Abstract

Dark matter that possesses a particle-antiparticle asymmetry and has thermalised in the early universe, requires a larger annihilation cross-section compared to symmetric dark matter, in order to deplete the dark antiparticles and account for the observed dark matter density. The annihilation cross-section determines the residual symmetric component of dark matter, which may give rise to annihilation signals during CMB and inside haloes today. We consider dark matter with long-range interactions, in particular dark matter coupled to a light vector or scalar force mediator. We compute the couplings required to attain a final antiparticle-to-particle ratio after the thermal freeze-out of the annihilation processes in the early universe, and then estimate the late-time annihilation signals. We show that, due to the Sommerfeld enhancement, highly asymmetric dark matter with long-range interactions can have a significant annihilation rate, potentially larger than symmetric dark matter of the same mass with contact interactions. We discuss caveats in this estimation, relating to the formation of stable bound states. Finally, we consider the non-relativistic partial-wave unitarity bound on the inelastic cross-section, we discuss why it can be realised only by long-range interactions, and showcase the importance of higher partial waves in this regime of large inelasticity. We derive upper bounds on the mass of symmetric and asymmetric thermal-relic dark matter for s-wave and p-wave annihilation, and exhibit how these bounds strengthen as the dark asymmetry increases.

Highlights

  • Dark matter that possesses a particle-antiparticle asymmetry and has thermalised in the early universe, requires a larger annihilation cross-section compared to symmetric dark matter, in order to deplete the dark antiparticles and account for the observed dark matter density

  • We find that highly asymmetric DM with long-range interactions can give rise to annihilation signals that are stronger than those of symmetric DM with contact interactions, up to several orders of magnitude

  • Using eq (2.9) to express ΩDM = 2Y∞symMDMΩB/(ηBmp ηD = ηB ), we find in terms of r∞, and noting that that the suppression factor of the annihilation signals arising from asymmetric DM with respect to symmetric DM of the same mass is [4]

Read more

Summary

The dark-sector temperature

The dark plasma — the bath of dark-sector relativistic particles into which DM annihilates. We will assume that at early times, the dark sector was in thermal equilibrium with the Standard Model (SM) plasma due to some unspecified high-energy interactions that decoupled at a high temperature T. Beyond this point, the SM and dark-sector temperatures, TSM and TD, evolve differently. The SM-sector, dark-sector and total entropy densities are sSM = (2π2/45) gSM TS3M, sD = (2π2/45) gD TD3 and s = sSM + sD respectively, where gSM and gD are the SM and dark-sector relativistic degrees of freedom, which depend on the temperatures.

Boltzmann equations
Dark matter mass and its maximum value
Asymmetric freeze-out with Sommerfeld-enhanced cross-sections
Vector mediator
Scalar mediator
Annihilation signals
Unitarity limit
The velocity dependence of σuni vrel
Higher partial waves
Bounds on the mass of symmetric and asymmetric thermal-relic DM
Conclusion
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call