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ForD(S 3) the pure charges are irreps: the trivial 1, the sign 1 −, and the 2d irrepE

However, a general analysis for any finiteGwhere all possible condensable algebras are known, the associated generated subcategories can be explicitly determined will appear

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Proliferation Transitions for Non-Abelian Anyons

cond-mat.str-el · 2026-08-12 · conditional · novelty 8.0

A SymTFT-based construction realizes proliferation transitions for any condensable algebra in a modular tensor category, with the symmetry fixed by the transparent lines of the algebra's generated subcategory.

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  • Proliferation Transitions for Non-Abelian Anyons cond-mat.str-el · 2026-08-12 · conditional · none · ref 2

    A SymTFT-based construction realizes proliferation transitions for any condensable algebra in a modular tensor category, with the symmetry fixed by the transparent lines of the algebra's generated subcategory.