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- W1680132693 abstract "Let $V_n= $ be a vector products n-Lie algebra with n-Lie commutator $[e_1,...,hat{e_i},...,e_{n+1}]=(-1)^ie_i$ over the field of complex numbers. Any finite-dimensional n-Lie $V_n$-module is completely reducible. Any finite-dimensional irreducible n-Lie $V_n$-module is isomorphic to a n-Lie extension of $so_{n+1}$-module with highest weight $tpi_1$ for some nonnegative integer t." @default.
- W1680132693 created "2016-06-24" @default.
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- W1680132693 date "2002-02-05" @default.
- W1680132693 modified "2023-09-27" @default.
- W1680132693 title "Representations of n-Lie algebras" @default.
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