Add to ORKGAbstract: A pseudo-Euclidean space (Rn, µ) is such a Euclidean space Rn associated with a mapping µ: V x → x V for x ∈ Rn, and a linear isometry T: (Rn, µ) → (Rn, µ) is such a linear isometry T: Rn → Rn that Tµ = µT. In this paper, we characterize curvature of s-line, particularly, Smarandachely embedded graphs and determine linear isometries on (Rn, µ)
Let V be an n-dimensional vector space over a finite field Fq and P = {1, 2,..., n} a poset. We cons...
Includes bibliographical references (page 50)This paper studies Euclidean plane geometry from the po...
AbstractLet V be an n-dimensional vector space over a finite field Fq and P={1,2,…,n} a poset. We co...
In this paper, we characterize curvature of s-line, particularly, Smarandachely embedded graphs and ...
Abstract. In this note, we prove that any non-positively curved 2-dimensional surface (alias, Busema...
In this paper the authors investigate hypersurfaces M of a semi-Euclidean space E-s(n+1), n greater ...
Let V be an n-dimensional vector space over a finite field F-q and P = {1, 2, . . . , n} a poset. We...
Abstract We prove by elementary means a regularity theorem for quasi-isometries of T ×Rn (where T de...
We show that the group of isometries of an ultrametric normed space can be seen as a kind of a fract...
In this dissertation we present analytic expressions for isometric embeddings of hyperbolic plane (H...
AbstractMinimal surfaces of pseudo-Euclidean spaces with geodesic normal sections are studied. We pr...
We summarize the conditions imposed on the curvature of Riemannian submanifolds of the Euclidean spa...
The recently introduced Lipschitz–Killing curvature measures on pseudo-Riemannian manifolds satisfy ...
Abstract. Some properties of isometric mappings as well as approximate isometries are studied. 2000 ...
The curves, of which the square of the distance between the two points equal to zero, are called min...
Let V be an n-dimensional vector space over a finite field Fq and P = {1, 2,..., n} a poset. We cons...
Includes bibliographical references (page 50)This paper studies Euclidean plane geometry from the po...
AbstractLet V be an n-dimensional vector space over a finite field Fq and P={1,2,…,n} a poset. We co...
In this paper, we characterize curvature of s-line, particularly, Smarandachely embedded graphs and ...
Abstract. In this note, we prove that any non-positively curved 2-dimensional surface (alias, Busema...
In this paper the authors investigate hypersurfaces M of a semi-Euclidean space E-s(n+1), n greater ...
Let V be an n-dimensional vector space over a finite field F-q and P = {1, 2, . . . , n} a poset. We...
Abstract We prove by elementary means a regularity theorem for quasi-isometries of T ×Rn (where T de...
We show that the group of isometries of an ultrametric normed space can be seen as a kind of a fract...
In this dissertation we present analytic expressions for isometric embeddings of hyperbolic plane (H...
AbstractMinimal surfaces of pseudo-Euclidean spaces with geodesic normal sections are studied. We pr...
We summarize the conditions imposed on the curvature of Riemannian submanifolds of the Euclidean spa...
The recently introduced Lipschitz–Killing curvature measures on pseudo-Riemannian manifolds satisfy ...
Abstract. Some properties of isometric mappings as well as approximate isometries are studied. 2000 ...
The curves, of which the square of the distance between the two points equal to zero, are called min...
Let V be an n-dimensional vector space over a finite field Fq and P = {1, 2,..., n} a poset. We cons...
Includes bibliographical references (page 50)This paper studies Euclidean plane geometry from the po...
AbstractLet V be an n-dimensional vector space over a finite field Fq and P={1,2,…,n} a poset. We co...