Editing Ricci flow (section)

== References ==
'''Articles for a popular mathematical audience.'''
*{{cite journal|last1=Anderson|first1=Michael T.|title=Geometrization of 3-manifolds via the Ricci flow|journal=Notices Amer. Math. Soc.|volume=51|issue=2|year=2004|pages=184–193|mr=2026939|url=https://www.ams.org/journals/notices/200402/fea-anderson.pdf}}
*{{cite journal|last1=Milnor|first1=John|title=Towards the Poincaré Conjecture and the classification of 3-manifolds|journal=Notices Amer. Math. Soc.|volume=50|year=2003|issue=10|pages=1226–1233|mr=2009455|url=https://www.ams.org/notices/200310/fea-milnor.pdf}}
*{{cite journal|last1=Morgan|first1=John W.|title=Recent progress on the Poincaré conjecture and the classification of 3-manifolds|journal=Bull. Amer. Math. Soc. (N.S.)|volume=42|year=2005|issue=1|pages=57–78|mr=2115067|doi=10.1090/S0273-0979-04-01045-6|doi-access=free}}
*{{Cite book|last=Tao|first=T.|author-link=Terence Tao|chapter=Ricci flow|pages=279–281|chapter-url=http://terrytao.files.wordpress.com/2008/03/ricci.pdf|title=The Princeton Companion to Mathematics|editor1-first=Timothy|editor1-last=Gowers|editor1-link=Timothy Gowers|editor2-first=June|editor2-last=Barrow-Green|editor3-first=Imre|editor3-last=Leader|editor3-link=Imre Leader|year=2008|publisher=Princeton University Press|isbn=978-0-691-11880-2|title-link=The Princeton Companion to Mathematics|ref=atest}}

'''Research articles.'''
*{{cite journal |last1=Böhm |first1=Christoph |last2=Wilking |first2=Burkhard |s2cid=15521923 |title=Manifolds with positive curvature operators are space forms |journal=Ann. of Math. (2) |date=2008 |volume=167 |issue=3 |pages=1079–1097|doi=10.4007/annals.2008.167.1079 |mr=2415394|jstor=40345372|arxiv=math/0606187}}
*{{cite journal |last1=Brendle |first1=Simon |s2cid=438716 |title=A general convergence result for the Ricci flow in higher dimensions |journal=Duke Math. J. |date=2008 |volume=145 |issue=3 |pages=585–601|mr=2462114|author-link=Simon Brendle|doi=10.1215/00127094-2008-059|zbl=1161.53052|url=https://projecteuclid.org/euclid.dmj/1229349905|arxiv=0706.1218}}
*{{cite journal |last1=Brendle |first1=Simon |last2=Schoen |first2=Richard |s2cid=2901565 |title=Manifolds with 1/4-pinched curvature are space forms |journal=J. Amer. Math. Soc. |date=2009 |volume=22 |issue=1 |pages=287–307|doi=10.1090/S0894-0347-08-00613-9 |mr=2449060|author1-link=Simon Brendle|author2-link=Richard Schoen|jstor=40587231|arxiv=0705.0766|bibcode=2009JAMS...22..287B }}
*{{cite journal | first = Huai-Dong | last = Cao | author-link = Huai-Dong Cao |author2=Xi-Ping Zhu  | title = A Complete Proof of the Poincaré and Geometrization Conjectures&nbsp;— application of the Hamilton-Perelman theory of the Ricci flow | url = http://www.ims.cuhk.edu.hk/~ajm/vol10/10_2.pdf | journal = Asian Journal of Mathematics | volume = 10 |date=June 2006 | issue =2| author2-link = Xi-Ping Zhu|mr=2488948}}    [https://web.archive.org/web/20120514194801/http://www.intlpress.com/AJM/p/2006/10_2/AJM-10-2-Erratum.pdf Erratum].
