On the curvature on G-manifolds with finitely many non-principal orbits

Author:

Bechtluft-Sachs S.,Wraith D. J.

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology

Reference23 articles.

1. Besse A.L.: Einstein Manifolds. Springer, Berlin (2002)

2. Berestovskii V.: Homogeneous Riemannian manifolds of positive Ricci curvature. Math. Notes 58(3), 905–909 (1995)

3. Bechtluft-Sachs S., Wraith D.J.: Manifolds of low cohomogeneity and positive Ricci curvature. Differ. Geom. Appl. 28, 282–289 (2010)

4. Bechtluft-Sachs, S., Wraith, D.J.: On the topology of G-manifolds with finitely many non-principal orbits. (2011). arXiv:1106.3432

5. Bredon, G.: Introduction to Compact Transformation Groups, Pure and Applied Mathematics, vol. 46. Academic Press, New York, London (1972)

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1. How to lift positive Ricci curvature;Geometry & Topology;2015-05-21

2. $$G$$ G -manifolds with positive Ricci curvature and many isolated singular orbits;Annals of Global Analysis and Geometry;2013-12-18

3. On the topology of G-manifolds with finitely many non-principal orbits;Topology and its Applications;2012-09

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