© 2017, University of Nis. All rights reserved. In this paper we consider δ(2, 2) Chen ideal submanifolds M4 in Euclidean spaces 6, and investigate when such submanifolds are conformally flat, or of constant curvature, or Einstein
E. Cartan proved that conformally flat hypersurfaces in $S^{n+1}$ for $n>3$ have at most two distinc...
AbstractIn this paper, we classify 4-dimensional minimal CR submanifolds M of the nearly Kähler 6-sp...
ABSTRACT. The object of the paper is to study some compact submaniforlds in the Euclidean space Rn w...
Abstract. Submanifolds of the Euclidean spaces satisfying equality in the basic Chen’s inequality ha...
[[abstract]]The object of the present paper is to study submanifolds satisfying Chen’s equality in a...
The purpose of this paper is to study the second fundamental form of some submanifolds Mn in Euclide...
Submanifolds in space forms satisfy the well-known DDVV inequality. A submanifold attaining equality...
Abstract. In this short note we prove that any complete four dimensional anti–self–dual (or self–dua...
Wintgen ideal submanifolds in space forms are those ones attaining equality at every point in the so...
All spherically symmetric Riemannian metrics of constant scalar curvature in any dimension can be wr...
We consider F:M → N a minimal submanifold M of real dimension 2n, immersed into a Kähler–Einstein m...
A fundamental result in two-dimensional Riemannian geometry is the uniformization theorem, which ass...
This thesis concerns the relationship of submanifold geometry, in both the smooth and discrete sense...
International audienceIt was proven in [4] that every Lagrangian submanifold M of a complex space fo...
Abstract. Submanifolds of the Euclidean spaces satisfying equality in the basic Chen’s inequality ha...
E. Cartan proved that conformally flat hypersurfaces in $S^{n+1}$ for $n>3$ have at most two distinc...
AbstractIn this paper, we classify 4-dimensional minimal CR submanifolds M of the nearly Kähler 6-sp...
ABSTRACT. The object of the paper is to study some compact submaniforlds in the Euclidean space Rn w...
Abstract. Submanifolds of the Euclidean spaces satisfying equality in the basic Chen’s inequality ha...
[[abstract]]The object of the present paper is to study submanifolds satisfying Chen’s equality in a...
The purpose of this paper is to study the second fundamental form of some submanifolds Mn in Euclide...
Submanifolds in space forms satisfy the well-known DDVV inequality. A submanifold attaining equality...
Abstract. In this short note we prove that any complete four dimensional anti–self–dual (or self–dua...
Wintgen ideal submanifolds in space forms are those ones attaining equality at every point in the so...
All spherically symmetric Riemannian metrics of constant scalar curvature in any dimension can be wr...
We consider F:M → N a minimal submanifold M of real dimension 2n, immersed into a Kähler–Einstein m...
A fundamental result in two-dimensional Riemannian geometry is the uniformization theorem, which ass...
This thesis concerns the relationship of submanifold geometry, in both the smooth and discrete sense...
International audienceIt was proven in [4] that every Lagrangian submanifold M of a complex space fo...
Abstract. Submanifolds of the Euclidean spaces satisfying equality in the basic Chen’s inequality ha...
E. Cartan proved that conformally flat hypersurfaces in $S^{n+1}$ for $n>3$ have at most two distinc...
AbstractIn this paper, we classify 4-dimensional minimal CR submanifolds M of the nearly Kähler 6-sp...
ABSTRACT. The object of the paper is to study some compact submaniforlds in the Euclidean space Rn w...
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