activity
20072015
most citedLie groups as 3-dimensional almost contact B-metric manifolds

25 citations · 100 across the 21 of their papers we have counts for

collaborators

21 papers

math.DG2015★ 4 cited

Matrix Lie groups as 3-dimensional almost contact B-metric manifolds

Hristo Manev

The object of investigation are Lie groups considered as almost contact B-metric manifolds of the lowest dimension three. It is established a correspondence of all basic-class-mani…

math.DG2014★ 25 cited

Lie groups as 3-dimensional almost contact B-metric manifolds

Hristo Manev, Dimitar Mekerov

The object of investigations are almost contact B-metric structures on 3-dimensional Lie groups considered as smooth manifolds. There are established the existence and some geometr…

math.DG2012

Conformal Riemannian P-Manifolds with Connections whose Curvature Tensors are Riemannian P-Tensors

Dobrinka Gribacheva, Dimitar Mekerov

The largest class of Riemannian almost product manifolds, which is closed with respect to the group of the conformal transformations of the Riemannian metric, is the class of the c…

math.DG2011★ 6 cited

Natural connections on conformal Riemannian P-manifolds

Dobrinka Gribacheva, Dimitar Mekerov

The class W_1 of conformal Riemannian P-manifolds is the largest class of Riemannian almost product manifolds, which is closed with respect to the group of the conformal transforma…

math.DG2010

On the Geometry of Connections with Totally Skew-Symmetric Torsion on Manifolds with Additional Tensor Structures and Indefinite Metrics

Mancho Manev, Dimitar Mekerov, Kostadin Gribachev

This paper is a survey of results obtained by the authors on the geometry of connections with totally skew-symmetric torsion on the following manifolds: almost complex manifolds wi…

math.DG2010★ 3 cited

Natural Connection with Totally Skew-Symmetric Torsion on Riemannian Almost Product Manifolds

Dimitar Mekerov, Mancho Manev

On a Riemannian almost product manifold we consider a linear connection preserving the almost product structure and the Riemannian metric and having a totally ske…