Large-N kinetic theory for highly occupied systems
Walz, R., Boguslavski, K., & Berges, J. (2018). Large-N kinetic theory for highly occupied systems. Physical Review D, 97(11), Article 116011. https://doi.org/10.1103/PhysRevD.97.116011
Julkaistu sarjassa
Physical Review DPäivämäärä
2018Tekijänoikeudet
© Authors. Published by the American Physical Society. Funded by SCOAP3.
We consider an effective kinetic description for quantum many-body systems, which is not based on a weak-coupling or diluteness expansion. Instead, it employs an expansion in the number of field components
N
of the underlying scalar quantum field theory. Extending previous studies, we demonstrate that the large-
N
kinetic theory at next-to-leading order is able to describe important aspects of highly occupied systems, which are beyond standard perturbative kinetic approaches. We analyze the underlying quasiparticle dynamics by computing the effective scattering matrix elements analytically and solve numerically the large-
N
kinetic equation for a highly occupied system far from equilibrium. This allows us to compute the universal scaling form of the distribution function at an infrared nonthermal fixed point within a kinetic description, and we compare to existing lattice field theory simulation results.
Julkaisija
American Physical SocietyISSN Hae Julkaisufoorumista
2470-0010Asiasanat
Julkaisu tutkimustietojärjestelmässä
https://converis.jyu.fi/converis/portal/detail/Publication/28111431
Metadata
Näytä kaikki kuvailutiedotKokoelmat
Rahoittaja(t)
Euroopan komissioRahoitusohjelmat(t)
ERC European Research Council, H2020
The content of the publication reflects only the author’s view. The funder is not responsible for any use that may be made of the information it contains.
Lisätietoja rahoituksesta
We thank J. P. Blaizot, I. Chantesana, T. Gasenzer, A. Kurkela, T. Lappi, A. Piñeiro Orioli, S. Schlichting, and R. Venugopalan for useful discussions and collaborations on related work. K. B. gratefully acknowledges support by the European Research Council under Grant No. ERC-2015-COG-681707. This work is part of and supported by the DFG Collaborative Research Centre “SFB 1225 (ISOQUANT).”Lisenssi
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