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A new formulation of the Teichm\"uller TQFT

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abstract

By using the Weil-Gel'fand-Zak transform of Faddeev's quantum dilogarithm, we propose a new state-integral model for the Teichm\"uller TQFT, where the circle valued state variables live on the edges of oriented leveled shaped triangulations.

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hep-th 1

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2025 1

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representative citing papers

Triangulating quantum gravity in AdS$_3$

hep-th · 2025-07-17 · conditional · novelty 6.0

The fixed-angle gravitational path integral in AdS3 equals a Conformal Turaev-Viro partition function, the fixed-length path integral equals a Virasoro TQFT amplitude squared, and the semiclassical geometries are built from generalized hyperbolic tetrahedra.

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  • Triangulating quantum gravity in AdS$_3$ hep-th · 2025-07-17 · conditional · none · ref 37 · internal anchor

    The fixed-angle gravitational path integral in AdS3 equals a Conformal Turaev-Viro partition function, the fixed-length path integral equals a Virasoro TQFT amplitude squared, and the semiclassical geometries are built from generalized hyperbolic tetrahedra.