Matt Rupert
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View article: On infinite order simple current extensions of vertex operator algebras
On infinite order simple current extensions of vertex operator algebras Open
We construct a direct sum completion $\mathcal{C}_{\oplus}$ of a given braided monoidal category $\mathcal{C}$ which allows for the rigorous treatment of infinite order simple current extensions of vertex operator algebras as seen in \cite…
View article: Logarithmic Link Invariants of $\overline{U}_q^H(\mathfrak{sl}_2)$ and Asymptotic Dimensions of Singlet Vertex Algebras
Logarithmic Link Invariants of $\overline{U}_q^H(\mathfrak{sl}_2)$ and Asymptotic Dimensions of Singlet Vertex Algebras Open
We study relationships between the restricted unrolled quantum group $\overline{U}_q^H(\mathfrak{sl}_2)$ at $2r$-th root of unity $q=e^{πi/r}, r \geq 2$, and the singlet vertex operator algebra $\mathcal M(r)$. We use deformable families o…
View article: Logarithmic Link Invariants of $\\overline{U}_q^H(\\mathfrak{sl}_2)$ and\n Asymptotic Dimensions of Singlet Vertex Algebras
Logarithmic Link Invariants of $\\overline{U}_q^H(\\mathfrak{sl}_2)$ and\n Asymptotic Dimensions of Singlet Vertex Algebras Open
We study relationships between the restricted unrolled quantum group\n$\\overline{U}_q^H(\\mathfrak{sl}_2)$ at $2r$-th root of unity $q=e^{\\pi i/r}, r\n\\geq 2$, and the singlet vertex operator algebra $\\mathcal M(r)$. We use\ndeformable…