We consider a one-parameter family of new extrinsic differential geometries\ud on hypersurfaces in Hyperbolic space. Recently, the second author and his collaborators have\ud constructed a new geometry which is called horospherical geometry on Hyperbolic space.\ud There is another geometry which is the famous Gauss-Boryay-Robechevski geometry (i.e., the\ud hyperbolic geometry) on Hyperbolic space. The slant geometry is a one-parameter family of geometries which\ud connect these two geometries. Moreover, we construct a one-parameter family of geometries on\ud spacelike hypersurfaces in de Sitter space
Recently we discovered a new geometry on submanifolds in hyperbolic $n$-space which is calle...
This is a half survey on the classical results of extrinsic differential geometry of hypersurfaces i...
We study some geometrical properties associated to the contact of submanifolds with hyperhorospheres...
We consider a one-parameter family of new extrinsic differential geometries on hypersurfaces in Hype...
We consider a one-parameter family of new extrinsic differential geometries on hypersurfaces in hype...
We consider a one-parameter family of new extrinsic differential geometries on hy-persurfaces in Hyp...
In this paper, we construct one-parameter families of new extrinsic differential geometries on space...
In this paper, we consider one-parameter families of new extrinsic differential geometries on spacel...
In this paper, we consider one-parameter families of new extrinsic differential geome-tries on space...
We investigate the differential geometry of spacelike submanifolds of codimension at\ud least two in...
In this paper we consider envelopes of families of equidistant curves and horocycles in the hyperbol...
In this paper we investigate the role of horospheres in Integral Geometry and Differential Geometry....
We study the horospherical geometry of submanifolds in hyperbolic space. The main result is a formul...
We show four Legendrian dualities between pseudo-spheres in Minkowski space as a basic theorem. We c...
We construct a basic framework for the study of extrinsic differential geometry on timelike hypersu...
Recently we discovered a new geometry on submanifolds in hyperbolic $n$-space which is calle...
This is a half survey on the classical results of extrinsic differential geometry of hypersurfaces i...
We study some geometrical properties associated to the contact of submanifolds with hyperhorospheres...
We consider a one-parameter family of new extrinsic differential geometries on hypersurfaces in Hype...
We consider a one-parameter family of new extrinsic differential geometries on hypersurfaces in hype...
We consider a one-parameter family of new extrinsic differential geometries on hy-persurfaces in Hyp...
In this paper, we construct one-parameter families of new extrinsic differential geometries on space...
In this paper, we consider one-parameter families of new extrinsic differential geometries on spacel...
In this paper, we consider one-parameter families of new extrinsic differential geome-tries on space...
We investigate the differential geometry of spacelike submanifolds of codimension at\ud least two in...
In this paper we consider envelopes of families of equidistant curves and horocycles in the hyperbol...
In this paper we investigate the role of horospheres in Integral Geometry and Differential Geometry....
We study the horospherical geometry of submanifolds in hyperbolic space. The main result is a formul...
We show four Legendrian dualities between pseudo-spheres in Minkowski space as a basic theorem. We c...
We construct a basic framework for the study of extrinsic differential geometry on timelike hypersu...
Recently we discovered a new geometry on submanifolds in hyperbolic $n$-space which is calle...
This is a half survey on the classical results of extrinsic differential geometry of hypersurfaces i...
We study some geometrical properties associated to the contact of submanifolds with hyperhorospheres...