Four-Manifolds with Positive Isotropic Curvature

Communications in Analysis and Geometry

Volumn 5, Issue 1, 1997, Pages 1-92

  Hamilton, Richard S ^a  

^a UNIVERSITY OF CALIFORNIA   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0002914414     PISSN: 10198385     EISSN: None     Source Type: Journal    
DOI: 10.4310/CAG.1997.v5.n1.a1     Document Type: Article

References (13)

1. J. Cheeger and D. Ebin, Comparison theorems in Riemannian geometry.
2. R. S. Hamilton (1982), Three-manifolds with positive Ricci curvature, J. Differential Geom. 17, 255-306.
3. R. S. Hamilton (1986), Four-manifolds with positive curvature operator, J. Differential Geom. 24, 153-179.
4. R. S. Hamilton (1988), The Ricci flow on surfaces, Contemporary Mathematics 71,237-261.
5. R. S. Hamilton (1989), Lecture Notes on Heat Equations in Geometry, Honolulu, Hawaii.
6. R. S. Hamilton (1993), The Harnack estimate for the Ricci flow, J. Differential Geom. 37, 225-243.
7. R. S. Hamilton (1993), Eternal solutions to the Ricci flow, J. Differential Geom. 38, 113-126.
8. R. S. Hamilton, A compactness property for solutions of the Ricci flow, to appear, Am. J. Math.
9. R.S. Hamilton (1993), A matrix Harnack estimate for the heat equation. Comm. Anal. Geom. Vol.1, No.1, 113-126.
10. R. S. Hamilton, The formation of singularities in the Ricci Flow, preprint UCSD.
11. G. Huisken (1985), Ricci deformation of the metric on a riemannian manifold, J. Differential Geom. 21.
12. J. Jost and H. Karcher (1982), Geom. Meth. zur gewinnung für harmonische Abbilding, Manuscripta Math. 40, 27-77.
13. M. Micallef and J.D. Moore (1988), Minimal two-spheres and the topology ofmanifolds with positive curvature on totally isotropictwo-planes, Ann. of Math. (2) 127 No.1, 199-227.