The finite-length module category over M(1)^+ is a vertex braided tensor category, used to prove semisimplicity of C_{-1}(sp(2n)) and a Schur-Weyl duality via commutant pairs.
Bloch, Zeta Values and Differential Operators on the Circle, Journal of Algebra 182, 476--500 (1996)
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Tensor category of $\mathbb{Z}_2$-orbifold of Heisenberg vertex operator algebra and its applications
The finite-length module category over M(1)^+ is a vertex braided tensor category, used to prove semisimplicity of C_{-1}(sp(2n)) and a Schur-Weyl duality via commutant pairs.