arXiv · 1012.2326
Finite $W$-superalgebras for queer Lie superalgebras
Abstract
We initiate and develop the theory of finite $W$-superalgebras $\mathcal{W}_\chi$ associated to the queer Lie superalgebra $\g=\q(N)$ and a nilpotent linear functional $\chi \in \ev\g^*$. We show that the definition of the $W$-superalgebra is independent of various choices. We also establish a Skryabin type equivalence between the category of $\mathcal{W}_\chi$-modules and a category of certain $\g$-modules.
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Lei Zhao. 2010-12-10. Finite $W$-superalgebras for queer Lie superalgebras. https://arxiv.org/abs/1012.2326
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