Parton sectors on gapped domain walls are identified with indecomposable bimodule subcategories of relative tensor products, giving a categorical theory with a proven dimension formula.
The latter Drinfeld center is the category of local modules over a condensable algebra, A ∈ Z(C), and it arises via gauging a corresponding 1-form symmetry in Z(C)
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An Algebraic Theory of Gapped Domain Wall Partons
Parton sectors on gapped domain walls are identified with indecomposable bimodule subcategories of relative tensor products, giving a categorical theory with a proven dimension formula.