Perturbation Analysis of Deformed Q-Balls and Primordial Magnetic Field
arXiv:hep-ph/9811420 · doi:10.1103/PhysRevD.59.125010
Abstract
We study the excited states of the Q-balls by performing stationary perturbation on the spherical Q-balls. We find the exact solution of the stationary perturbation of the global Q-ball with thin wall approximation. For local Q-balls we solve the equations of motion for the perturbative part approximately by using expansion about the coupling constant. Furthermore we comment on the magnetic field generated by the excited Q-balls during the phase transition precipitated by solitosyhthesis and give an implication into cosmology.
11 pages, RevTex, to appear in Phys. Rev. D
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Cited by in corpus (9)
- Some stationary properties of a -ball in arbitrary space dimensions
- The Physics of Q-balls
- An Energetically Stable Q-ball solution in 3+1 Dimensions
- Stability Catalyzer for a Relativistic Non-Topological Soliton Solution
- The role of the massless phantom term in the stability of a non-topological soliton solution
- Families of Q-balls in a deformed linear sigma model
- Introducing a Relativistic Nonlinear Field System With a Single Stable Non-Topological Soliton Solution in 1+1 Dimensions
- Faster-Than-Light Solitons in 1 + 1 Dimensions
- Zero Rest Mass Soliton Solutions