Grigori Perelman: Perbedaan antara revisi
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Rescuing 6 sources and tagging 0 as dead.) #IABot (v2.0.9.5 |
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'''Makalah riset'''
* {{cite journal|author=[[:en:Yuri Burago|Burago, Yu. D.]]; [[:en:Mikhail Gromov (mathematician)|Gromov, M. L.]]; Perelman, G. Ya.|title=A. D. Aleksandrov spaces with curvatures bounded below|journal=[[:en:Russian Mathematical Surveys|Russian Mathematical Surveys]]|volume=47|issue=2|year=1992|pages=1–58|doi=10.1070/RM1992v047n02ABEH000877}}
* {{cite journal|last=Perelman|first=G.|title=Construction of manifolds of positive Ricci curvature with big volume and large Betti numbers|journal=[[:en:Comparison Geometry|Comparison Geometry]]|volume=30|year=1993|pages=157–163
* {{cite journal|last=Perelman|first=G.|title=Proof of the soul conjecture of Cheeger and Gromoll|journal=[[:en:Journal of Differential Geometry|Journal of Differential Geometry]]|volume=40|issue=1|year=1994|pages=209–212|mr=1285534|url=http://intlpress.com/JDG/archive/pdf/1994/40-1-209.pdf|archiveurl=https://web.archive.org/web/20120301165338/http://intlpress.com/JDG/archive/pdf/1994/40-1-209.pdf|archivedate=2012-03-01|access-date=2014-12-24|dead-url=no}}
* {{cite journal|last=Perelman|first=G.|title=Collapsing with No Proper Extremal Subsets|journal=[[:en:Comparison Geometry|Comparison Geometry]]|volume=30|year=1993|pages=157–163|url=http://www.msri.org/publications/books/Book30|access-date=2014-12-24|archive-date=2008-06-12|archive-url=https://web.archive.org/web/20080612102224/http://www.msri.org/publications/books/Book30/|dead-url=no}}
* {{cite journal|last=Perelman|first=G.|title=Elements of Morse theory on Aleksandrov spaces|journal=[[:en:Saint Petersburg Mathematical Journal|Saint Petersburg Mathematical Journal]]|volume=5|issue=1|year=1994|pages=205–213
* {{cite journal|last1=Perelman|first1=G. Ya.|last2=Petrunin|first2=A. M.|title=Extremal subsets in Alexandrov spaces and the generalized Liberman theorem|journal=[[:en:Saint Petersburg Mathematical Journal|Saint Petersburg Mathematical Journal]]
'''Proof of the geometrization conjecture'''
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