Pages that link to "Item:Q1372634"
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The following pages link to The physics superselection principle in vertex operator algebra theory (Q1372634):
Displaying 11 items.
- C 2-Cofinite $\mathcal{W}$-Algebras and Their Logarithmic Representations (Q5244900) (← links)
- A SMASH PRODUCT CONSTRUCTION OF NONLOCAL VERTEX ALGEBRAS (Q5386891) (← links)
- Vertex algebra approach to fusion rules for \(N=2\) superconformal minimal models (Q5942807) (← links)
- Rationality of admissible affine vertex algebras in the category \(\mathcal O\) (Q5963489) (← links)
- Subregular W-algebras of type <i>A</i> (Q6133133) (← links)
- Orbifold theory of the affine vertex operator superalgebra \(L_{\widehat{osp (1|2)}}(k, 0)\) (Q6153572) (← links)
- Bershadsky-Polyakov vertex algebras at positive integer levels and duality (Q6185765) (← links)
- Weight module classifications for Bershadsky-Polyakov algebras (Q6608789) (← links)
- Vertex algebras with big centre and a Kazhdan-Lusztig correspondence (Q6633095) (← links)
- Ordinary modules for vertex algebras of \(\mathfrak{osp}_{1|2n} \) (Q6651835) (← links)
- On some simple orbifold affine VOAs at non-admissible level arising from rank one 4D SCFTs (Q6662837) (← links)
