The B−L Phase Transition pp 117-128 | Cite as
Nonperturbative Dynamics
Chapter
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Abstract
The total decay rates and branching ratios which we derived from the Lagrangian of the supersymmetric Abelian Higgs model in the previous chapter are important ingredients to the study of the reheating process after the \(B{-}L \ \)phase transition. Reheating is a perturbative process, which we will investigate by means of semiclassical Boltzmann equations in the next chapter. For now, we shall focus on the nonperturbative dynamics of the \(B{-}L \ \)phase transition.
Keywords
Higgs Boson Cosmic String Higgs Field False Vacuum Inflaton Field
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References
- 1.A. Vilenkin, Cosmic strings and domain walls. Phys. Rept. 121, 263 (1985)MathSciNetADSCrossRefMATHGoogle Scholar
- 2.M. Hindmarsh, T. Kibble, Cosmic strings. Rept. Prog. Phys. 58, 477–562 (1995) [hep-ph/9411342]Google Scholar
- 3.M. Hindmarsh, Signals of Inflationary Models with Cosmic Strings. Prog. Theor. Phys. Suppl. 190, 197–228 (2011) [1106.0391]Google Scholar
- 4.E.J. Copeland, S. Pascoli, A. Rajantie, Dynamics of tachyonic preheating after hybrid inflation. Phys. Rev. D65, 103517 (2002) [ hep-ph/0202031]Google Scholar
- 5.W. Buchmuller, L. Covi, D. Delepine, Inflation and supersymmetry breaking. Phys. Lett. B491, 183–189 (2000) [ hep-ph/0006168]Google Scholar
- 6.R.A. Battye, B. Garbrecht, A. Moss, Constraints on supersymmetric models of hybrid inflation, JCAP 0609 (2006) 007 [ astro-ph/0607339]Google Scholar
- 7.A.D. Linde, A. Riotto, Hybrid inflation in supergravity. Phys. Rev. D56, 1841–1844 (1997) [hep-ph/9703209]Google Scholar
- 8.K. Nakayama, F. Takahashi, T.T. Yanagida, Constraint on the gravitino mass in hybrid inflation, JCAP, 1012. (2010) 010 [1007.5152]Google Scholar
- 9.M. Hindmarsh, S. Stuckey, N. Bevis, Abelian higgs cosmic strings: small scale structure and loops. Phys. Rev. D79, 123504 (2009) [0812.1929]Google Scholar
- 10.J.-F. Dufaux, D.G. Figueroa, J. Garcia-Bellido, Gravitational waves from Abelian gauge fields and cosmic strings at preheating. Phys. Rev. D82, 083518 (2010) [1006.0217]Google Scholar
- 11.R. Battye, A. Moss, Updated constraints on the cosmic string tension. Phys. Rev. D82, 023521 (2010) [ 1005.0479]Google Scholar
- 12.J. Dunkley, R. Hlozek, J. Sievers, V. Acquaviva, P. Ade et al. The Atacama cosmology telescope: cosmological parameters from the 2008 power spectra. Astrophys. J. 739, 52 (2011) [1009.0866]Google Scholar
- 13.J. Urrestilla, N. Bevis, M. Hindmarsh, M. Kunz, Cosmic string parameter constraints and model analysis using small scale Cosmic Microwave Background data. JCAP 1112, 021 (2011) [1108.2730]Google Scholar
- 14.C. Dvorkin, M. Wyman, W. Hu, Cosmic string constraints from WMAP and the South Pole Telescope. Phys. Rev. D84, 123519 (2011) [1109.4947]Google Scholar
- 15.R. Battye, B. Garbrecht, A. Moss, Tight constraints on \(F\)- and \(D\)-term hybrid inflation scenarios. Phys. Rev. D81, 123512 (2010) [1001.0769]Google Scholar
- 16.R. Jeannerot, M. Postma, Confronting hybrid inflation in supergravity with CMB data. JHEP 0505, 071 (2005) [hep-ph/0503146]Google Scholar
- 17.G.N. Felder, J. Garcia-Bellido, P.B. Greene, L. Kofman, A.D. Linde et al. Dynamics of symmetry breaking and tachyonic preheating. Phys. Rev. Lett. 87, 011601 (2001) [hep-ph/0012142]Google Scholar
- 18.G.N. Felder, L. Kofman, A.D. Linde, Tachyonic instability and dynamics of spontaneous symmetry breaking. Phys. Rev. D64, 123517 (2001) [hep-th/0106179]Google Scholar
- 19.J. Garcia-Bellido, E. Ruiz Morales, Particle production from symmetry breaking after inflation. Phys. Lett. B536, 193–202 (2002) [hep-ph/0109230]Google Scholar
- 20.J. Garcia-Bellido, M. Garcia Perez, A. Gonzalez-Arroyo, Symmetry breaking and false vacuum decay after hybrid inflation. Phys. Rev. D67, 103501 (2003) [hep-ph/0208228]Google Scholar
- 21.A.D. Linde, Hybrid inflation. Phys. Rev. D49, 748–754 (1994) [astro-ph/9307002]Google Scholar
- 22.J. Berges, D. Gelfand, J. Pruschke, Quantum theory of fermion production after inflation. Phys. Rev. Lett. 107 061301 (2011) [1012.4632]Google Scholar
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