Add to ORKGIn this paper we will prove that for every integer $n and gt;1$, there exists a real number $H_0-2\pi$, then, $H$ can be realized as the mean curvature of an embedding of $H^{n-1}\times S^1$ in the $(n+1)$-dimensional space $H^{n+1}$
AbstractWe consider the H-system Δu=2H(u)ux∧uy on R2, where H∈C0(R3,R) satisfies H(q)=H∞+o(1/|q|) as...
AbstractWe investigate the immersed hypersurfaces in a unit sphere Sn+1(1). By using Otsuki's idea, ...
AbstractWe show that H-hypersurfaces of Hn×R contained in a vertical cylinder and with Ricci curvatu...
In this paper we will prove that for every integer $n and gt;1$, there exists a real number $H_0-2\p...
We prove a conjecture of Bernstein that the heat kernel on hyperbolic space of any dimension is supe...
AbstractBy investigating n-dimensional complete maximal spacelike hypersurfaces with two distinct pr...
AbstractWe investigate complete spacelike hypersurfaces in a de Sitter space with two distinct princ...
AbstractIn this paper we investigate the mean curvature H of a radial graph in hyperbolic space Hn+1...
We prove that horospheres, hyperspheres and hyperplanes in a hyperbolic space H n , n ≥ 3, admit no ...
AbstractIn this paper, by investigating compact rotational hypersurfaces Mn in a unit sphere Sn+1(1)...
AbstractBy investigating hypersurfaces Mn in the unit sphere Sn+1(1) with Hk=0 and with two distinct...
AbstractThe long-standing problem of the perfectness of the compactly supported equivariant homeomor...
summary:In this paper, by using Cheng-Yau's self-adjoint operator $\square$, we study the complete h...
summary:In this article we give a classification of tubular hypersurfaces in real space forms which ...
AbstractIn this paper we study complete maximal spacelike hypersurfaces in anti-de Sitter space H1n+...
AbstractWe consider the H-system Δu=2H(u)ux∧uy on R2, where H∈C0(R3,R) satisfies H(q)=H∞+o(1/|q|) as...
AbstractWe investigate the immersed hypersurfaces in a unit sphere Sn+1(1). By using Otsuki's idea, ...
AbstractWe show that H-hypersurfaces of Hn×R contained in a vertical cylinder and with Ricci curvatu...
In this paper we will prove that for every integer $n and gt;1$, there exists a real number $H_0-2\p...
We prove a conjecture of Bernstein that the heat kernel on hyperbolic space of any dimension is supe...
AbstractBy investigating n-dimensional complete maximal spacelike hypersurfaces with two distinct pr...
AbstractWe investigate complete spacelike hypersurfaces in a de Sitter space with two distinct princ...
AbstractIn this paper we investigate the mean curvature H of a radial graph in hyperbolic space Hn+1...
We prove that horospheres, hyperspheres and hyperplanes in a hyperbolic space H n , n ≥ 3, admit no ...
AbstractIn this paper, by investigating compact rotational hypersurfaces Mn in a unit sphere Sn+1(1)...
AbstractBy investigating hypersurfaces Mn in the unit sphere Sn+1(1) with Hk=0 and with two distinct...
AbstractThe long-standing problem of the perfectness of the compactly supported equivariant homeomor...
summary:In this paper, by using Cheng-Yau's self-adjoint operator $\square$, we study the complete h...
summary:In this article we give a classification of tubular hypersurfaces in real space forms which ...
AbstractIn this paper we study complete maximal spacelike hypersurfaces in anti-de Sitter space H1n+...
AbstractWe consider the H-system Δu=2H(u)ux∧uy on R2, where H∈C0(R3,R) satisfies H(q)=H∞+o(1/|q|) as...
AbstractWe investigate the immersed hypersurfaces in a unit sphere Sn+1(1). By using Otsuki's idea, ...
AbstractWe show that H-hypersurfaces of Hn×R contained in a vertical cylinder and with Ricci curvatu...