Filippov's algebras are n-ary Lie algebras.
How is the representations of this type algebras
Let V be a vector space, X=(X1,...,Xn) sets that determine inner derivations
adX1...Xn. A representation ρ of a FA on V is a multilinear map ρ: X a ρ(X1,....,Xn) such that:
[ρ(X),ρ(Y)]=ρ(X.Y)
ρ(X1,.....,Xn-2,[Y1,....,Yn])=\sum((-1)^n-i)ρ(Y1,...,Y'i,...,Yn)ρ(X1,...,Xn-2,Yi)
this is the representation in the sense of Kasymov
We need an integral bilinear form on integral weight systrm for any representation.
https://www.researchgate.net/publication/234849476_Realizations_of_3-Lie_algebras
Article Realizations of 3-Lie algebras
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