Abstract. In this paper we consider concircular vector fields of manifolds with non-symmetric metric tensor. The subject of our paper is an equitorsion concircular mapping. A mapping f: GRN → GRN is an equitorsion if the torsion tensors of the spaces GRN and GRN are equal. For an equitorsion concircular mapping of two generalized Riemannian spaces GRN and GRN, we obtain some invariant curvature tensors of this mapping Z θ, θ = 1, 2,..., 5, given by equations (3.14, 3.21, 3.28, 3.31, 3.38). These quantities are generalizations of the concircular tensor Z given by equation (2.5). 1
This paper determined the components of the generalized curvature tensor forthe class of Kenmotsu ty...
The curvature tensor is the most important isometry invariant of a Riemannian metric. We study sever...
EQUIVARIANT TENSORS ON POLAR MANIFOLDSRicardo MendesWolfgang Ziller, AdvisorThis PhD dissertation ha...
Abstract. We define an equitorsion conform mapping of two generalized Riemannian spaces and obtain s...
AbstractIn the papers Minčić (1973) [15], Minčić (1977) [16], several Ricci type identities are obta...
AbstractIn this paper, we consider the manifolds with non-symmetric connection. Using the non-symmet...
The aim of the present paper is to study on concircular curvature tensor on generalized Kenmotsu man...
The aim of the present paper is to study and investigate the geometrical properties of a concircular...
We apply general tensor calculus to arbitrary nonrelativistic classical Lagrangian systems and deriv...
summary:In the present paper a generalized Kählerian space $\mathbb {G} {\underset 1 {\mathbb {K}}_N...
The curvature tensor is the most important isometry invariant of a Riemannian metric. We study sever...
In the some previous works we have obtained several curvature tensors in the generalized Finsler spa...
summary:In this paper we study vector fields in Riemannian spaces, which satisfy $\nabla \varphi =\m...
This paper is devoted to the derivation of field equations in space with the geometric structure gen...
summary:In this paper there are discussed the geodesic mappings which preserved the Einstein tensor....
This paper determined the components of the generalized curvature tensor forthe class of Kenmotsu ty...
The curvature tensor is the most important isometry invariant of a Riemannian metric. We study sever...
EQUIVARIANT TENSORS ON POLAR MANIFOLDSRicardo MendesWolfgang Ziller, AdvisorThis PhD dissertation ha...
Abstract. We define an equitorsion conform mapping of two generalized Riemannian spaces and obtain s...
AbstractIn the papers Minčić (1973) [15], Minčić (1977) [16], several Ricci type identities are obta...
AbstractIn this paper, we consider the manifolds with non-symmetric connection. Using the non-symmet...
The aim of the present paper is to study on concircular curvature tensor on generalized Kenmotsu man...
The aim of the present paper is to study and investigate the geometrical properties of a concircular...
We apply general tensor calculus to arbitrary nonrelativistic classical Lagrangian systems and deriv...
summary:In the present paper a generalized Kählerian space $\mathbb {G} {\underset 1 {\mathbb {K}}_N...
The curvature tensor is the most important isometry invariant of a Riemannian metric. We study sever...
In the some previous works we have obtained several curvature tensors in the generalized Finsler spa...
summary:In this paper we study vector fields in Riemannian spaces, which satisfy $\nabla \varphi =\m...
This paper is devoted to the derivation of field equations in space with the geometric structure gen...
summary:In this paper there are discussed the geodesic mappings which preserved the Einstein tensor....
This paper determined the components of the generalized curvature tensor forthe class of Kenmotsu ty...
The curvature tensor is the most important isometry invariant of a Riemannian metric. We study sever...
EQUIVARIANT TENSORS ON POLAR MANIFOLDSRicardo MendesWolfgang Ziller, AdvisorThis PhD dissertation ha...