A dark sector interaction that acts only on perturbations leaves the background expansion untouched while changing the integrated Sachs-Wolfe effect, matter clustering, fσ8, and S8 predictions.
Simulating Momentum Exchange in the Dark Sector
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abstract
Low energy interactions between particles are often characterised by elastic scattering. Just as electrons undergo Thomson scattering with photons, dark matter particles may experience an analogous form of momentum exchange with dark energy. We investigate the influence such an interaction has on the formation of linear and nonlinear cosmic structure, by running for the first time a suite of N-body simulations with different dark energy equations of state and scattering cross sections. In models where the linear matter power spectrum is suppressed by the scattering, we find that on nonlinear scales the power spectrum is strongly enhanced. This is due to the friction term increasing the efficiency of gravitational collapse, which also leads to a scale-independent amplification of the concentration and mass functions of halos. The opposite trend is found for models characterised by an increase of the linear matter power spectrum normalisation. More quantitatively, we find that power spectrum deviations at nonlinear scales ($k \approx 10\, h/$Mpc) are roughly ten times larger than their linear counterparts, exceeding $100%$ for the largest value of the scattering cross section considered in the present work. Similarly, the concentration-mass relation and the halo mass function show deviations up to $100%$ and $20%$, respectively, over a wide range of masses. Therefore, we conclude that nonlinear probes of structure formation might provide much tighter constraints on the scattering cross section between dark energy and dark matter as compared to the present bounds based on linear observables.
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gr-qc 1years
2025 1verdicts
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The frozen vanilla model: Exploring dark sector interactions with delta effective theories
A dark sector interaction that acts only on perturbations leaves the background expansion untouched while changing the integrated Sachs-Wolfe effect, matter clustering, fσ8, and S8 predictions.