Ju Le Tan

collaborators

3 papers

math.DG2023

Cyclic Finser metrics on homogeneous spaces

Ju Tan, Ming Xu

In this paper, we generalize the notion of cyclic metric to homogeneous Finsler geometry. Firstly, we prove that a homogeneous Finsler space $(G / H, F)$ must be symmetric when it sa…

math.DG2022

Symmetric space, strongly isotropy irreducibility and equigeodesic properties

Ming Xu, Ju Tan

A smooth curve on a homogeneous manifold $G / H$ is called a Riemannian equigeo-desic if it is a homogeneous geodesic for any $G$ -invariant Riemannian metric. The homogeneous manifol…

math.DG2022

Randers and $(α, β)$ equigeodesics for some compact homogeneous manifolds

Ju Tan, Ming Xu

A smooth curve on $G / H$ is called a Riemannian equigeodesic if it is a homogeneous geodesic for all $G$ -invariant Riemannian metrics on $G / H$ . With the $G$ -invariant Riemannian met…

Cyclic Finser metrics on homogeneous spaces

Symmetric space, strongly isotropy irreducibility and equigeodesic properties

Randers and (α,β) equigeodesics for some compact homogeneous manifolds

Randers and $(α, β)$ equigeodesics for some compact homogeneous manifolds