25 citations · 52 across the 7 of their papers we have counts for
7 papers
On Finsler surfaces of constant flag curvature with a Killing field
R. L. Bryant, L. Huang, X. Mo
We study two-dimensional Finsler metrics of constant flag curvature and show that such Finsler metrics that admit a Killing field can be written in a normal form that depends on tw…
The curvatures of spherically symmetric Finsler metrics in
Xiaohuan Mo, Linfeng Zhou
In this paper, we classify the spherically symmetric Berwald metrics in . For the spherically symmetric Landsberg metrics, we prove that there do not exist any non-Be…
Isometric group of -type Finsler space and the symmetry of Very Special Relativity
Xin Li, Zhe Chang, Xiaohuan Mo
The Killing equation for a general Finsler space is set up. It is showed that the Killing equation of space can be divided into two parts. One is the same with Killing equa…
Some explicit constructions of Dirac-harmonic maps
Juergen Jost, Xiaohuan Mo, Miaomiao Zhu
We construct explicit examples of Dirac-harmonic maps between Riemannian manifolds and which are non-trivial in the sense that is not harmonic. When $…
The Explicit Construction of Einstein Finsler Metrics with Non-Constant Flag Curvature
Enli Guo, Xiaohuan Mo, Xianqiang Zhang
By using the Hawking Taub-NUT metric, this note gives an explicit construction of a 3-parameter family of Einstein Finsler metrics of non-constant flag curvature in terms of naviga…
On the flag curvature of Finsler metrics of scalar curvature
Xinyue Chen, Xiaohuan Mo, Zhongmin Shen
The flag curvature of a Finsler metric is called a Riemannian quantity because it is an extension of sectional curvature in Riemannian geometry. In Finsler geometry, there are seve…