4 problems

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The Witt-to-interface conjecture for rational conformal field theories
Let $\mathcal{T}$ and $\mathcal{T}'$ be RCFTs with positive chiral algebras. RCFT Witt-to-interface conjecture. If $\mathcal{T}$ and $\mathcal{T}'$ belong to the same Witt class, t…
Conjectureopenrational-conformal-field-theory topological-interfaces witt-equivalencearXiv posted 2 days ago
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Countability conjecture for Witt classes of strong-rational vertex operator algebras
A Witt class is the collection of strong-rational vertex operator algebras having the same Witt class data. Countability conjecture. Every Witt class of strong-rational vertex oper…
Conjectureopenvertex-operator-algebras witt-equivalencearXiv posted 2 days ago
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The Witt–orbifold equivalence conjecture for positive vertex operator algebras
Let $V$ and $V'$ be positive, strong-rational vertex operator algebras. They are orbifold equivalent when there is a finite sequence of positive, strong-rational vertex operator al…
Conjectureopenorbifolds vertex-operator-algebras witt-equivalencearXiv posted 2 days ago
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Witt equivalence as a sufficient condition for topological equivalence of vertex operator algebras
Let $V$ and $V'$ be strong-rational vertex operator algebras with equal central charge, and suppose their modular tensor categories are Witt equivalent. Witt-equivalence conjecture…
Conjectureopenorbifolds vertex-operator-algebras witt-equivalencearXiv posted 2 days ago

4 problems

The Witt-to-interface conjecture for rational conformal field theories

Countability conjecture for Witt classes of strong-rational vertex operator algebras

The Witt–orbifold equivalence conjecture for positive vertex operator algebras

Witt equivalence as a sufficient condition for topological equivalence of vertex operator algebras