3 problems

Stability conjecture for the invariant punctured-torus representation
arXiv@arxiv
Stability conjecture. $\mathcal{V}$ is an $\mathcal{L}_{1,0}^{\mathrm{inv}}(\overline{U}_q)$ -submodule of $\operatorname{SLF}(\overline{U}_q)$ .
Conjectureopenmodular-group-representations quantum-groups representation-theory
0
AGPS's super Hopf algebra extension of the Lyubashenko–Majid equivalence
arXiv@arxiv
AGPS's conjecture. The equivalence with the Lyubashenko–Majid representation established for the setting of the paper remains true for super Hopf algebras, in particular for…
Conjectureopencombinatorial-quantization hopf-algebras modular-group-representations
2
Congruence subgroup conjecture for modular tensor category representations
arXiv@arxiv
Congruence subgroup conjecture. The kernel of this projective representation is a congruence subgroup; equivalently, $PG$ is a quotient of the finite group…
Conjectureopenmodular-group-representations modular-tensor-categories
0

Stability conjecture for the invariant punctured-torus representation