Research Institute for Applied Sciences

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20132024

most citedSystematic Orbifold Constructions of Schellekens' Vertex Operator Algebras from Niemeier Lattices

21 citations

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4 papers

math.QA2024

On Kazama-Suzuki Duality between $W_{k} (sl_{4}, f_{sub})$ and $N = 2$ Superconformal Vertex Algebra

Dražen Adamović, Ana Kontrec

We classify all possible occurrences of Kazama-Suzuki duality between the $N = 2$ superconformal algebra $L_{c}^{N = 2}$ and the subregular $W$ -algebra $\mathcal{W}_{k}(\math…

math-ph2024★ 2 cited

On Hastings factorization for quantum many-body systems in the infinite volume setting

Ayumi Ukai

We will give self-contained and detailed proofs of the (multidimensional) Hastings factorization as well as a (1-dimensional) area law in a wider setup than previous works. Especia…

math.QA2020★ 21 cited

Systematic Orbifold Constructions of Schellekens' Vertex Operator Algebras from Niemeier Lattices

Gerald Höhn, Sven Möller

We present a systematic, rigorous construction of all 70 strongly rational, holomorphic vertex operator algebras $V$ of central charge 24 with non-zero weight-one space $V_{1}$ as cy…

math.NT2013★ 3 cited

Arithmetic of abelian varieties with constrained torsion

Christopher Rasmussen, Akio Tamagawa

Let $K$ be a number field. We present several new finiteness results for isomorphism classes of abelian varieties over $K$ whose $ℓ$ -power torsion fields are arithmetically cons…

On Kazama-Suzuki Duality between Wk​(sl4​,fsub​) and N=2 Superconformal Vertex Algebra

On Hastings factorization for quantum many-body systems in the infinite volume setting

Systematic Orbifold Constructions of Schellekens' Vertex Operator Algebras from Niemeier Lattices

Arithmetic of abelian varieties with constrained torsion

On Kazama-Suzuki Duality between $W_{k} (sl_{4}, f_{sub})$ and $N = 2$ Superconformal Vertex Algebra