Coupling and thermal equilibrium in general-covariant systems
arXiv:1309.0777 · doi:10.1103/PhysRevD.88.084027
Abstract
A fully general-covariant formulation of statistical mechanics is still lacking. We take a step toward this theory by studying the meaning of statistical equilibrium for coupled, parametrized systems. We discuss how to couple parametrized systems. We express the thermalization hypothesis in a general-covariant context. This takes the form of vanishing of information flux. An interesting relation emerges between thermal equilibrium and gauge.
8 pages, 3 figures
References in corpus (3)
Cited by in corpus (9)
- Effective relational cosmological dynamics from Quantum Gravity
- Statistical Equilibrium in Quantum Gravity: Gibbs states in Group Field Theory
- Statistical equilibrium of tetrahedra from maximum entropy principle
- Statistical mechanics of reparametrization-invariant systems. It takes three to tango
- Local quanta, unitary inequivalence, and vacuum entanglement
- Covariant Momentum Map Thermodynamics for Parametrized Field Theories
- Statistical mechanics of covariant systems with multi-fingered time
- The irreversible quantum
- Time Parametrizations in Long-Range Interacting Bose-Einstein Condensates