A normal line congruence and minimal ruled Lagrangian submanifolds in \(\mathbb{CP}^n\)

DOI10.1016/j.difgeo.2023.102099MaRDI QIDQ6192124

Jong Taek Cho, Makoto Kimura

Publication date: 11 March 2024

Published in: Differential Geometry and its Applications (Search for Journal in Brave)

zbMATH Keywords

Lagrangian submanifoldscomplex projective spacenormal line congruence

Mathematics Subject Classification ID

Global submanifolds (53C40)

Cites Work

• Unnamed Item
• Hopf hypersurfaces in complex hyperbolic space and submanifolds in indefinite complex 2-plane Grassmannian. I
• Transforms for minimal surfaces in the 5-sphere
• Calibrated geometries
• On some types of isoparametric hypersurfaces in spheres. I
• Totally geodesic submanifolds of symmetric spaces. II
• Hamiltonian minimality and Hamiltonian stability of Gauss maps
• Hopf hypersurfaces in complex projective space and half-dimensional totally complex submanifolds in complex 2-plane Grassmannian I
• Hopf hypersurfaces in complex projective space and half-dimensional totally complex submanifolds in complex 2-plane Grassmannians. II.
• Isoparametric hypersurfaces with four principal curvatures
• Ruled minimal Lagrangian submanifolds of complex projective 3-space
• Geometry of Hypersurfaces
• RULED SPECIAL LAGRANGIAN 3-FOLDS IN [Copf ³]
• AUSTERE HYPERSURFACES IN 5-SPHERE AND REAL HYPERSURFACES IN COMPLEX PROJECTIVE PLANE
• Focal Sets and Real Hypersurfaces in Complexes Projective Space
• Some remarks on the geometry of austere manifolds
• Spaces of geodesics of pseudo-Riemannian space forms and normal congruences of hypersurfaces

This page was built for publication: A normal line congruence and minimal ruled Lagrangian submanifolds in \(\mathbb{CP}^n\)