Computing the group of minimal non-degenerate extensions of a super-Tannakian category

DOI10.1007/s00220-022-04478-8zbMath1499.18038arXiv2201.04076OpenAlexW4292258971MaRDI QIDQ2094613

Dmitri Nikshych

Publication date: 8 November 2022

Published in: Communications in Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2201.04076

Mathematics Subject Classification ID

Homological and categorical methods for abelian groups (20K40) Category of groups (20J15) Tannakian categories (18M25)

Cites Work

• On Lagrangian algebras in group-theoretical braided fusion categories
• The Picard crossed module of a braided tensor category
• Modular extensions of unitary braided fusion categories and 2+1D topological/SPT orders with symmetries
• Fusion categories and homotopy theory
• Anyons in an exactly solved model and beyond
• The Brauer group of modified supergroup algebras.
• Centers of graded fusion categories
• On braided fusion categories. I
• Braided tensor categories
• On the structure of the Witt group of braided fusion categories
• Braided zesting and its applications
• Braided Picard groups and graded extensions of braided tensor categories
• Nilpotent fusion categories
• On the groups \(H(\Pi,n)\). II
• Group cohomology and gauge equivalence of some twisted quantum doubles
• Fermionic modular categories and the 16-fold way
• On the Structure of Modular Categories
• Tensor Categories
• Cohomology Theory of Abelian Groups and Homotopy Theory II
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