We present a classification of the complete, simply connected, contact metric (κ, μ)--spaces as homogeneous contact metric manifolds, by studying the base space of their canonical fibration. According to the value of the Boeckx invariant, it turns out that the base is a complexification or a para-complexification of a sphere or of a hyperbolic space. In particular, we obtain a new homogeneous representation of the contact metric (κ, μ)--spaces with Boeckx invariant less than -1
We prove that the universal covering of a complete locally symmetric normal metric contact pair mani...
We prove that the universal covering of a complete locally symmetric normal metric contact pair mani...
In this paper, contact metric manifolds whose characteristic vector field ξ is a harmonic vector fie...
We present a classification of the complete, simply connected, contact metric (κ, μ)--spaces as homo...
In this paper we study the foliated structure of a contact metric (k,μ)-space. In particular, using ...
In this paper we study the foliated structure of a contact metric (k,μ)-space. In particular, using ...
We discuss the classification of simply connected, complete (κ,μ)- spaces from the point of view of...
We discuss the classification of simply connected, complete (κ,μ)- spaces from the point of view of...
We prove that any contact metric (κ, μ)-space (M, φ, ξ, η, g) admits a canonical paracontact metric ...
We prove that any contact metric (κ, μ)-space (M, φ, ξ, η, g) admits a canonical paracontact metric ...
We regard a contact metric manifold whose Reeb vector field belongs to the (k,μ)-nullity distributio...
We regard a contact metric manifold whose Reeb vector field belongs to the (k,μ)-nullity distributio...
We prove that any contact metric $(\kappa,\mu)$-space $M$ admits a canonical paracontact metric str...
We classify locally the contact metric (k, μ)–spaces whose Boeckx invariant is <= -1 as tangent hype...
We introduce a systematic study of contact structures with pseudo-Riemannian associated metrics, emp...
We prove that the universal covering of a complete locally symmetric normal metric contact pair mani...
We prove that the universal covering of a complete locally symmetric normal metric contact pair mani...
In this paper, contact metric manifolds whose characteristic vector field ξ is a harmonic vector fie...
We present a classification of the complete, simply connected, contact metric (κ, μ)--spaces as homo...
In this paper we study the foliated structure of a contact metric (k,μ)-space. In particular, using ...
In this paper we study the foliated structure of a contact metric (k,μ)-space. In particular, using ...
We discuss the classification of simply connected, complete (κ,μ)- spaces from the point of view of...
We discuss the classification of simply connected, complete (κ,μ)- spaces from the point of view of...
We prove that any contact metric (κ, μ)-space (M, φ, ξ, η, g) admits a canonical paracontact metric ...
We prove that any contact metric (κ, μ)-space (M, φ, ξ, η, g) admits a canonical paracontact metric ...
We regard a contact metric manifold whose Reeb vector field belongs to the (k,μ)-nullity distributio...
We regard a contact metric manifold whose Reeb vector field belongs to the (k,μ)-nullity distributio...
We prove that any contact metric $(\kappa,\mu)$-space $M$ admits a canonical paracontact metric str...
We classify locally the contact metric (k, μ)–spaces whose Boeckx invariant is <= -1 as tangent hype...
We introduce a systematic study of contact structures with pseudo-Riemannian associated metrics, emp...
We prove that the universal covering of a complete locally symmetric normal metric contact pair mani...
We prove that the universal covering of a complete locally symmetric normal metric contact pair mani...
In this paper, contact metric manifolds whose characteristic vector field ξ is a harmonic vector fie...
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