Cartan decomposition
In mathematics, the Cartan decomposition is a decomposition of a semisimple Lie group or Lie algebra, which plays an important role in their structure theory and representation theory. It generalizes the polar decomposition or singular value decomposition of matrices. Its history can be traced to the 1880s work of Élie Cartan and Wilhelm Killing.
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Cartan involutionCartan pairComplexification (Lie group)Conformal geometryFixed-point subgroupFundamental groupGlossary of Lie groups and Lie algebrasGraded Lie algebraHarish-Chandra's Schwartz spaceIwasawa decompositionKilling vector fieldLanglands classificationLie group decompositionList of things named after Élie CartanMaximal compact subgroupPauli matricesPlancherel theorem for spherical functionsPolar decompositionReal form (Lie theory)Satake diagramSemisimple Lie algebraShimura varietySigma modelSymmetric coneSymmetric spaceZonal spherical function
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Cartan decomposition
In mathematics, the Cartan decomposition is a decomposition of a semisimple Lie group or Lie algebra, which plays an important role in their structure theory and representation theory. It generalizes the polar decomposition or singular value decomposition of matrices. Its history can be traced to the 1880s work of Élie Cartan and Wilhelm Killing.
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En mathématiques, la décomposi ...... éaire.
* Portail de l’algèbre
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In mathematics, the Cartan dec ...... ie Cartan and Wilhelm Killing.
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리 군론에서, 카르탕 대합(Cartan對合, 영어: Cartan involution)은 킬링 형식을 음의 정부호로 만드는 리 대수 대합이다.
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October 2020
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The very first comment on the ...... group comment on the talk page
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Very first talk page section p ...... "Inconsistency!" on talk page.
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comment
En mathématiques, la décomposi ...... éaire.
* Portail de l’algèbre
@fr
In mathematics, the Cartan dec ...... ie Cartan and Wilhelm Killing.
@en
리 군론에서, 카르탕 대합(Cartan對合, 영어: Cartan involution)은 킬링 형식을 음의 정부호로 만드는 리 대수 대합이다.
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Cartan decomposition
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Décomposition de Cartan
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카르탕 대합
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