Geodesic and Curvature of Piecewise Flat Finsler Surfaces

Author:

Xu Ming,Deng Shaoqiang

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology

Reference15 articles.

1. Bacso, S., Cheng, X., Shen, Z.: Curvature properties of $$(\alpha,\beta )$$ ( α , β ) -metrics, in Finsler Geometry, Sapporo 2005—Memory of Makoto Matsumoto. In: Sabaxu, S., Shimada, H. (eds.) Advanced Studies in Pure Mathematics, vol. 48, pp. 73–110. Mathematical Society of Japan, Tokyo (2007)

2. Bao, D., Chern, S.S.: A note on the Gauss–Bonnet theorem for Finsler spaces. Ann. Math. 143, 233–252 (1996)

3. Bao, D., Chern, S.S., Shen, Z.: An Introduction to Riemannian–Finsler Geometry. Springer, Berlin (2000)

4. Bao, D., Chern, S.S., Shen, Z.: On the Gauss–Bonnet integrand for 4-dimensional Landsberg spaces. Cont. Math. 196, 15–26 (1996)

5. Cheeger, J., Müller, W., Schrader, R.: On the curvature of piecewise flat spaces. Commun. Math. Phys. 92(3), 405–454 (1984)

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