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- W2071069781 abstract "The relationship between Jordan and Lie coalgebras is established. We prove that from any Jordan coalgebra $langle A, Deltarangle$, it is possible to construct a Lie coalgebra $langle L(A), Delta_{L}rangle$. Moreover, any dual algebra of the coalgebra $langle L(A), Delta_{L}rangle$ corresponds to a Lie algebra that can be determined from the dual algebra for $langle A,Deltarangle$, following the Kantor--Koecher--Tits process. The structure of subcoalgebras and coideals of the coalgebra $langle L(A), Delta_{L}rangle$ is characterized." @default.
- W2071069781 created "2016-06-24" @default.
- W2071069781 creator A5010981012 @default.
- W2071069781 date "2010-06-22" @default.
- W2071069781 modified "2023-09-27" @default.
- W2071069781 title "The Kantor-Koecher-Tits Construction for Jordan Coalgebras" @default.
- W2071069781 cites W2227444704 @default.
- W2071069781 doi "https://doi.org/10.48550/arxiv.1006.4251" @default.
- W2071069781 hasPublicationYear "2010" @default.
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