Algebras Satisfying Symmetric Triality Relations

机译：代数满足对称的试用关系

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Algebras satisfying symmetric triality relations are shown to lead to a construction of Lie algebras that will give Freudenthal's magic square. Some examples of these algebras are given and studied.

机译：满足对称试用关系的代数被证明导致谎言代数的建设，这将为弗洛伊德的魔方广场提供。给出并研究了这些代数的一些例子。

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《International Conference on Nonassociative Algebra and its Applications》|2006年||共9页
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作者
Susumu Okubo;
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中图分类 O153.3-532;
关键词
symmetric triality algebra; nonassociative algebras; structurable algebras; Fro-midenthars magic square;

机译：对称试用代数;非分子化代数;结构性代数;来自Midenthars Magic Square;

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4. Algebras Satisfying Symmetric Triality Relations [C] . Susumu Okubo International Conference on Nonassociative Algebra and its Applications . 2006

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5. Relations between characters of Lie algebras and symmetric spaces. [D] . Gagliardi, Daniel James. 2003

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Algebras Satisfying Symmetric Triality Relations

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