Applicability of the Wigner functional approach to evolution of quantum fields
arXiv:1608.04580 · doi:10.1051/epjconf/201612505013
Abstract
Evolution of highly excited quantum field is considered in the framework of Keldysh formalism . It is demonstrated that leading order (LO) term of semiclassical approximation appears as well-known Classical Statistical Approximation (CSA). In simple case of spatially homogeneous scalar field analytical expressions for leading and next-to-leading (NLO) order are presented. It is shown that the range of applicability of CSA strongly depends on the properties of the initial state of the system
arXiv commentBased on talk given at the 19th Intenational Seminar QUARKS 2016
References in corpus (16)
- Introduction to Nonequilibrium Quantum Field Theory
- Classical decay of inflaton
- Isotropization and hydrodynamization in weakly coupled heavy-ion collisions
- Schwinger mechanism revisited
- Initial Singularity of the Little Bang
- An effective field theory during inflation: reduced density matrix and its quantum master equation
- Quantum versus classical statistical dynamics of an ultracold Bose gas
- Role of quantum fluctuations in a system with strong fields: Onset of hydrodynamical flow
- Basin of attraction for turbulent thermalization and the range of validity of classical-statistical simulations
- Hawking radiation and secularly growing loop corrections
- Role of quantum fluctuations in a system with strong fields: Spectral properties and Thermalization
- Instability induced pressure isotropization in a longitudinally expanding system
- Secularly growing loop corrections in strong electric fields
- Color Glass Condensate in Schwinger-Keldysh QCD
- On formation of equation of state of evolving quantum field
- Insights into the semiclassical Wigner treatment of bimolecular collisions
Cited by in corpus (4)
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- Classical and quantum butterfly effect in nonlinear vector mechanics
- Quantum corrections to the Classical Statistical Approximation for the expanding quantum field