Fate of Z2 symmetric scalar field

Journal of High Energy Physics

Volumn 2013, Issue 12, 2013, Pages

  Mukaida, Kyohei ^a   Nakayama, Kazunori ^a   Takimoto, Masahiro ^a  

^a UNIVERSITY OF TOKYO   (Japan)

Author keywords

Cosmology of Theories beyond the SM; Thermal Field Theory

Indexed keywords

EID: 84890418709     PISSN: 11266708     EISSN: 10298479     Source Type: Journal    
DOI: 10.1007/JHEP12(2013)053     Document Type: Article

References (66)

1. G. Coughlan, W. Fischler, E.W. Kolb, S. Raby and G.G. Ross, Cosmological problems for the Polonyi potential, Phys. Lett. B 131 (1983) 59 [ INSPIRE ].
2. J.R. Ellis, D.V. Nanopoulos and M. Quirós, On the axion, dilaton, Polonyi, gravitino and shadow matter problems in supergravity and superstring models, Phys. Lett. B 174 (1986) 176 [ INSPIRE ].
3. A.S. Goncharov, A.D. Linde and M.I. Vysotsky, Cosmological problems for spontaneously broken supergravity, Phys. Lett. B 147 (1984) 279 [ INSPIRE ].
4. B. de Carlos, J. Casas, F. Quevedo and E. Roulet, Model independent properties and cosmological implications of the dilaton and moduli sectors of 4D strings, Phys. Lett. B 318 (1993) 447 [ hep-ph/9308325 ] [ INSPIRE ].
5. T. Banks, D.B. Kaplan and A.E. Nelson, Cosmological implications of dynamical supersymmetry breaking, Phys. Rev. D 49 (1994) 779 [ hep-ph/9308292 ] [ INSPIRE ].
6. A. Berera, Warm inflation, Phys. Rev. Lett. 75 (1995) 3218 [ astro-ph/9509049 ] [ INSPIRE ].
7. A. Berera, I.G. Moss and R.O. Ramos, Warm inflation and its microphysical basis, Rept. Prog. Phys. 72 (2009) 026901 [ arXiv:0808.1855 ] [ INSPIRE ].
8. M. Bastero-Gil and A. Berera, Warm inflation model building, Int. J. Mod. Phys. A 24 (2009) 2207 [ arXiv:0902.0521 ] [ INSPIRE ].
9. J. Yokoyama, Fate of oscillating scalar fields in the thermal bath and their cosmological implications, Phys. Rev. D 70 (2004) 103511 [ hep-ph/0406072 ] [ INSPIRE ].
10. J. Yokoyama, Can oscillating scalar fields decay into particles with a large thermal mass?, Phys. Lett. B 635 (2006) 66 [ hep-ph/0510091 ] [ INSPIRE ]. (Pubitemid 43386372)
11. M. Drewes, On the role of quasiparticles and thermal masses in nonequilibrium processes in a plasma, arXiv:1012.5380 [ INSPIRE ].
12. M. Drewes and J.U. Kang, The kinematics of cosmic reheating, Nucl. Phys. B 875 (2013) 315 [ arXiv:1305.0267 ] [ INSPIRE ].
13. L. Kofman, A.D. Linde and A.A. Starobinsky, Reheating after inflation, Phys. Rev. Lett. 73 (1994) 3195 [ hep-th/9405187 ] [ INSPIRE ].
14. L. Kofman, A.D. Linde and A.A. Starobinsky, Towards the theory of reheating after inflation, Phys. Rev. D 56 (1997) 3258 [ hep-ph/9704452 ] [ INSPIRE ].
15. K. Mukaida and K. Nakayama, Dynamics of oscillating scalar field in thermal environment, JCAP 01 (2013) 017 [ arXiv:1208.3399 ] [ INSPIRE ].
16. K. Mukaida and K. Nakayama, Dissipative effects on reheating after inflation, JCAP 03 (2013) 002 [ arXiv:1212.4985 ] [ INSPIRE ].
17. V. Silveira and A. Zee, Scalar phantoms, Phys. Lett. B 161 (1985) 136 [ INSPIRE ].
18. J. McDonald, Gauge singlet scalars as cold dark matter, Phys. Rev. D 50 (1994) 3637 [ hep-ph/0702143 ] [ INSPIRE ].
19. J.M. Cline, K. Kainulainen, P. Scott and C. Weniger, Update on scalar singlet dark matter, Phys. Rev. D 88 (2013) 055025 [ arXiv:1306.4710 ] [ INSPIRE ].
20. N. Okada and Q. Shafi, WIMP dark matter inflation with observable gravity waves, Phys. Rev. D 84 (2011) 043533 [ arXiv:1007.1672 ] [ INSPIRE ].
