Gravitational chiral anomaly and anomalous transport for fields with spin 3/2
arXiv:2211.03865 · doi:10.1016/j.physletb.2023.137839
Abstract
In a fluid with vorticity and acceleration, an axial current arises in the third order of gradient expansion, called the kinematical vortical effect (KVE). While existing in the absence of gravitational fields, it is nevertheless associated with effects in curved space-time, namely with the gravitational chiral quantum anomaly. In this paper, the KVE transport coefficients were found using the Zubarev quantum-statistical density operator for the Rarita-Schwinger-Adler theory, which includes fields with spins 3/2 and 1/2. A prediction is made about the possible form of the transport coefficients for massless fields with arbitrary spin.
10 pages
References in corpus (15)
- The Chiral Magnetic Effect
- Gravitational Anomaly and Transport
- Notes on chiral hydrodynamics within effective theory approach
- Local thermodynamical equilibrium and the beta frame for a quantum relativistic fluid
- Boundary effects and gapped dispersion in rotating fermionic matter
- Global polarization of and hyperons in Au+Au collisions at = 200 GeV
- Chiral vortaic effect and neutron asymmetries at NICA
- Exact equilibrium distributions in statistical quantum field theory with rotation and acceleration: Dirac field
- Unruh effect for fermions from the Zubarev density operator
- Hydrodynamic manifestations of gravitational chiral anomaly
- Anomalous chiral transport with vorticity and torsion: Cancellation of two mixed gravitational anomaly currents in rotating chiral Weyl condensates
- Chiral Vortical Effect in Extended Rarita-Schwinger Field Theory and Chiral Anomaly
- Chiral Anomaly Calculation in the Extended Coupled Rarita-Schwinger Mode
- Gravitational chiral anomaly for spin 3/2 field interacting with spin 1/2 field
- Thermodynamic equilibrium of massless fermions with vorticity, chirality and magnetic field