At rational level k = m/u − h∨, X_{L_k(g)} is conjectured to be the generalized sheet S(l, d_L^{(u)} O_{L^(u)}), with nilpotent part d^{(u)} O(m)^{(u)}.
Sheets and associated varieties of affine vertex algebras
2 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
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Certain hat{sl}_2-modules admit Wakimoto realizations at critical and non-critical levels; simple quotients at critical level match known irreducible Wakimoto modules, and some Wakimoto modules are generalized as Whittaker modules.
citing papers explorer
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Irreducibility of Certain $\widehat{\mathfrak{sl}}_2$-Modules of Wakimoto Type
Certain hat{sl}_2-modules admit Wakimoto realizations at critical and non-critical levels; simple quotients at critical level match known irreducible Wakimoto modules, and some Wakimoto modules are generalized as Whittaker modules.