Anomalous charged fluids in 1+1d from equilibrium partition function
arXiv:1203.5308 · doi:10.1007/JHEP01(2013)039
Abstract
In this note we explore the constraints imposed by the existence of equilibrium partition on parity violating charged fluids in 1+1 dimensions at zero derivative order. We write the equilibrium partition function consistent with 1+1 dimensional CPT invariance and which reproduces the correct anomaly in the charge current. The constraints on constitutive relations obtained in this way matches precisely with those obtained using the second law of thermodynamics.
References in corpus (5)
Cited by in corpus (21)
- Thermodynamics, gravitational anomalies and cones
- Adiabatic hydrodynamics: The eightfold way to dissipation
- Anomaly inflow and thermal equilibrium
- Chern-Simons terms from thermal circles and anomalies
- Effective actions for anomalous hydrodynamics
- Non-dissipative hydrodynamics: Effective actions versus entropy current
- Holographic Gravitational Anomaly in First and Second Order Hydrodynamics
- Entropy current and equilibrium partition function in fluid dynamics
- Constraints on Anomalous Fluid in Arbitrary Dimensions
- Hydrodynamics, spin currents and torsion
- Anomalies and the Helicity of the Thermal State
- Surface transport in plasma-balls
- Two dimensional hydrodynamics with gauge and gravitational anomalies
- From Maxwell-Chern-Simons theory in towards hydrodynamics in 1+1 dimensions
- Holographic Thermal Helicity
- Parity odd equilibrium partition function in 2+1 dimensions
- Entropy current in two dimensional anomalous hydrodynamics and a bound on the sum of the response parameters
- Connection between response parameter and anomaly coefficient in two dimensional anomalous fluid
- Vacuum condition and the relation between response parameter and anomaly coefficient in (1+3) dimensions
- Anomaly-induced edge currents in hydrodynamics with parity anomaly
- Thermal scalar field stress tensor on a two dimensional black hole and its near horizon properties