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Creators/Authors contains: "Orosz_Hunziker, Florencia"

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  1. ; ; ; (, Arxiv)
    Free, publicly-accessible full text available March 25, 2026
  2. ; ; ; (, Arxiv)
    Free, publicly-accessible full text available January 19, 2026
  3. ; ; ; (, Arxiv)
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  4. ; ; ; ; (, Journal of Mathematical Physics)
    Using the Zhu algebra for a certain category of C-graded vertex algebras V, we prove that if V is finitely Ω-generated and satisfies suitable grading conditions, then V is rational, i.e., it has semi-simple representation theory, with a one-dimensional level zero Zhu algebra. Here, Ω denotes the vectors in V that are annihilated by lowering the real part of the grading. We apply our result to the family of rank one Weyl vertex algebras with conformal element ωμ parameterized by μ∈C and prove that for certain non-integer values of μ, these vertex algebras, which are non-integer graded, are rational, with a one-dimensional level zero Zhu algebra. In addition, we generalize this result to appropriate C-graded Weyl vertex algebras of arbitrary ranks. 
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