Editing Lie group (section)

== References ==
{{refbegin|2}}
* {{citation|author-link=John Frank Adams|first=John Frank|last= Adams|title=Lectures on Lie Groups|series=Chicago Lectures in Mathematics|isbn= 978-0-226-00527-0|year=1969|publisher=Univ. of Chicago Press|location=Chicago | mr=0252560}}.
* {{citation | last1=Borel | first1=Armand | author1-link=Armand Borel | title=Essays in the history of Lie groups and algebraic groups | url=https://books.google.com/books?isbn=0821802887 | publisher=[[American Mathematical Society]] | location=Providence, Rhode Island | series=History of Mathematics | isbn=978-0-8218-0288-5 | mr=1847105 | year=2001 | volume=21}}
* {{citation|first=Nicolas|last= Bourbaki|author-link=Nicolas Bourbaki|title=Elements of mathematics: Lie groups and Lie algebras}}. Chapters 1&ndash;3 {{isbn|3-540-64242-0}}, Chapters 4&ndash;6 {{isbn|3-540-42650-7}}, Chapters 7&ndash;9 {{isbn|3-540-43405-4}}
* {{citation|last=Chevalley|first=Claude|title=Theory of Lie groups|isbn=978-0-691-04990-8|year=1946|publisher=Princeton University Press|location=Princeton}}.
* {{cite book |author-link=Paul Cohn |first=Paul Moritz |last=Cohn |date=1957 |title=Lie Groups |series=Cambridge Tracts in Mathematical Physics |publisher=Cambridge University Press |oclc=529830}}
* {{cite book |author-link=Julian Coolidge |first=Julian Lowell |last=Coolidge |date=2003 |title=A History of Geometrical Methods |pages=304–317 | publisher=[[Dover Publications]] |isbn=978-0-486-49524-8}}
* {{Fulton-Harris}}
* {{cite book |first=Robert |last=Gilmore |date=2008 |title=Lie groups, physics, and geometry: an introduction for physicists, engineers and chemists |publisher=[[Cambridge University Press]] |isbn=978-0-521-88400-6 |doi=10.1017/CBO9780511791390}}
* {{citation|first=Brian C.|last=Hall|title=Lie Groups, Lie Algebras, and Representations: An Elementary Introduction|edition= 2nd|series=Graduate Texts in Mathematics|volume=222 |publisher=Springer|year=2015|isbn=978-3319134666|doi=10.1007/978-3-319-13467-3}}.
* {{cite book |first=F. Reese |last=Harvey |date=1990 |title=Spinors and calibrations |publisher=[[Academic Press]] |isbn=0-12-329650-1}}
* {{citation | last1=Hawkins | first1=Thomas | title=Emergence of the theory of Lie groups | url=https://books.google.com/books?isbn=978-0-387-98963-1 | publisher=[[Springer-Verlag]] | location=Berlin, New York | series=Sources and Studies in the History of Mathematics and Physical Sciences | isbn=978-0-387-98963-1 | mr=1771134 | year=2000 | doi=10.1007/978-1-4612-1202-7| doi-access=free }} [https://www.jstor.org/stable/2695575 Borel's review]
* {{cite book |first=Sigurdur |last=Helgason |title=Differential Geometry, Lie Groups, and Symmetric Spaces |location=New York |publisher=Academic Press |year=1978 |page=131 |isbn=978-0-12-338460-7 }}
* {{citation|last=Knapp|first=Anthony W.|author-link=Anthony W. Knapp|title=Lie Groups Beyond an Introduction|edition= 2nd|series=Progress in Mathematics|volume=140|publisher=Birkhäuser|place= Boston|year= 2002|isbn=978-0-8176-4259-4}}.
* {{citation|last1=Kobayashi|first1=Toshiyuki|last2=Oshima|first2=Toshio.|author-link1=Toshiyuki Kobayashi|title=Lie Groups and Representation Theory |publisher=Iwanami|year=2005|language=Japanese|isbn=4-00-006142-9}}.
* {{citation | url=https://archive.org/details/archivformathema11876oslo | first=Sophus |last=Lie | title=Theorie der Transformations-Gruppen (I, II) | journal=[[Archiv for Mathematik og Naturvidenskab]] | volume=1 | pages=19–57, 152–193 | year=1876 }}
* {{cite journal |author=Nijenhuis, Albert |author-link=Albert Nijenhuis |title=Review: ''Lie groups'', by P. M. Cohn |journal=[[Bulletin of the American Mathematical Society]] |year=1959  |volume=65 |issue=6 |pages=338–341 |doi=10.1090/s0002-9904-1959-10358-x|doi-access=free }}
* {{citation|last=Rossmann|first= Wulf |title=Lie Groups: An Introduction Through Linear Groups|series= Oxford Graduate Texts in Mathematics|publisher= Oxford University Press|isbn= 978-0-19-859683-7|year=2001}}. The 2003 reprint corrects several typographical mistakes.
* {{cite book |first1=David H. |last1=Sattinger |first2=O. L. |last2=Weaver |year=1986 |title=Lie groups and algebras with applications to physics, geometry, and mechanics |publisher=Springer-Verlag |isbn=978-3-540-96240-3 | mr=0835009 |doi=10.1007/978-1-4757-1910-9}}
* {{citation|author-link=J.-P. Serre|first=Jean-Pierre|last=Serre|title= Lie Algebras and Lie Groups: 1964 Lectures given at Harvard University|series=Lecture notes in mathematics|volume= 1500|publisher=Springer|isbn= 978-3-540-55008-2|year=1965}}.
* {{citation|first=Willi-Hans|last=Steeb|title=Continuous Symmetries, Lie algebras, Differential Equations and Computer Algebra: second edition | publisher=World Scientific Publishing | year=2007|isbn=978-981-270-809-0 | mr=2382250 | doi=10.1142/6515}}.
* {{cite book |author-link=John Stillwell |first=John |last=Stillwell |year=2008 |title=Naive Lie Theory |publisher=Springer |isbn=978-0387782140 |doi=10.1007/978-0-387-78214-0|series=Undergraduate Texts in Mathematics }}
* {{citation | last1=Warner | first1=Frank W. | title=Foundations of differentiable manifolds and Lie groups | publisher=[[Springer-Verlag]] | location=New York Berlin Heidelberg | series=Graduate Texts in Mathematics | isbn=978-0-387-90894-6 |mr=0722297 | year=1983 | volume=94|doi=10.1007/978-1-4757-1799-0}}
* {{Cite web |url=http://www.math.upenn.edu/~wziller/math650/LieGroupsReps.pdf |title=Lie Groups. Representation Theory and Symmetric Spaces |first=Wolfgang |last=Ziller |date=2010 |publisher=University of Pennsylvania}}
{{refend}}