Abstract. The canonical paracontact connection is defined and it is shown that its torsion is the obstruction the paracontact manifold to be paraSasakian. A D-homothetic transformation is determined as a special gauge transformation. The η-Einstein manifold are defined, it is prove that their scalar curvature is a con-stant and it is shown that in the paraSasakian case these spaces can be obtained from Einstein paraSasakian manifolds with a D-homothetic transformations. It is shown that an almost paracontact structure admits a connection with totally skew-symmetric torsion if and only if the Nijenhuis tensor of the paracontact structure is skew-symmetric and the defining vector field is Killing
The object of the present paper is to study the symmetric and skewsymmetric properties of a second o...
Abstract. Two types of properties for linear connections (natural and almost paracontact metric) are...
The object of the present paper is to characterize paracontact metric (k;μ)-manifolds satisfying cer...
We study canonical paracontact connection on a para-Sasakian manifold. We prove that a Ricci-flat pa...
AbstractA set of canonical paraHermitian connections on an almost paraHermitian manifold is defined....
The object of this paper is to study the curvature tensors of (k, µ)-Paracontact manifold satisfying...
The paper is a complete study of paracontact metric manifolds for which the Reeb vector field of the...
The paper is a complete study of paracontact metric manifolds for which the Reeb vector field of the...
Starting from g-natural pseudo-Riemannian metrics of suitable signature on the unit tangent sphere ...
AbstractThe paper is a complete study of paracontact metric manifolds for which the Reeb vector fiel...
This paper is devoted to the first systematic investigation of manifolds that are Einstein for a co...
We prove that every contact metric (κ, μ) -space admits a canonical η-Einstein Sasakian or η-Einstei...
This paper is devoted to the first systematic investigation of manifolds that are Einstein for a co...
This paper is devoted to the first systematic investigation of manifolds that are Einstein for a co...
We prove that every contact metric (κ, μ) -space admits a canonical η-Einstein Sasakian or η-Einstei...
The object of the present paper is to study the symmetric and skewsymmetric properties of a second o...
Abstract. Two types of properties for linear connections (natural and almost paracontact metric) are...
The object of the present paper is to characterize paracontact metric (k;μ)-manifolds satisfying cer...
We study canonical paracontact connection on a para-Sasakian manifold. We prove that a Ricci-flat pa...
AbstractA set of canonical paraHermitian connections on an almost paraHermitian manifold is defined....
The object of this paper is to study the curvature tensors of (k, µ)-Paracontact manifold satisfying...
The paper is a complete study of paracontact metric manifolds for which the Reeb vector field of the...
The paper is a complete study of paracontact metric manifolds for which the Reeb vector field of the...
Starting from g-natural pseudo-Riemannian metrics of suitable signature on the unit tangent sphere ...
AbstractThe paper is a complete study of paracontact metric manifolds for which the Reeb vector fiel...
This paper is devoted to the first systematic investigation of manifolds that are Einstein for a co...
We prove that every contact metric (κ, μ) -space admits a canonical η-Einstein Sasakian or η-Einstei...
This paper is devoted to the first systematic investigation of manifolds that are Einstein for a co...
This paper is devoted to the first systematic investigation of manifolds that are Einstein for a co...
We prove that every contact metric (κ, μ) -space admits a canonical η-Einstein Sasakian or η-Einstei...
The object of the present paper is to study the symmetric and skewsymmetric properties of a second o...
Abstract. Two types of properties for linear connections (natural and almost paracontact metric) are...
The object of the present paper is to characterize paracontact metric (k;μ)-manifolds satisfying cer...