We use equivariant geometry methods to study and classify zero scalar curvature, O(2) x O(2)-invariant hypersurfaces in Euclidean 4-space
Abstract. We classify minimal hypersurfaces in Rn × Sm, n,m ≥ 2, which are invariant by the canonica...
In [5], Chen gives a classification of null 2-type surfaces in the Euclidean 3-space and he shows in...
summary:On a 4-dimensional anti-Kähler manifold, its zero scalar curvature implies that its Weyl cur...
We use equivariant geometry methods to study and classify zero scalar curvature O(p + 1) x O(p + 1)-...
presented by Manfredo do Carmo We use equivariant geometry methods to study and classify zero scalar...
In this dissertation we study hypersurfaces with zero scalar curvature. The work is based on hypersu...
We completely classify constant mean curvature hypersurfaces (CMC) with constant δ-invariant in the...
We build a new class of embedded hypersurfaces in Rm+n which have nonzero constant mean curvature an...
We use equivariant geometry methods to show the existence of complete hypersurfaces in euclidean spa...
Let x : M -> R-n be an umbilical free hypersurface with non-zero principal curvatures. Two basic ...
Abstract. The goal of this paper is to prove null 2-type hypersurfaces with at most three distinct p...
© 2001 International PressWe solve the classification problem as in the title. We present explicit d...
We completely classify constant mean curvature hypersurfaces (CMC) with con-stant δ-invariant in the...
We completely classify constant mean curvature hypersurfaces (CMC) with con-stant δ-invariant in the...
In this article we generalize some classical formulas for curvatures of hypersurfaces in the n-dimen...
Abstract. We classify minimal hypersurfaces in Rn × Sm, n,m ≥ 2, which are invariant by the canonica...
In [5], Chen gives a classification of null 2-type surfaces in the Euclidean 3-space and he shows in...
summary:On a 4-dimensional anti-Kähler manifold, its zero scalar curvature implies that its Weyl cur...
We use equivariant geometry methods to study and classify zero scalar curvature O(p + 1) x O(p + 1)-...
presented by Manfredo do Carmo We use equivariant geometry methods to study and classify zero scalar...
In this dissertation we study hypersurfaces with zero scalar curvature. The work is based on hypersu...
We completely classify constant mean curvature hypersurfaces (CMC) with constant δ-invariant in the...
We build a new class of embedded hypersurfaces in Rm+n which have nonzero constant mean curvature an...
We use equivariant geometry methods to show the existence of complete hypersurfaces in euclidean spa...
Let x : M -> R-n be an umbilical free hypersurface with non-zero principal curvatures. Two basic ...
Abstract. The goal of this paper is to prove null 2-type hypersurfaces with at most three distinct p...
© 2001 International PressWe solve the classification problem as in the title. We present explicit d...
We completely classify constant mean curvature hypersurfaces (CMC) with con-stant δ-invariant in the...
We completely classify constant mean curvature hypersurfaces (CMC) with con-stant δ-invariant in the...
In this article we generalize some classical formulas for curvatures of hypersurfaces in the n-dimen...
Abstract. We classify minimal hypersurfaces in Rn × Sm, n,m ≥ 2, which are invariant by the canonica...
In [5], Chen gives a classification of null 2-type surfaces in the Euclidean 3-space and he shows in...
summary:On a 4-dimensional anti-Kähler manifold, its zero scalar curvature implies that its Weyl cur...
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