2 citations · 3 across the 4 of their papers we have counts for
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Duality structures for module categories of vertex operator algebras and the Feigin Fuchs boson
Robert Allen, Simon Lentner, Christoph Schweigert +1
Huang, Lepowsky and Zhang have developed a module theory for vertex operator algebras that endows suitably chosen module categories with the structure of braided monoidal categorie…
Characterizing braided tensor categories associated to logarithmic vertex operator algebras
Thomas Creutzig, Simon Lentner, Matthew Rupert
Given a non-semisimple braided tensor category, with oplax tensor functors from known braided tensor categories, we ask : How does this knowledge characterize the tensor product an…
Modularization of small quantum groups
Azat M. Gainutdinov, Simon Lentner, Tobias Ohrmann
We construct a large family of ribbon quasi-Hopf algebras related to small quantum groups, with a factorizable R-matrix. Our main purpose is to obtain non-semisimple modular tensor…
Three natural subgroups of the Brauer-Picard group of a Hopf algebra with applications
Simon D. Lentner, Jan Priel
In this article we construct three explicit natural subgroups of the Brauer-Picard group of the category of representations of a finite-dimensional Hopf algebra. In examples the Br…