Positively Curved Manifolds with Almost Maximal Symmetry Rank

By Xiaochun Rong. 2002

66 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/739030b89f3758bc5127266e08b40428adbd17c9

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Burkhard Wilking
2. W. Ziller
3. K. Grove
4. Xiaochun Rong
5. F. Fang
6. Huaihuo Cao
7. W. Wylie
8. Wilderich Tuschmann

In Geometry and Topology

1. Burkhard Wilking
2. W. Ziller
3. K. Grove
4. Xiaochun Rong
5. F. Fang
6. Huaihuo Cao
7. Marco Radeschi
8. L. Verdiani

Citations in the corpus

• Homeomorphism classification of positively curved manifolds with almost maximal symmetry rank (2003, methodology): “[FMR], [FR2,3], [GS], [Hi], [HK], [PS], [ Ro1 ], [Wi], [Ya], etc).”
• Torus actions on manifolds of positive sectional curvature (2003, background): “This actually has been answered by Rong [21].”
• Positively curved cohomogeneity one manifolds and 3-Sasakian geometry (2005, background): “Aside from classification and structure theorems in this context (as in [HK], [GS1], [GS2], [GK], [Wi2], [Wi3] and [ Ro ], [FR2], [FR3]), such investigations also provide a natural framework for a systematic search for new examples.”