Oscillons and bubbles in Q-ball dynamics

A bstract We show that, in the thin-wall regime, Q -ball-anti- Q -ball collisions reveal chaotic behaviour. This is explained by the resonant energy transfer mechanism triggered by the internal modes hosted by the Q -balls and by the existence of ephemeral states, that is unstable, sometimes even short-lived, field configurations that appear as intermediate states. The most important examples of such states are the bubble of the false broken vacuum, which as intermediate states govern the QQ * annihilation, and the charged oscillons . The usually short-lived bubble can be dynamically temporarily stabilized, which explains their importance in the dynamics of Q -balls. This happens due to the excitation of massless Goldstone modes, which, exerting pressure on the bubble boundaries or being trapped as bound modes, prevent the bubble from collapsing.

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Publication Details

Journal
Journal of High Energy Physics
Published
2025-12-19
DOI
https://doi.org/10.1007/jhep12(2025)154
Citations
1
Primary Topic
Nonlinear Dynamics and Pattern Formation
Type
article
Field-Weighted Citation Impact
1.49

Funders

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article

Oscillons and bubbles in Q-ball dynamics

1 citations
Journal of High Energy Physics
Nonlinear Dynamics and Pattern Formation
1.49
article

Oscillons and bubbles in Q-ball dynamics

article en
1 citations

Abstract

A bstract We show that, in the thin-wall regime, Q -ball-anti- Q -ball collisions reveal chaotic behaviour. This is explained by the resonant energy transfer mechanism triggered by the internal modes hosted by the Q -balls and by the existence of ephemeral states, that is unstable, sometimes even short-lived, field configurations that appear as intermediate states. The most important examples of such states are the bubble of the false broken vacuum, which as intermediate states govern the QQ * annihilation, and the charged oscillons . The usually short-lived bubble can be dynamically temporarily stabilized, which explains their importance in the dynamics of Q -balls. This happens due to the excitation of massless Goldstone modes, which, exerting pressure on the bubble boundaries or being trapped as bound modes, prevent the bubble from collapsing.

Journal of High Energy PhysicsVol. 2025(12)
Hiroshima University (JP), Jagiellonian University (PL), University of Nottingham (GB), Universidad de Salamanca (ES), Durham University (GB)
European Commission, Science and Technology Facilities Council, Agencia Estatal de Investigación
Openalex Percentile: Top 11%
Nonlinear Dynamics and Pattern Formation
1.49
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