1 citations · 1 across the 2 of their papers we have counts for
3 papers
math.GT2025
Quantum Invariants of Ribbon Surfaces in -Dimensional -Handlebodies
Anna Beliakova, Marco De Renzi, Quentin Faes
We use unimodular ribbon categories to construct quantum invariants of ribbon surfaces in -dimensional -handlebodies up to -isotopy. In the process, we recover invariants…
math.GT2018
Non-Semisimple Quantum Invariants and TQFTs from Small and Unrolled Quantum Goups
Marco De Renzi, Nathan Geer, Bertrand Patureau-Mirand
We show that unrolled quantum groups at odd roots of unity give rise to relative modular categories. These are the main building blocks for the construction of 1+1+1-TQFTs extendin…
math.GT2017★ 1 cited
Quantum Invariants of 3-Manifolds Arising from Non-Semisimple Categories
Marco De Renzi
This survey covers some of the results contained in the papers by Costantino, Geer and Patureau (https://arxiv.org/abs/1202.3553) and by Blanchet, Costantino, Geer and Patureau (ht…