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Anomaly inflow and thermal equilibrium
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Anomaly inflow and thermal equilibrium
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Using the anomaly inflow mechanism, we compute the flavor/Lorentz non-invariant contribution to the partition function in a background with a U(1) isometry. This contribution is a local functional of the background fields. By identifying the U(1) isometry with Euclidean time we obtain a contribution of the anomaly to the thermodynamic partition function from which hydrostatic correlators can be efficiently computed. Our result is in line with, and an extension of, previous studies on the role of anomalies in a hydrodynamic setting. Along the way we find simplified expressions for Bardeen-Zumino polynomials and various transgression formulae
Forward citations
Cited by 2 Pith papers
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Hydrodynamics of perfect fluids with anomalies from the fermionic path integral
The fermionic path integral in the infrared yields hydrodynamic actions for anomalous perfect fluids, including four- and five-dimensional transgression forms from anomaly inflow.
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Chiral Transport in Metric-Affine Geometries
Derives nonmetricity-mediated chiral separation effects for axial currents in equilibrium fermionic fluids using anomaly descent and transgression techniques.
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