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Lie algebras graded by finite root systems and intersection matrix algebras

机译:由有限根系统和交矩阵代数分级的李代数

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This paper classifies the Lie algebras graded by doubly-laced finite root systems and applies this classification to identify the intersection matrix algebras arising from multiply affinized Cartan matrices of types B, C,F, and' G, This Completes this determination of the Lie algebras graded by finite toot systems initiated by Berman and Moody who studied the imply-laced finite root systerns of rank>2.
机译:本文对由双层有限根系统分级的李代数进行分类,并应用此分类来识别由B,C,F和'G的多重亲和化Cartan矩阵产生的交集矩阵代数,从而完成了李代数的确定由Berman和Moody发起的有限嘟嘟系统分级,他们研究了等级大于2的隐含的有限根系统。

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