasons, we do not assume torus manifolds are orientable. We prove that there are seven types of such manifolds. As a corollary, if a nonsingular toric variety or a quasitoric manifold has a codimension one extended action then such manifold is a complex projective bundle over a product of complex projective spaces. | - |
dc.language | English | - |
dc.publisher | BIRKHAUSER BOSTON INC | - |
dc.subject | TRANSFORMATION GROUPS | - |
dc.subject | CONVEX POLYTOPES | - |
dc.subject | MULTI-FANS | - |
dc.subject | COHOMOLOGY | - |
dc.subject | QUADRICS | - |
dc.title | Classification of torus manifolds with codimension one extended actions | - |
dc.type | Article | - |
dc.identifier.wosid | 000291484600005 | - |
dc.identifier.scopusid | 2-s2.0-79958273976 | - |
dc.type.rims | ART | - |
dc.citation.volume | 16 | - |
dc.citation.issue | 2 | - |
dc.citation.beginningpage | 481 | - |
dc.citation.endingpage | 536 | - |
dc.citation.publicationname | TRANSFORMATION GROUPS | - |
dc.identifier.doi | 10.1007/s00031-011-9136-7 | - |
dc.type.journalArticle | Article | - |
dc.subject.keywordPlus | TRANSFORMATION GROUPS | - |
dc.subject.keywordPlus | CONVEX POLYTOPES | - |
dc.subject.keywordPlus | MULTI-FANS | - |
dc.subject.keywordPlus | COHOMOLOGY | - |
dc.subject.keywordPlus | QUADRICS | - |
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