IBS Publications Repository: Equivariant Pieri rules for isotropic Grassmannians

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Equivariant Pieri rules for isotropic Grassmannians

DC Field	Value	Language
dc.contributor.author	Changzheng Li	-
dc.contributor.author	Vijay Ravikumar	-
dc.date.available	2018-01-10T04:36:22Z	-
dc.date.created	2018-01-05	-
dc.date.issued	2016-06	-
dc.identifier.issn	0025-5831	-
dc.identifier.uri	https://pr.ibs.re.kr/handle/8788114/4251	-
dc.description.abstract	We give a Pieri rule for the torus-equivariant cohomology of (submaximal) Grassmannians of Lie types B, C, and D. To the authors’ best knowledge, our rule is the first manifestly positive formula, beyond the equivariant Chevalley formula. We also give a simple proof of the equivariant Pieri rule for the ordinary (type A) Grassmannian. © Springer-Verlag Berlin Heidelberg 2015	-
dc.description.uri	1	-
dc.language	영어	-
dc.publisher	SPRINGER	-
dc.title	Equivariant Pieri rules for isotropic Grassmannians	-
dc.type	Article	-
dc.type.rims	ART	-
dc.identifier.wosid	000376068300030	-
dc.identifier.scopusid	2-s2.0-84939433665	-
dc.identifier.rimsid	61882	-
dc.date.tcdate	2018-10-01	-
dc.contributor.affiliatedAuthor	Changzheng Li	-
dc.identifier.doi	10.1007/s00208-015-1266-0	-
dc.identifier.bibliographicCitation	MATHEMATISCHE ANNALEN, v.365, no.1-2, pp.881 - 909	-
dc.citation.title	MATHEMATISCHE ANNALEN	-
dc.citation.volume	365	-
dc.citation.number	1-2	-
dc.citation.startPage	881	-
dc.citation.endPage	909	-
dc.date.scptcdate	2018-10-01	-
dc.description.wostc	2	-
dc.description.scptc	0	-
dc.description.journalClass	1	-
dc.description.journalRegisteredClass	scie	-
dc.description.journalRegisteredClass	scopus	-