21. K. Enqvist, D.G. Figueroa and R.N. Lerner, Curvaton decay by resonant production of the Standard Model Higgs, JCAP 01 (2013) 040 [ arXiv:1211.5028 ] [ INSPIRE ].
22. K. Enqvist, R.N. Lerner and S. Rusak, Reheating dynamics affects non-perturbative decay of spectator fields, JCAP 11 (2013) 034 [ arXiv:1308.3321 ] [ INSPIRE ].
23. T. Moroi, K. Mukaida, K. Nakayama and M. Takimoto, Scalar trapping and saxion cosmology, JHEP 06 (2013) 040 [ arXiv:1304.6597 ] [ INSPIRE ].
24. L. Dolan and R. Jackiw, Symmetry behavior at finite temperature, Phys. Rev. D 9 (1974) 3320 [ INSPIRE ].
25. A. Anisimov and M. Dine, Some issues in flat direction baryogenesis, Nucl. Phys. B 619 (2001) 729 [ hep-ph/0008058 ] [ INSPIRE ]. (Pubitemid 33376583)
26. G.N. Felder, L. Kofman and A.D. Linde, Instant preheating, Phys. Rev. D 59 (1999) 123523 [ hep-ph/9812289 ] [ INSPIRE ].
27. A. Kurkela and G.D. Moore, Thermalization in weakly coupled non-Abelian plasmas, JHEP 12 (2011) 044 [ arXiv:1107.5050 ] [ INSPIRE ].
28. D. Bödeker, Moduli decay in the hot early universe, JCAP 06 (2006) 027 [ hep-ph/0605030 ] [ INSPIRE ]. (Pubitemid 44024404)
29. M. Laine, On bulk viscosity and moduli decay, Prog. Theor. Phys. Suppl. 186 (2010) 404 [ arXiv:1007.2590 ] [ INSPIRE ].
30. T. Moroi and M. Takimoto, Thermal effects on saxion in supersymmetric model with Peccei-Quinn symmetry, Phys. Lett. B 718 (2012) 105 [ arXiv:1207.4858 ] [ INSPIRE ].
31. L.P. Kadanoff and G. Baym, Quantum statistical mechanics, Benjamin, New York U.S.A. (1962).
32. G. Baym and L.P. Kadanoff, Conservation laws and correlation functions, Phys. Rev. 124 (1961) 287 [ INSPIRE ].
33. J.M. Cornwall, R. Jackiw and E. Tomboulis, Effective action for composite operators, Phys. Rev. D 10 (1974) 2428 [ INSPIRE ].
34. K.-C. Chou, Z.-B. Su, B.-L. Hao and L. Yu, Equilibrium and nonequilibrium formalisms made unified, Phys. Rept. 118 (1985) 1 [ INSPIRE ].
35. J. Berges, Introduction to nonequilibrium quantum field theory, AIP Conf. Proc. 739 (2005) 3 [ hep-ph/0409233 ] [ INSPIRE ].
36. E.A. Calzetta and B.L. Hu, Nonequilibrium quantum field theory, Cambridge University Press, Cambridge U.K. (2008).
37. J.S. Schwinger, Brownian motion of a quantum oscillator, J. Math. Phys. 2 (1961) 407 [ INSPIRE ].
38. P.M. Bakshi and K.T. Mahanthappa, Expectation value formalism in quantum field theory. 1, J. Math. Phys. 4 (1963) 1 [ INSPIRE ].
39. L. Keldysh, Diagram technique for nonequilibrium processes, Zh. Eksp. Teor. Fiz. 47 (1964) 1515 [Sov. Phys. JETP 20 (1965) 1018] [ INSPIRE ].
40. R. Kubo, Statistical mechanical theory of irreversible processes. 1. General theory and simple applications in magnetic and conduction problems, J. Phys. Soc. Jap. 12 (1957) 570 [ INSPIRE ].
41. P.C. Martin and J.S. Schwinger, Theory of many particle systems. 1, Phys. Rev. 115 (1959) 1342 [ INSPIRE ].
42. G. Aarts and A. Tranberg, Thermal effects on slow-roll dynamics, Phys. Rev. D 77 (2008) 123521 [ arXiv:0712.1120 ] [ INSPIRE ].
43. A. Tranberg, Quantum field thermalization in expanding backgrounds, JHEP 11 (2008) 037 [ arXiv:0806.3158 ] [ INSPIRE ].
44. J. Berges and J. Serreau, Parametric resonance in quantum field theory, Phys. Rev. Lett. 91 (2003) 111601 [ hep-ph/0208070 ] [ INSPIRE ].
45. J. Berges, A. Rothkopf and J. Schmidt, Non-thermal fixed points: effective weak-coupling for strongly correlated systems far from equilibrium, Phys. Rev. Lett. 101 (2008) 041603 [ arXiv:0803.0131 ] [ INSPIRE ].
46. J. Berges, D. Gelfand and J. Pruschke, Quantum theory of fermion production after inflation, Phys. Rev. Lett. 107 (2011) 061301 [ arXiv:1012.4632 ] [ INSPIRE ].
