Editing Quillen–Suslin theorem (section)

==References==
*{{Citation
 | last = Serre
 | first = Jean-Pierre
 | authorlink = Jean-Pierre Serre
 |date=March 1955
 | title = Faisceaux algébriques cohérents
 | journal = [[Annals of Mathematics]] |series = Second Series
 | volume = 61
 | pages = 197–278
 | doi = 10.2307/1969915
 | jstor = 1969915
 | issue = 2 
 | mr = 0068874
}}
*{{Citation
 | last = Serre
 | first = Jean-Pierre
 | authorlink = Jean-Pierre Serre
 | year = 1958
 | chapter = Modules projectifs et espaces fibrés à fibre vectorielle
 | title = Séminaire P. Dubreil, M.-L. Dubreil-Jacotin et C. Pisot, 1957/58, Fasc. 2, Exposé 23
 | language = French
 | mr = 0177011
}}
*{{Citation
 | last = Quillen
 | first = Daniel
 | authorlink = Daniel Quillen
 | year = 1976
 | title = Projective modules over polynomial rings
 | journal = [[Inventiones Mathematicae]]
 | volume = 36
 | pages = 167–171
 | doi = 10.1007/BF01390008
 | mr = 0427303
 | issue = 1
| bibcode = 1976InMat..36..167Q
 }}
*{{Citation
 | last = Suslin
 | first = Andrei A.
 | authorlink = Andrei Suslin
 | year = 1976
 | script-title=ru:Проективные модули над кольцами многочленов свободны
 | trans-title = Projective modules over polynomial rings are free
 | language = Russian
 | journal = [[Doklady Akademii Nauk SSSR]]
 | volume = 229
 | pages = 1063–1066
 | issue = 5
 | mr = 0469905
 | postscript = .
}}  Translated in {{Citation
 | year = 1976
 | title = Projective modules over polynomial rings are free
 | journal = [[Soviet Mathematics]]
 | volume = 17
 | pages = 1160–1164
 | issue = 4
 | postscript = .
}}
*{{Lang Algebra}}

An account of this topic is provided by:

*{{Citation
 | last = Lam
 | first = Tsit Yuen
|authorlink = Tsit Yuen Lam
 | year = 2006
 | title = Serre's problem on projective modules
 | publisher = [[Springer Science+Business Media]]
 | location = Berlin; New York
 | pages = 300pp
 | series = Springer Monographs in Mathematics
 | isbn = 978-3-540-23317-6
 | mr = 2235330
}}

{{DEFAULTSORT:Quillen-Suslin theorem}}
[[Category:Commutative algebra]]
[[Category:Theorems in abstract algebra]]