Homogeneous surface in the three-dimensional projective geometry

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概要

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• Using an algebraic analog of Cartans method of moving frames and the complete classification of two-dimensional subalgebras in \mathfrak{s}\mathfrak{l}(4, \bm{R}), we describe all locally homogeneous surfaces in \bm{R}P<SUP>3</SUP>.

• 社団法人 日本数学会の論文

著者

• Dillen Franki

  Katholieke Universiteit Leuven Departement Wiskunde

• Dillen Franki

  Kathokieke Universiteit Leuven

• DOUBROV Boris

  International Sophus Lie Centre

• KOMRAKOV Boris

  International Sophus Lie Centre

• RABINOVICH Maxim

  International Sophus Lie Centre

関連論文

• Characterizing a class of totally real submanifolds of S^6 by their sectional curvatures
• Two equivariant totally real immersions into the nearly Kahler 6-sphere and their characterization
• COMPACT HYPERSURFACES DETERMINED BY A SPECTRAL VARIATIONAL PRINCIPLE
• Affine hypersurfaces with parallel cubic form
• Homogeneous surface in the three-dimensional projective geometry
• Quasi-umbilical, locally strongly convex homogeneous affine hypersurfaces
• The classification of projectively homogeneous surfaces. II
• Quasi-Einstein totally real submanifolds of the nearly Kaehler 6-sphere

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