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Semisimple Lie algebra
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==References== {{Reflist}} {{refbegin}} * {{Citation | title=Elements of Mathematics: Lie Groups and Lie Algebras: Chapters 7–9 | author-link=Nicolas Bourbaki | first=Nicolas | last=Bourbaki | chapter = VIII: Split Semi-simple Lie Algebras | year = 2005 | publisher=Springer | isbn=9783540434054 | chapter-url = https://books.google.com/books?id=Yh1RHnYCDNsC&pg=PA69 }} * {{citation|author-link1=Karin Erdmann|last1=Erdmann|first1=Karin|last2=Wildon|first2=Mark|title=Introduction to Lie Algebras|edition=1st|publisher=Springer|year=2006|isbn=1-84628-040-0}}. *{{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 | last1=Humphreys | first1=James E. | title=Introduction to Lie Algebras and Representation Theory | publisher=[[Springer-Verlag]] | location=Berlin, New York | isbn=978-0-387-90053-7 | year=1972 | url-access=registration | url=https://archive.org/details/introductiontoli00jame }}. * {{cite book |last=Jacobson |first=Nathan |author-link=Nathan Jacobson |title=Lie algebras |orig-date=1962 |publisher=Dover Publications, Inc |location=New York |date=1979 |isbn=0-486-63832-4}} *{{Citation| last=Knapp|first=Anthony W.|title=Lie groups beyond an introduction|edition=2nd|publisher=Birkhäuser|year=2002}} *{{Citation |url=https://books.google.com/books?id=7AHsSUrooSsC&pg=PA3|title=Algèbres de Lie semi-simples complexes|last=Serre|first=Jean-Pierre|date=2000|publisher=Springer|trans-title=Complex Semisimple Lie Algebras|isbn=978-3-540-67827-4|language=en|translator-last=Jones|translator-first=G. A.}}. * {{citation|last=Varadarajan|first=V. S.|title=Lie Groups, Lie Algebras, and Their Representations|edition=1st|publisher=Springer|year=2004|isbn=0-387-90969-9}}. {{refend}} {{Authority control}} {{DEFAULTSORT:Semisimple Lie Algebra}} [[Category:Properties of Lie algebras]]
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