Authors conjecture associated varieties of L_k(g) for simply-laced g at rational k > critical level, using Gao-Liu-Lo-Shahidi covering duality map, and supply supporting evidence.
Sheets and associated varieties of affine vertex algebras
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
verdicts
UNVERDICTED 2representative citing papers
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
-
Associated varieties of simple affine vertex algebras at rational levels
Authors conjecture associated varieties of L_k(g) for simply-laced g at rational k > critical level, using Gao-Liu-Lo-Shahidi covering duality map, and supply supporting evidence.
-
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.