** Revised version: {{cite arXiv | eprint=math.DG/0612069 |title=Hamilton-Perelman's Proof of the Poincaré Conjecture and the Geometrization Conjecture | author1=Huai-Dong Cao | author2=Xi-Ping Zhu | year=2006}}
*{{cite journal |last1=Chow |first1=Bennett |title=The Ricci flow on the 2-sphere |journal=J. Differential Geom. |date=1991 |volume=33 |issue=2 |pages=325–334|mr=1094458|doi=10.4310/jdg/1214446319|zbl=0734.53033|doi-access=free }}
*{{cite journal|last1=Colding|first1=Tobias H.|last2=Minicozzi|first2=William P. II|s2cid=2810043|title=Estimates for the extinction time for the Ricci flow on certain 3-manifolds and a question of Perelman|journal=J. Amer. Math. Soc.|volume=18|year=2005|issue=3|pages=561–569|doi=10.1090/S0894-0347-05-00486-8|mr=2138137|author1-link=Tobias Colding|author2-link=William Minicozzi II|arxiv=math/0308090|jstor=20161247|url=https://www.ams.org/journals/jams/2005-18-03/S0894-0347-05-00486-8/S0894-0347-05-00486-8.pdf}}
*{{cite journal|author-link=Richard S. Hamilton|last1=Hamilton|first1=Richard S.|title=Three-manifolds with positive Ricci curvature|journal=Journal of Differential Geometry|volume=17|date=1982|issue=2|pages=255–306|mr=0664497|doi=10.4310/jdg/1214436922|zbl=0504.53034|doi-access=free}}
*{{cite journal |author-link=Richard S. Hamilton|last1=Hamilton |first1=Richard S. |title=Four-manifolds with positive curvature operator |journal=J. Differential Geom. |date=1986 |volume=24 |issue=2 |pages=153–179|mr=0862046|doi=10.4310/jdg/1214440433|zbl=0628.53042|doi-access=free }}
*{{cite conference |last1=Hamilton|author-link=Richard S. Hamilton |first1=Richard S. |title=The Ricci flow on surfaces |book-title=Mathematics and general relativity (Santa Cruz, CA, 1986) |year=1988 |pages=237–262 |doi=10.1090/conm/071/954419|series=Contemp. Math.|volume=71 |publisher=Amer. Math. Soc., Providence, RI|mr=0954419}}
*{{cite journal |last1=Hamilton|author-link=Richard S. Hamilton |first1=Richard S. |title=The Harnack estimate for the Ricci flow |journal=J. Differential Geom. |date=1993a |volume=37 |issue=1 |pages=225–243|mr=1198607|doi=10.4310/jdg/1214453430|zbl=0804.53023|doi-access=free }}
*{{cite journal |last1=Hamilton|author-link=Richard S. Hamilton |first1=Richard S. |title=Eternal solutions to the Ricci flow |journal=J. Differential Geom. |date=1993b |volume=38 |issue=1 |pages=1–11|mr=1231700|doi=10.4310/jdg/1214454093|zbl=0792.53041|doi-access=free }}
*{{cite journal |author-link=Richard S. Hamilton|last1=Hamilton |first1=Richard S. |title=A compactness property for solutions of the Ricci flow |journal=Amer. J. Math. |date=1995a |volume=117 |issue=3 |pages=545–572|mr=1333936|doi=10.2307/2375080|jstor=2375080}}
*{{cite conference|book-title=Surveys in differential geometry, Vol. II (Cambridge, MA, 1993) |first=Richard S. |author-link=Richard S. Hamilton|publisher=Int. Press, Cambridge, MA|last=Hamilton |title=The formation of singularities in the Ricci flow |pages=7–136 |year=1995b|mr=1375255|doi=10.4310/SDG.1993.v2.n1.a2|doi-access=free}}
*{{cite journal |author-link=Richard S. Hamilton|last1=Hamilton |first1=Richard S. |title=Four-manifolds with positive isotropic curvature|journal=Comm. Anal. Geom.|volume=5|issue=1|year=1997|pages=1–92|mr=1456308|doi=10.4310/CAG.1997.v5.n1.a1|zbl=0892.53018|doi-access=free}}
*{{cite journal |author-link=Richard S. Hamilton|last1=Hamilton |first1=Richard S. |title=Non-singular solutions of the Ricci flow on three-manifolds|journal=Comm. Anal. Geom.|volume=7|issue=4|year=1999|pages=695–729|mr=1714939|doi=10.4310/CAG.1999.v7.n4.a2|doi-access=free}}
*{{cite journal |arxiv=math.DG/0605667 |author1=Bruce Kleiner |author2-link=John Lott (mathematician) |author2=John Lott |s2cid=119133773 |title=Notes on Perelman's papers |year=2008 |doi=10.2140/gt.2008.12.2587 |volume=12 |issue=5 |journal= Geometry & Topology|pages=2587–2855|author1-link=Bruce Kleiner|mr=2460872}}
*{{cite arXiv |last=Perelman |first=Grisha |author-link=Grigori Perelman |eprint=math/0211159 |title=The entropy formula for the Ricci flow and its geometric applications |date=2002 }}
*{{cite arXiv |last=Perelman |first=Grisha |author-link=Grigori Perelman|eprint=math/0303109 |title=Ricci flow with surgery on three-manifolds |date=2003a }}
*{{cite arXiv |last=Perelman |first=Grisha |author-link=Grigori Perelman|eprint=math/0307245 |title=Finite extinction time for the solutions to the Ricci flow on certain three-manifolds |date=2003b }}