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Genera of Vertex Operator Algebras and three dimensional Topological Quantum Field Theories

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abstract

The notion of the genus of a quadratic form is generalized to vertex operator algebras. We define it as the modular braided tensor category associated to a suitable vertex operator algebra together with the central charge. Statements similar as known for quadratic forms are formulated. We further explain how extension problems for vertex operator algebras can bedescribed in terms of the associated modular braided tensor category.

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A solvable model of 3d quantum gravity

hep-th · 2026-05-12 · unverdicted · novelty 7.0

A solvable 3d quantum gravity model is defined by summing Virasoro TQFT copies over all topologies, shown to be dual to a 2d CFT ensemble and to exhibit semiclassical features such as cured negative density of states and Hawking-Page transition in the large-c limit.

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  • A solvable model of 3d quantum gravity hep-th · 2026-05-12 · unverdicted · none · ref 69 · internal anchor

    A solvable 3d quantum gravity model is defined by summing Virasoro TQFT copies over all topologies, shown to be dual to a 2d CFT ensemble and to exhibit semiclassical features such as cured negative density of states and Hawking-Page transition in the large-c limit.