Projective manifolds swept out by large dimensional linear spaces

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概要

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• The author studies the deformation of a flag variety and investigates the structure of a smooth closed subvariety in a projective space which is swept out by large dimensional linear spaces. Then a sufficient condition is given for the subvariety to be isomorphic to one of a projective bundle, a hyperquadric and a Grassman variety.

• 東北大学の論文

著者

• Sato Eiichi

  Graduate School Of Mathematics Kyusyu University

関連論文

• Projective manifolds swept out by large dimensional linear spaces

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