AbstractMinimal surfaces of pseudo-Euclidean spaces with geodesic normal sections are studied. We prove that complete connected minimal surfaces in a 5-dimensional pseudo-Euclidean space with geodesic normal sections are totally geodesic or flat quadric
Abstract. If the scalar normal curvature of a spacelike maximal surface in a 5-dimensional normal co...
Abstract: We show how the labyrinths, polyhedral approximations and special points of different Infi...
AbstractWe define two transforms between minimal surfaces with non-circular ellipse of curvature in ...
AbstractMinimal surfaces of pseudo-Euclidean spaces with geodesic normal sections are studied. We pr...
Abstract. Parallel submanifolds in pseudo-Euclidean spaces are characterized locally by the system ∇...
This paper gives, in generic situations, a complete classification of ruled minimal surfaces in pseu...
This paper gives, in generic situations, a complete classification of ruled minimal surfaces in pseu...
In this paper we review some topics on the theory of complete minimal surfaces in three dimensional ...
In this paper we review some topics on the theory of complete minimal surfaces in three dimensional ...
Let M(c) be a (2n + s)−dimensional S-space form of constant f−sectional curvature c and M be an n-di...
Abstract. In this paper, we discuss the minimal surfaces over the slanted half-planes, vertical stri...
It has been shown that a totally real surface in CP2 with parallel mean curvature vector and constan...
In the present paper we consider a special class of Lorentz surfaces in the four-dimensional pseudo-...
We give a classification of non-flat totally geodesic surfaces in compact Riemannian symmetric space...
We prove that there are no complete one-sided stable minimal surfaces in the Euclidean 3-space. We c...
Abstract. If the scalar normal curvature of a spacelike maximal surface in a 5-dimensional normal co...
Abstract: We show how the labyrinths, polyhedral approximations and special points of different Infi...
AbstractWe define two transforms between minimal surfaces with non-circular ellipse of curvature in ...
AbstractMinimal surfaces of pseudo-Euclidean spaces with geodesic normal sections are studied. We pr...
Abstract. Parallel submanifolds in pseudo-Euclidean spaces are characterized locally by the system ∇...
This paper gives, in generic situations, a complete classification of ruled minimal surfaces in pseu...
This paper gives, in generic situations, a complete classification of ruled minimal surfaces in pseu...
In this paper we review some topics on the theory of complete minimal surfaces in three dimensional ...
In this paper we review some topics on the theory of complete minimal surfaces in three dimensional ...
Let M(c) be a (2n + s)−dimensional S-space form of constant f−sectional curvature c and M be an n-di...
Abstract. In this paper, we discuss the minimal surfaces over the slanted half-planes, vertical stri...
It has been shown that a totally real surface in CP2 with parallel mean curvature vector and constan...
In the present paper we consider a special class of Lorentz surfaces in the four-dimensional pseudo-...
We give a classification of non-flat totally geodesic surfaces in compact Riemannian symmetric space...
We prove that there are no complete one-sided stable minimal surfaces in the Euclidean 3-space. We c...
Abstract. If the scalar normal curvature of a spacelike maximal surface in a 5-dimensional normal co...
Abstract: We show how the labyrinths, polyhedral approximations and special points of different Infi...
AbstractWe define two transforms between minimal surfaces with non-circular ellipse of curvature in ...
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