Add to ORKGsummary:In ( Dušek, Z., Kowalski, O. and Nikčević, S. Ž., New examples of Riemannian g.o. manifolds in dimension 7, Differential Geom. Appl. 21 (2004), 65–78.), the present authors and S. Nikčević constructed the 2-parameter family of invariant Riemannian metrics on the homogeneous manifolds $M=[{\rm SO}(5)\times {\rm SO}(2)]/{\rm U}(2)$ and $M=[{\rm SO}(4,1)\times {\rm SO}(2)]/{\rm U}(2)$. They proved that, for the open dense subset of this family, the corresponding Riemannian manifolds are g.o. manifolds which are not naturally reductive. Now we are going to investigate the remaining metrics (in the compact case)
AbstractA geodesic curve in a Riemannian homogeneous manifold (M=G/K,g) is called a homogeneous geod...
Let $M$ be a homogeneous pseudo-Riemannian manifold, affine manifold, or Finsler space. A homogeneou...
Let $M$ be a homogeneous pseudo-Riemannian manifold, affine manifold, or Finsler space. A homogeneou...
summary:In ( Dušek, Z., Kowalski, O. and Nikčević, S. Ž., New examples of Riemannian g.o. manifolds ...
AbstractA Riemannian g.o. manifold is a homogeneous Riemannian manifold (M,g) on which every geodesi...
summary:A homogeneous Riemannian manifold $M=G/H$ is called a ``g.o. space'' if every geodesic on $M...
summary:A homogeneous Riemannian manifold $M=G/H$ is called a ``g.o. space'' if every geodesic on $M...
summary:A homogeneous Riemannian manifold $M=G/H$ is called a ``g.o. space'' if every geodesic on $M...
In [8] the first author and J. Szenthe proved, for a general homogeneous Riemannian manifold, some e...
summary:A geodesic of a homogeneous Riemannian manifold $(M=G/K, g)$ is called homogeneous if it is ...
summary:A geodesic of a homogeneous Riemannian manifold $(M=G/K, g)$ is called homogeneous if it is ...
summary:The concept of geodesic graph is generalized from Riemannian geometry to Finsler geometry, i...
summary:The concept of geodesic graph is generalized from Riemannian geometry to Finsler geometry, i...
A g.o. manifold is a homogeneous pseudo-Riemannian manifold whose geodesics are all homogeneous, tha...
Abstract. A g.o. space is a homogeneous Riemannian manifold (G/H, g) on which every geodesic is an o...
AbstractA geodesic curve in a Riemannian homogeneous manifold (M=G/K,g) is called a homogeneous geod...
Let $M$ be a homogeneous pseudo-Riemannian manifold, affine manifold, or Finsler space. A homogeneou...
Let $M$ be a homogeneous pseudo-Riemannian manifold, affine manifold, or Finsler space. A homogeneou...
summary:In ( Dušek, Z., Kowalski, O. and Nikčević, S. Ž., New examples of Riemannian g.o. manifolds ...
AbstractA Riemannian g.o. manifold is a homogeneous Riemannian manifold (M,g) on which every geodesi...
summary:A homogeneous Riemannian manifold $M=G/H$ is called a ``g.o. space'' if every geodesic on $M...
summary:A homogeneous Riemannian manifold $M=G/H$ is called a ``g.o. space'' if every geodesic on $M...
summary:A homogeneous Riemannian manifold $M=G/H$ is called a ``g.o. space'' if every geodesic on $M...
In [8] the first author and J. Szenthe proved, for a general homogeneous Riemannian manifold, some e...
summary:A geodesic of a homogeneous Riemannian manifold $(M=G/K, g)$ is called homogeneous if it is ...
summary:A geodesic of a homogeneous Riemannian manifold $(M=G/K, g)$ is called homogeneous if it is ...
summary:The concept of geodesic graph is generalized from Riemannian geometry to Finsler geometry, i...
summary:The concept of geodesic graph is generalized from Riemannian geometry to Finsler geometry, i...
A g.o. manifold is a homogeneous pseudo-Riemannian manifold whose geodesics are all homogeneous, tha...
Abstract. A g.o. space is a homogeneous Riemannian manifold (G/H, g) on which every geodesic is an o...
AbstractA geodesic curve in a Riemannian homogeneous manifold (M=G/K,g) is called a homogeneous geod...
Let $M$ be a homogeneous pseudo-Riemannian manifold, affine manifold, or Finsler space. A homogeneou...
Let $M$ be a homogeneous pseudo-Riemannian manifold, affine manifold, or Finsler space. A homogeneou...