Three-manifolds with positive Ricci curvature
Richard S. Hamilton
Source: J. Differential Geom. Volume 17, Number 2
(1982), 255-306.
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Links and Identifiers
Permanent link to this document: http://projecteuclid.org/euclid.jdg/1214436922
Mathematical Reviews number (MathSciNet): MR664497
Zentralblatt MATH identifier: 0504.53034
References
[1] J. P. Bourguignon, Ricci curvature and Einstein metrics, Lecture Notes in Math., Vol. 838, Springer, Berlin, p. 298.
Zentralblatt MATH: 0437.53029
Mathematical Reviews (MathSciNet): MR636265
Digital Object Identifier: doi:10.1007/BFb0088841
[2] J. Cheeger and D. Ebin, Comparison theorems in Riemannian geometry, North-Holland, Amsterdam, 1975, p. 174.
Zentralblatt MATH: 0309.53035
Mathematical Reviews (MathSciNet): MR458335
[3] J. Eells and J. H. Sampson, Harmonic mappings of Riemannian manifolds, Amer. J. Math. 86 (1964) 109-160.
Zentralblatt MATH: 0122.40102
Mathematical Reviews (MathSciNet): MR164306
Digital Object Identifier: doi:10.2307/2373037
JSTOR: links.jstor.org
[4] R. S. Hamilton, Harmonic maps of manifolds with boundary, Lecture Notes in Math., Vol. 471, Springer, Berlin, 1975, p. 168.
Zentralblatt MATH: 0308.35003
Mathematical Reviews (MathSciNet): MR482822
[5] R. S. Hamilton, The inverse function theorem of Nash and Moser (new version), preprint, Cornell University, p. 294.
Zentralblatt MATH: 0499.58003
Mathematical Reviews (MathSciNet): MR656198
Digital Object Identifier: doi:10.1090/S0273-0979-1982-15004-2
Project Euclid: euclid.bams/1183549049
[6] J. A. Wolf, Spaces of constant curvature, McGraw-Hill, New York, 1967, p. 408.
Zentralblatt MATH: 0162.53304
Mathematical Reviews (MathSciNet): MR217740
Journal of Differential Geometry
