Self-intersection set of a generic map and a characterization of embeddings

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概要

• 論文の詳細を見る
• 京都大学の論文

著者

• 佐伯 修

  九州大学数理学研究院

• BIASI Carlos

  Departamento de Matematica, ICMSC-USP

• 佐伯 修

  Department of Mathematics, Faculty of Science, Hiroshima University

• Biasi Carlos

  Departamento De Matematica Icmsc-usp

関連論文

• SPECIAL GENERIC MAPS ON OPEN 4-MANIFOLDS (Singularity theory of smooth maps and related geometry)
• Special generic maps on open 4-manifolds (可微分写像の特異点論とそれに関連する幾何学--RIMS研究集会報告集)
• 2-knotに沿うGluck Surgeryと$\mathbf{R}P^2$-knot Exteriorの貼り合わせ : GLUCK SURGERY ALONG A 2-SPHERE IN A 4-MANIFOLD IS REALIZED BY SURGERY ALONG A PROJECTIVE PLANE (局所的及び大域的特異点論の研究)
• COBORDISM OF MORSE MAPS AND ITS APPLICATION TO MAP GERMS (The second Japanese-Australian Workshop on Real and Complex Singularities)
• Morse functions with sphere fibers(Singularities and o-minimal category)
• Self-intersection set of a generic map and a characterization of embeddings
• On the number of pyramids of a generic space curve(Geometric aspects of real singularities)
• SIMPLE STABLE MAPS OF 3-MANIFOLDS INTO SURFACES(Real Singularities and Real Algebraic Geometry)
• THEORY OF SUPER-ISOLATED SINGULARITIES AND ITS APPLICATIONS
• Decomposable な algebraic 3-knots の存在(Analytic Varieties および Stratified spaces における諸問題)
• Decomposableな algebraic 3-knot の存在(低次元トポロジーの幾何と代数)

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