2 citations · 3 across the 4 of their papers we have counts for
6 papers
Geodesic orbit Finsler metrics on Euclidean spaces
Ming Xu, Shaoqiang Deng, Zaili Yan
A Finsler space is called a geodesic orbit space if any geodesic of constant speed is the orbit of a one-parameter subgroup of isometries of . In this paper, we stu…
Non-naturally reductive Einstein metrics on normal homogeneous Einstein manifolds
Zaili Yan, Shaoqiang Deng
It is an important problem in differential geometry to find non-naturally reductive homogeneous Einstein metrics on homogeneous manifolds. In this paper, we consider this problem f…
Rigidity of negatively curved geodesic orbit Finsler spaces
Ming Xu, Shaoqiang Deng
We prove some rigidity results on geodesic orbit Finsler spaces with non-positive curvature. In particular, we show that a geodesic Finsler space with strictly negative flag curvat…
Towards the classification of odd dimensional homogeneous reversible Finsler spaces with positive flag curvature
Ming Xu, Shaoqiang Deng
In this paper, we use the flag curvature formula for homogeneous Finsler spaces in our previous work to classify odd dimensional smooth coset spaces admitting positively curved rev…
Homogeneous -spaces with positive flag curvature and vanishing S-curvature
Ming Xu, Shaoqiang Deng
We give a complete classification of homogeneous -metrics with positive flag curvature and vanishing S-curvature.
Ricci-quadratic homogeneous Randers spaces
Shaoqiang Deng, Zhiguang Hu
A Finsler space is called Ricci-quadratic if its Ricci curvature is quadratic in . It is called a Berwald space if its Chern connection defines a linear connection di…