On holomorphic distributions on fano threefolds.

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Autor(es): dc.creatorFelippe, Alana Cavalcante-
Autor(es): dc.creatorCorrêa, Maurício-
Autor(es): dc.creatorMarchesi, Simone-
Data de aceite: dc.date.accessioned2025-08-21T15:49:33Z-
Data de disponibilização: dc.date.available2025-08-21T15:49:33Z-
Data de envio: dc.date.issued2022-02-21-
Data de envio: dc.date.issued2022-02-21-
Data de envio: dc.date.issued2018-
Fonte completa do material: dc.identifierhttp://www.repositorio.ufop.br/jspui/handle/123456789/14533-
Fonte completa do material: dc.identifierhttps://www.sciencedirect.com/science/article/abs/pii/S0022404919302853?via%3Dihub-
Fonte completa do material: dc.identifierhttps://doi.org/10.1016/j.jpaa.2019.106272-
Fonte: dc.identifier.urihttp://educapes.capes.gov.br/handle/capes/1025049-
Descrição: dc.descriptionThis paper is devoted to the study of holomorphic distributions of dimension and codimension one on smooth weighted projective complete intersection Fano manifolds threedimensional, with Picard number equal to one. We study the relations between algebro-geometric properties of the singular set of singular holomorphic distributions and their associated sheaves. We characterize either distributions whose tangent sheaf or conormal sheaf are arithmetically Cohen Macaulay (aCM) on smooth weighted projective complete intersection Fano manifolds threefold. We also prove that a codimension one locally free distribution with trivial canonical bundle on any Fano threefold, with Picard number equal to one, has a tangent sheaf which either splits or it is stable.-
Formato: dc.formatapplication/pdf-
Idioma: dc.languageen-
Direitos: dc.rightsrestrito-
Título: dc.titleOn holomorphic distributions on fano threefolds.-
Aparece nas coleções:Repositório Institucional - UFOP

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