Dengshaoqiang

Lie groups and Differential Geometry

1.S. Deng, Homogeneous Finsler Spaces, Springer Monographs in Mathematics, Springer, New York, 2012.

2.S. Deng, On the symmetry of Riemannian manifolds, J. Reine Angew. Math., 680 (2013), 235-256.

3.S. Deng, Z. Hu, Curvatures of homogeneous Randers spaces, Advances in Mathematics, 240 (2013), 194-226.

4.Z. Yan, S. Deng, Einstein metrics on compact simple Lie groups attached to standard triples, Transactions of AMS, 369 (2017), 8587-8604.

5.S. Deng and J. A. Wolf, Locally symmetric homogeneous Finsler spaces, International Mathematical Research Notices, 2013, no. 18, 4223-4242.

6.S. Deng, Finsler metrics and the degree of symmetry of a closed manifold, Indiana U. Math. J., 60 (2011), 713-728.

7.S. Deng, Z. Hou, The group of isometries of a Finsler space, Pacific J. Math., 207 (2002), 149-155.

8.Z. Hu, S. Deng, Homogeneous Finsler spaces with isotropic S-curvature and positive flag curvature, Math. Z., 270 (2012), 989-1009.

9.S. Deng, On the classification of weakly symmetric Finsler spaces, Israel Journal of Mathematics, 181 (2011), 29-52.

10.S. Deng, Z. Hou, Weakly symmetric Finsler spaces, Comm. Contemp. Math., 12 (2010), 309-323.

11.S. Deng, Z. Hou, On symmetric Finsler spaces, Israel Journal of Mathematics, 162 (2007), 197-219.

12.M. Xu, S. Deng, L. Huang, Z. Hu, Even dimensional homogeneous Finsler spaces with positive flag curvature, Indiana U. Math. J., 66 (2017), 949-972.

13.M. Xu, S. Deng, Normal homogeneous Finsler spaces, Transformation Groups, 22 (2017), 1143-1183.

14.M. Xu, S. Deng, Geodesic and curvature of piecewise flat Finsler surfaces, J. Geom. Anal., 28 (2018), 1341-1372.

15.S. Deng, M. Xu, Left invariant Clifford-Wolf homogeneous (\alpha,\beta)-metrics on compact semisimple Lie groups, Transformation Groups, 20 (2015), 395-416.

16.S. Deng and Ming Xu, Clifford-Wolf translations of left invariant Randers metrics on compact Lie groups, Quarterly J. Math., 65 (2014), 133-148.

17.S. Deng and Ming Xu, Clifford-Wolf translations of homogeneous Randers spheres, Israel J. Math., 199 (2014), 507-525.