- Isometric immersions with flat normal bundle between space forms
2021/01/06 by Marcos Dajczer, Christos-Raent Onti, Theodoros Vlachos · 1 citation
Mathematics · Physics and Astronomy · #Advanced Differential Geometry Research #Bundle #Curvature #Geometric Analysis and Curvature Flows #Geometry #Geometry and complex manifolds #Immersion (mathematics) #Isometric exercise #Mathematical analysis #Mathematics #Mean curvature #Normal bundle #Pure mathematics #Second fundamental form #Space (punctuation) #Space form #Submanifold #Vector bundle
- A Bonnet theorem for isometric immersions into products of space forms
2010/11/01 by Jorge H. de Lira, J. H. Lira, R. Tojeiro +3 · 8 citations
Mathematics · #Ambient space #Computer science #Curvature #Geometric Analysis and Curvature Flows #Geometry #Geometry and complex manifolds #Immersion (mathematics) #Isometric exercise #Isometry (Riemannian geometry) #Manifold (fluid mechanics) #Mathematical analysis #Mathematics #Point processes and geometric inequalities #Product (mathematics) #Pure mathematics #Riemannian manifold #Riemannian submersion #Scalar curvature #Sectional curvature #Space (punctuation) #Space form #Uniqueness