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Codimension growth of solvable Lie superalgebras. (arXiv:1810.04400v1 [math.RA])
来源于:arXiv
We study numerical invariants of identities of finite-dimensional solvable
Lie superalgebras. We define new series of finite-dimensional solvable Lie
superalgebras $L$ with non-nilpotent derived subalgebra $L'$ and discuss their
codimension growth. For the first algebra of this series we prove the existence
and integrality of $exp(L)$. 查看全文>>