Editing Lie algebra representation (section)

==References==
*Bernstein I.N., Gelfand I.M., Gelfand S.I., "Structure of Representations that are generated by vectors of highest weight," Functional. Anal. Appl. 5 (1971)
*{{citation|last=Dixmier|first=J.|title=Enveloping Algebras|publisher=North-Holland|location=Amsterdam, New York, Oxford|year=1977|isbn=0-444-11077-1}}.
*A. Beilinson and J. Bernstein, "Localisation de g-modules," Comptes Rendus de l'Académie des Sciences, Série I, vol. 292, iss. 1, pp.&nbsp;15–18, 1981.
*{{cite book|last1=Bäuerle|first1=G.G.A|last2=de Kerf|first2=E.A.|title=Finite and infinite dimensional Lie algebras and their application in physics|year=1990|series=Studies in mathematical physics|volume=1|editor1=A. van Groesen|editor2=E.M. de Jager|publisher=North-Holland|isbn=0-444-88776-8}}
*{{cite book|last1=Bäuerle|first1=G.G.A|last2=de Kerf|first2=E.A.|last3=ten Kroode|first3=A.P.E.|title=Finite and infinite dimensional Lie algebras and their application in physics|year=1997|series=Studies in mathematical physics|volume=7|editor1=A. van Groesen|editor2=E.M. de Jager|publisher=North-Holland|isbn=978-0-444-82836-1|url=http://www.sciencedirect.com/science/bookseries/09258582|via=[[ScienceDirect]]|url-access=subscription }}
*{{cite book|last1=Fulton|first1=W.|authorlink1=William Fulton (mathematician)|last2=Harris|first2=J.|authorlink2=Joe Harris (mathematician)|year=1991|title=Representation theory. A first course|series=Graduate Texts in Mathematics|volume=129|location=New York|publisher=Springer-Verlag|isbn=978-0-387-97495-8|mr=1153249}}
* D. Gaitsgory, [https://web.archive.org/web/20141123183220/http://www.math.harvard.edu/~gaitsgde/267y/index.html Geometric Representation theory, Math 267y, Fall 2005]
*{{citation|first=Brian C.|last=Hall|title=Quantum Theory for Mathematicians|series=Graduate Texts in Mathematics|volume=267 |publisher=Springer|year=2013| isbn=978-1461471158}}
* {{Citation| last=Hall|first=Brian C.|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}}
*{{citation|last=Rossmann|first= Wulf|title=Lie Groups - An Introduction Through Linear Groups|publisher=Oxford Science Publications|year=2002|series=Oxford Graduate Texts in Mathematics|isbn=0-19-859683-9|postscript=<!--none-->}}
* Ryoshi Hotta, Kiyoshi Takeuchi, Toshiyuki Tanisaki, ''D-modules, perverse sheaves, and representation theory''; translated by Kiyoshi Takeuch
* {{Citation| last=Humphreys|first=James|title=Introduction to Lie Algebras and Representation Theory|series=Graduate Texts in Mathematics|volume=9|publisher=Springer|year=1972|url=https://books.google.com/books?id=TeMlBQAAQBAJ&q=%22Introduction+to+Lie+Algebras+and+Representation+Theory%22|isbn=9781461263982}}
* {{cite book |last=Jacobson |first=Nathan |author-link=Nathan Jacobson |title=Lie algebras |orig-year=1962 |publisher=Dover |year=1979 |isbn=978-0-486-63832-4 |ref={{harvid|Jacobson|1962}}}}
* {{cite journal | author1=Garrett Birkhoff|authorlink1=Garrett Birkhoff |author2= Philip M. Whitman |authorlink2=Philip M. Whitman | title=Representation of Jordan and Lie Algebras | journal=[[Trans. Amer. Math. Soc.]] | volume=65 | pages=116–136 | url=https://www.ams.org/tran/1949-065-01/S0002-9947-1949-0029366-6/S0002-9947-1949-0029366-6.pdf | year=1949 | doi=10.1090/s0002-9947-1949-0029366-6| doi-access=free }}
*{{cite book|last=Kirillov|first=A.|title=An Introduction to Lie Groups and Lie Algebras|year=2008|isbn=978-0521889698|publisher=Cambridge University Press|series=Cambridge Studies in Advanced Mathematics|volume=113|url=https://books.google.com/books?id=-Z3cDQAAQBAJ&q=Introduction+to+Lie+groups+and+Lie+algebras}}
*{{citation|first=Anthony W.|last= Knapp| title=Representation theory of semisimple groups. An overview based on examples. |series=Princeton Landmarks in Mathematics|publisher=Princeton University Press|year=2001|isbn=0-691-09089-0|author-link=Anthony W. Knapp|postscript=<!--none-->|url=https://books.google.com/books?id=QCcW1h835pwC&q=%22Lie+algebra%22}} (elementary treatment for SL(2,'''C'''))
*{{citation|first=Anthony W.|last= Knapp| title=Lie Groups Beyond and Introduction|edition=second|publisher=Birkhauser|year=2002}}