Minimal Immersions of Kahler manifolds into Euclidean Spaces
- DI SCALA, ANTONIO JOSE'
DOIAbstract
It is proved here that a minimal isometric immersion of a Kähler-Einstein or homogeneous Kähler-manifold into an Euclidean space must be totally geodesic
It is proved here that a minimal isometric immersion of a Kähler-Einstein or homogeneous Kähler-manifold into an Euclidean space must be totally geodesic
summary:We will prove that if an open subset of $\mathbb{C}{}P^{n}$ is isometrically immersed into $...
All minimal isometric immersions of a Riemannian manifold M into a round sphere arise from eigenfunc...
For an isometrically immersed submanifold, the spherical Gauss map is the induced immersion of the u...
We prove that minimal (extrinsically) homogeneous submanifolds of the Euclidean space are totally g...
In this paper, we give natural extensions to cylinders and tori of a classical result due to T. Taka...
We investigate isometric immersions of locally conformally Kähler metrics into Hopf manifolds. In pa...
In this article we study isometric immersions from Kähler manifolds into space forms which generali...
Let $f\colon M^{2n}\to\mathbb{R}^{2n+p}$ denote an isometric immersion of a Kaehler manifold of comp...
summary:A Riemannian manifold is said to be semisymmetric if $R(X,Y)\cdot R=0$. A submanifold of Euc...
summary:A Riemannian manifold is said to be semisymmetric if $R(X,Y)\cdot R=0$. A submanifold of Euc...
In this paper, we give natural extensions to cylinders and tori of a classical result due to T. Taka...
We show that homogeneous Einstein metrics on Euclidean spaces are Einstein solvmanifolds, using that...
summary:In this paper, history of reserches for minimal immersions from constant Gaussian curvature ...
We study an eigenvalue problem for the Laplacian on a compact K\"{a}hler manifold. Considering the $...
summary:In this paper, history of reserches for minimal immersions from constant Gaussian curvature ...
summary:We will prove that if an open subset of $\mathbb{C}{}P^{n}$ is isometrically immersed into $...
All minimal isometric immersions of a Riemannian manifold M into a round sphere arise from eigenfunc...
For an isometrically immersed submanifold, the spherical Gauss map is the induced immersion of the u...
We prove that minimal (extrinsically) homogeneous submanifolds of the Euclidean space are totally g...
In this paper, we give natural extensions to cylinders and tori of a classical result due to T. Taka...
We investigate isometric immersions of locally conformally Kähler metrics into Hopf manifolds. In pa...
In this article we study isometric immersions from Kähler manifolds into space forms which generali...
Let $f\colon M^{2n}\to\mathbb{R}^{2n+p}$ denote an isometric immersion of a Kaehler manifold of comp...
summary:A Riemannian manifold is said to be semisymmetric if $R(X,Y)\cdot R=0$. A submanifold of Euc...
summary:A Riemannian manifold is said to be semisymmetric if $R(X,Y)\cdot R=0$. A submanifold of Euc...
In this paper, we give natural extensions to cylinders and tori of a classical result due to T. Taka...
We show that homogeneous Einstein metrics on Euclidean spaces are Einstein solvmanifolds, using that...
summary:In this paper, history of reserches for minimal immersions from constant Gaussian curvature ...
We study an eigenvalue problem for the Laplacian on a compact K\"{a}hler manifold. Considering the $...
summary:In this paper, history of reserches for minimal immersions from constant Gaussian curvature ...
summary:We will prove that if an open subset of $\mathbb{C}{}P^{n}$ is isometrically immersed into $...
All minimal isometric immersions of a Riemannian manifold M into a round sphere arise from eigenfunc...
For an isometrically immersed submanifold, the spherical Gauss map is the induced immersion of the u...
Add to ORKG