Submanifolds with restrictions on extrinsic \(q\)-th scalar curvature
From MaRDI portal
Publication:995398
DOI10.1007/s11856-007-0048-0zbMath1125.53041OpenAlexW2067157060MaRDI QIDQ995398
Publication date: 3 September 2007
Published in: Israel Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11856-007-0048-0
Cites Work
- Unnamed Item
- Extremal theorems for Riemann spaces with curvature bounded above. I
- Submanifolds of constant positive curvature. I
- Riemannian Hilbert submanifolds of nonpositive extrinsic curvature
- On submanifolds with nonpositive extrinsic curvature
- Applications of a Riccati type differential equation to Riemannian manifolds with totally geodesic distributions
- The nullity spaces of curvature-like tensors
- Umbilics of constant curvature immersions
- ON EXTREMAL PROPERTIES OF COMPACT PARABOLIC SURFACES IN A RIEMANNIAN SPACE
- COMPLETE $ l$-DIMENSIONAL SURFACES OF NONPOSITIVE EXTRINSIC CURVATURE IN A RIEMANNIAN SPACE
- On the role of partial Ricci curvature in the geometry of submanifolds and foliations
- Isometric immersions of space forms into Riemannian and pseudo-Riemannian spaces of constant curvature
- Isotropic and Kähler Immersions
- Conformal nullity of isotropic submanifolds
- On the existence of solutions of a system of quadratic equations and its geometrical application
- Totally geodesic foliations
- On a class of submanifolds carrying an extrinsic totally umbilical foliation.
This page was built for publication: Submanifolds with restrictions on extrinsic \(q\)-th scalar curvature
