Complex projective manifolds which admit non-isomorphic surjective endomorphisms (Higher Dimensional Algebraic Varieties and Vector Bundles)

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概要

• 論文の詳細を見る
• 京都大学の論文

著者

• Nakayama Noboru

  Research Institute For Mathematical Sciences Kyoto University

• FUJIMOTO Yoshio

  Department of Mathematics, Faculty of Medical Science, Nara Medical University

• Fujimoto Yoshio

  Department Of Mathematics Faculty Of Medical Science Nara Medical University

• Fujimoto Yoshio

  Department Of Mathematics Faculty Of Education Gifu University

• NAKAYAMA Noboru

  Research Institute for Mathematical Sciences, Kyoto University

関連論文

• Classification of normal quartic surfaces with irrational singularities
• Intersection sheaves over normal schemes
• Complex projective manifolds which admit non-isomorphic surjective endomorphisms (Higher Dimensional Algebraic Varieties and Vector Bundles)
• Projective algebraic varieties whose universal covering spaces are biholomorphic to C^n
• Compact complex surfaces admitting non-trivial surjective endomorphisms
• On Rational Elliptic Surfaces with Multiple Fibers
• Endomorphisms of Smooth Projective 3-Folds with Non-Negative Kodaira Dimension
• Finiteness of Numbers of Curves on a Minimal Surface with $\kappa=1$
• A Remark on the Decomposition of Abelian Fiber Spaces over Curves
• Decomposition Problem on Endomorphisms of Projective Varieties
• RULED SURFACES WITH NON-TRIVIAL SURJECTIVE ENDOMORPHISMS

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