Pages that link to "Item:Q895882"
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The following pages link to A characterization of vertex operator algebras \(V^+_{\mathbb{Z}\alpha}\). I (Q895882):
Displaying 11 items.
- Unitary vertex operator algebras (Q405867) (← links)
- The extensions of \({L_{sl_{2}}(k, 0)}\) and preunitary vertex operator algebras with central charges \(c < 1\) (Q500060) (← links)
- On classification of rational vertex operator algebras with central charges less than 1 (Q947510) (← links)
- A characterization of vertex algebras associated to even lattices (Q1891738) (← links)
- Some exceptional extensions of Virasoro vertex operator algebras (Q2285294) (← links)
- Characterizations of the vertex operator algebras \(V_L^T\) and \(V_L^O\) (Q2363433) (← links)
- A characterization of the rational vertex operator algebra \(V_{\mathbb Z{\alpha}}^+\). II (Q2437557) (← links)
- Genus of vertex algebras and mass formula (Q2664644) (← links)
- A Characterization of the Vertex Operator Algebra $$V _{L_{2}}^{A_{4}}$$ (Q2948646) (← links)
- The charge conjugation orbifold \(V_{\mathbb{Z}\alpha}^+\) is rational when \(\langle\alpha,\alpha\rangle/2\) is prime (Q4534493) (← links)
- Classification of unitary vertex subalgebras and conformal subnets for rank-one lattice chiral CFT models (Q5235528) (← links)