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20092025
most citedProperties of Berwald scalar curvature

8 citations · 20 across the 12 of their papers we have counts for

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math.DG2022

A Schur type lemma for the Mean Berwald curvature in Finsler geometry

Ming Li

In this short paper, we study a symmetric covariant tensor in Finsler geometry, which is called the mean Berwald curvature. We first investigate the geometry of the fibres as the s…

math.DG2022

On isotropic Berwald scalar curvature

Ming Li

In this short paper, we establish a closer relation between the Berwald scalar curvature and the -curvature. In fact, we prove that a Finsler metric has isotropic Berwald scalar…

math.DG2020★ 8 cited

Properties of Berwald scalar curvature

Ming Li, Lihong Zhang

In this short paper, we prove that a Finsler manifold with vanishing Berwald scalar curvature has zero -curvature. As a consequence, Landsberg manifolds with vanishing…

math.DG2018★ 1 cited

An equivalence theorem of a class of Minkowski norms and its applications

Huitao Feng, Yuhua Han, Ming Li

In this paper, the Cartan tensors of the -norms are investigated in details. Then an equivalence theorem of -norms is proved. As a consequence in Finsler geometry, ge…

math.DG2016

Superconnections and An Intrinsic Gauss-Bonnet-Chern Formula for Finsler Manifolds

Huitao Feng, Ming Li

In this paper, we establish an intrinsic Gauss-Bonnet-Chern formula for Finsler manifolds by using the Mathai-Quillen's superconnection formalism, in which no extra vector field is…

math.DG2015★ 2 cited

On equivalence theorems of Minkowski spaces and applications in Finsler geometry

Ming Li

In this paper, we first establish an equivalence theorem of Minkowski spaces by using results in centro-affine differential geometry. As an application in Finsler geometry, we give…