Little Red Dots from Primordial Black Holes: Non-Gaussianity and Accretion Evade $μ$-Distortion Constraints
This paper asks whether primordial black holes can provide the massive seeds needed for the JWST little red dot population without violating COBE/FIRAS limits on CMB μ-distortions. Using MCMC fits for broad lognormal and cut-power-law primordial power-spectrum enhancements, including local non-Gaussianity, nonlinear density mapping, and post-formation accretion, the authors find viable LRD-seeding models with |fNL| of order unity and peak power A of order 10^-3 under standard Eddington-limited growth. Both positive and negative fNL branches can reproduce the inferred LRD abundance, but the negative branch is accretion-history dependent and disappears for low black-hole duty cycles (fduty ≲ 0.1). The result reopens a primordial-seed route to early SMBHs and makes future μ-distortion experiments a direct test of that scenario.
Figure notes (5)
- Figure 1. This overview connects the allowed small-scale curvature-power enhancements to the PBH mass range relevant for JWST LRDs, while showing why direct Gaussian seed formation is excluded without either efficient accretion or non-Gaussianity. It also places COBE/FIRAS and projected FOSSIL sensitivity alongside the viable templates.
- Figure 2. This figure gives the clearest direct demonstration of the paper's central non-Gaussianity result: both positive and negative local fNL values can intersect the observed LRD number-density band for fixed broad-spectrum templates.
- Figure 4. This posterior plot isolates the bimodal positive- and negative-fNL solutions in the lognormal model, making clear that the two branches are distinct statistical pathways to the required seed abundance rather than a single broad Gaussian-like solution.
- Figure 7. This duty-cycle comparison is the key caveat figure because it shows how the joint μ-distortion-plus-LRD constraints change with accretion efficiency, including the loss of the negative-fNL preference when fduty becomes small.
- Figure 9. This late synthesis figure compares the lognormal and cut-power-law MCMC posteriors under the same μ+LRD likelihood, showing that the main viable-seed conclusion is not tied to one specific broad power-spectrum parameterization.