6 problems

Logarithmic Kazhdan–Lusztig conjecture. In good cases, there is an equivalence of braided tensor categories

Let $\mathscr{E}$ be the vertex tensor category of $W^0_{\!A_2}(2)$-modules obtained by decomposing the relevant $L_{-\frac{3}{2}}(\mathfrak{sl}_3)$-modules, and let…

Let $\mathscr{E}$ be the category formed by the $W^0_{\!A_2}(2)$-modules obtained by decomposing the $L_{-\frac{3}{2}}(\mathfrak{sl}_3)$-modules in $\mathscr{D}$. Let…

Let $\mathscr{D}$ be the category of weight L_{-\frac{3}{2}(\mathfrak{sl}_3)-modules with finite-dimensional weight spaces and real weights, and let $\mathscr{C}_{\mathbb{R}}$ be…

Let $\mathcal{W}^{log}$ be the proposed logarithmic conformal field theory obtained from the screening-kernel construction, and let lattice-VOA modules be restricted to it. Interme…

Let $\mathcal{W}^{log}$ be the proposed logarithmic conformal field theory, and let the smaller long-screening kernel be the corresponding subalgebra. Kazhdan–Lusztig correspondenc…