Chiral effects in classical spinning gas
arXiv:2205.06682 · doi:10.1088/1751-8121/ac8cc1
Abstract
We consider a statistical mechanics of rotating ideal gas consisting of classical non-relativistic spinning particles. The microscopic structure elements of the system are massive point particles with a nonzero proper angular momentum. The norm of proper angular momentum is determined by spin. The direction of proper angular momentum changes continuously. Applying the Gibbs canonical formalism for the rotating system, we construct the one-particle distribution function, generalising the usual Maxwell-Boltzmann distribution, and the partition function of the system. The model demonstrates a set of chiral effects caused by interaction of spin and macroscopic rotation, including the change of entropy, heat capacity, chemical potential and angular momentum.
arXiv comment21 page
References in corpus (23)
- Relativistic fluid dynamics with spin
- Relativistic hydrodynamics for spin-polarized fluids
- Spontaneous electromagnetic superconductivity of vacuum in strong magnetic field: evidence from the Nambu--Jona-Lasinio model
- Pairing Phase Transitions of Matter under Rotation
- Analogy between rotation and density for Dirac fermions in a magnetic field
- The ideal relativistic rotating gas as a perfect fluid with spin
- Effects of rotation and boundaries on chiral symmetry breaking of relativistic fermions
- Extreme matter in electromagnetic fields and rotation
- Recent progress on the description of relativistic spin: vector model of spinning particle and rotating body with gravimagnetic moment in General Relativity
- Pion Condensation by Rotation in a Magnetic field
- Relativistic Viscous Hydrodynamics with Angular Momentum
- Views of the Chiral Magnetic Effect
- A Universal Model of D=4 Spinning Particle
- Charge redistribution from anomalous magnetovorticity coupling
- Zilch Vortical Effect, Berry Phase, and Kinetic Theory
- Consistent interactions and involution
- Chiral Vortical Effect For An Arbitrary Spin
- Consistent Non-Minimal Couplings of Massive Higher-Spin Particles
- Consistent deformations of free massive field theories in the Stueckelberg formulation
- New Developments in Relativistic Fluid Dynamics with spin
- Lagrangian Models of the Particles with Spin: The First Seventy Years
- World sheets of spinning particles
- Proca equation and vector field quantization in rotating system