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- Cartan_subalgebra abstract "In mathematics, a Cartan subalgebra, often abbreviated as CSA, is a nilpotent subalgebra of a Lie algebra that is self-normalising (if for all , then ). They were introduced by Élie Cartan in his doctoral thesis.".
- Cartan_subalgebra wikiPageID "1336000".
- Cartan_subalgebra wikiPageRevisionID "598787517".
- Cartan_subalgebra authorlink "Vladimir L. Popov".
- Cartan_subalgebra first "V.L.".
- Cartan_subalgebra hasPhotoCollection Cartan_subalgebra.
- Cartan_subalgebra id "C/c020550".
- Cartan_subalgebra last "Popov".
- Cartan_subalgebra subject Category:Lie_algebras.
- Cartan_subalgebra type Abstraction100002137.
- Cartan_subalgebra type Algebra106012726.
- Cartan_subalgebra type Cognition100023271.
- Cartan_subalgebra type Content105809192.
- Cartan_subalgebra type Discipline105996646.
- Cartan_subalgebra type KnowledgeDomain105999266.
- Cartan_subalgebra type LieAlgebras.
- Cartan_subalgebra type Mathematics106000644.
- Cartan_subalgebra type PsychologicalFeature100023100.
- Cartan_subalgebra type PureMathematics106003682.
- Cartan_subalgebra type Science105999797.
- Cartan_subalgebra comment "In mathematics, a Cartan subalgebra, often abbreviated as CSA, is a nilpotent subalgebra of a Lie algebra that is self-normalising (if for all , then ). They were introduced by Élie Cartan in his doctoral thesis.".
- Cartan_subalgebra label "Cartan subalgebra".
- Cartan_subalgebra label "Cartan-Unteralgebra".
- Cartan_subalgebra sameAs Cartan-Unteralgebra.
- Cartan_subalgebra sameAs 카르탕_부분대수.
- Cartan_subalgebra sameAs m.04tq1y.
- Cartan_subalgebra sameAs Q2912114.
- Cartan_subalgebra sameAs Q2912114.
- Cartan_subalgebra sameAs Cartan_subalgebra.
- Cartan_subalgebra wasDerivedFrom Cartan_subalgebra?oldid=598787517.
- Cartan_subalgebra isPrimaryTopicOf Cartan_subalgebra.