47. J. Berges and D. Sexty, Bose condensation far from equilibrium, Phys. Rev. Lett. 108 (2012) 161601 [ arXiv:1201.0687 ] [ INSPIRE ].
48. J. Berges, D. Gelfand and D. Sexty, Amplified fermion production from overpopulated Bose fields, arXiv:1308.2180 [ INSPIRE ].
49. B. Garbrecht, T. Prokopec and M.G. Schmidt, Particle number in kinetic theory, Eur. Phys. J. C 38 (2004) 135 [ hep-th/0211219 ] [ INSPIRE ]. (Pubitemid 40066998)
50. S. Jeon, Hydrodynamic transport coefficients in relativistic scalar field theory, Phys. Rev. D 52 (1995) 3591 [ hep-ph/9409250 ] [ INSPIRE ].
51. S. Jeon and L.G. Yaffe, From quantum field theory to hydrodynamics: transport coefficients and effective kinetic theory, Phys. Rev. D 53 (1996) 5799 [ hep-ph/9512263 ] [ INSPIRE ].
52. M. Bastero-Gil, A. Berera and R.O. Ramos, Dissipation coefficients from scalar and fermion quantum field interactions, JCAP 09 (2011) 033 [ arXiv:1008.1929 ] [ INSPIRE ].
53. S. Kasuya and M. Kawasaki, Restriction to parametric resonant decay after inflation, Phys. Lett. B 388 (1996) 686 [ hep-ph/9603317 ] [ INSPIRE ]. (Pubitemid 126391360)
54. M. Hotta, I. Joichi, S. Matsumoto and M. Yoshimura, Quantum system under periodic perturbation: effect of environment, Phys. Rev. D 55 (1997) 4614 [ hep-ph/9608374 ] [ INSPIRE ].
55. E. Calzetta and B. Hu, Nonequilibrium quantum fields: closed time path effective action, Wigner function and Boltzmann equation, Phys. Rev. D 37 (1988) 2878 [ INSPIRE ].
56. Y. Ivanov, J. Knoll and D. Voskresensky, Resonance transport and kinetic entropy, Nucl. Phys. A 672 (2000) 313 [ nucl-th/9905028 ] [ INSPIRE ].
57. T. Prokopec, M.G. Schmidt and S. Weinstock, Transport equations for chiral fermions to order â and electroweak baryogenesis. Part 1, Annals Phys. 314 (2004) 208 [ hep-ph/0312110 ] [ INSPIRE ]. (Pubitemid 39407418)
58. T. Prokopec, M.G. Schmidt and S. Weinstock, Transport equations for chiral fermions to order âand electroweak baryogenesis. Part 2, Annals Phys. 314 (2004) 267 [ hep-ph/0406140 ] [ INSPIRE ]. (Pubitemid 39648621)
59. D. Boyanovsky, K. Davey and C. Ho, Particle abundance in a thermal plasma: quantum kinetics vs. Boltzmann equation, Phys. Rev. D 71 (2005) 023523 [ hep-ph/0411042 ] [ INSPIRE ].
60. J. Berges and S. Borsányi, Range of validity of transport equations, Phys. Rev. D 74 (2006) 045022 [ hep-ph/0512155 ] [ INSPIRE ].
61. A. Hohenegger, A. Kartavtsev and M. Lindner, Deriving Boltzmann equations from Kadanoff-Baym equations in curved space-time, Phys. Rev. D 78 (2008) 085027 [ arXiv:0807.4551 ] [ INSPIRE ].
62. A. Anisimov, W. Buchmüller, M. Drewes and S. Mendizabal, Nonequilibrium dynamics of scalar fields in a thermal bath, Annals Phys. 324 (2009) 1234 [ arXiv:0812.1934 ] [ INSPIRE ].
63. B. Garbrecht and M. Garny, Finite width in out-of-equilibrium propagators and kinetic theory, Annals Phys. 327 (2012) 914 [ arXiv:1108.3688 ] [ INSPIRE ].
64. K. Hamaguchi, T. Moroi and K. Mukaida, Boltzmann equation for non-equilibrium particles and its application to non-thermal dark matter production, JHEP 01 (2012) 083 [ arXiv:1111.4594 ] [ INSPIRE ].
65. M. Drewes, S. Mendizabal and C. Weniger, The Boltzmann equation from quantum field theory, Phys. Lett. B 718 (2013) 1119 [ arXiv:1202.1301 ] [ INSPIRE ].
66. Y. Shtanov, J.H. Traschen and R.H. Brandenberger, Universe reheating after inflation, Phys. Rev. D 51 (1995) 5438 [ hep-ph/9407247 ] [ INSPIRE ]. Technology Technology