activity
20092015
most citedOn geodesic mappings of manifolds with affine connection

65 citations · 95 across the 7 of their papers we have counts for

collaborators

7 papers

math.DG2015

On the existence of pre-semigeodesic coordinates

Irena Hinterleitner, Josef Mikeš

In the present paper we consider the problem of the existence of pre-semigeodesic coordinates on manifolds with affine connection. We proved that pre-semigeodesic coordinates exist…

math.DG2013★ 10 cited

Geodesic mappings of (pseudo-) Riemannian manifolds preserve the class of differentiability

I. Hinterleitner, J. Mikeš

In this paper we prove that geodesic mappings of (pseudo-) Riemannian manifolds preserve the class of differentiability \hbox{}. Also, if the Einstein space ad…

math.DG2013★ 6 cited

Geodesic mapping onto Kählerian space of the first kind

Milan Zlatanović, Irena Hinterleitner, Marija Najdanović

In the present paper a generalized Kählerian space of the first kind is considered, as a generalized Riemannian space with…

math.DG2012

Geodesic Mappings and Einstein Spaces

Irena Hinterleitner, Josef Mikeš

In this paper we study fundamental properties of geodesic mappings with respect to the smoothness class of metrics. We show that geodesic mappings preserve the smoothness class of…

math.DG2011★ 9 cited

On global geodesic mappings of -dimensional surfaces of revolution

Irena Hinterleitner

In this paper we study geodesic mappings of -dimensional surfaces of revolution. From the general theory of geodesic mappings of equidistant spaces we specialize to surfaces of…

math.DG2010★ 5 cited

Special Einstein's equations on Kähler manifolds

I. Hinterleitner, V. Kiosak

This work is devoted to the study of Einstein equations with a special shape of the energy-momentum tensor. Our results continue Stepanov's classification of Riemannian manifolds a…