2508.08768v1
Impact of Resonance, Raman, and Thomson Scattering on Hydrogen Line Formation in Little Red Dots
Digest
The authors run 3D Monte Carlo radiative transfer to test how resonance, Raman, and Thomson scattering sculpt Balmer lines in Little Red Dots. Resonance scattering in an n=2–populated H I medium drives strong departures from Case B and distinct Hα vs Hβ shapes, but Hβ is funneled into Paα, preventing broad Hβ wings. Raman scattering of higher Lyman-series emission can explain Hα/Hβ wing-width ratios ≳1.28, whereas Ramanization of a UV continuum is disfavored by the near-constant FWHM across transitions. Thomson scattering with Te≈10^4 K and electron column ≈10^24 cm−2 reproduces the ≳1000 km s−1 wings and implies virial BH masses can be overestimated by ≳10 if widths are taken at face value.
Key figures to inspect
- Figure 1 — Geometry/parameters: map each wedge to the assumed medium (n=2 H I for resonance, ground-state H I for Raman, H II electrons for Thomson) to see which columns, velocities, and Te drive the modeled wing shapes and line asymmetries.
- Figure 2 — Level diagram and branching: follow the multi-branch de-excitation paths that preferentially convert Hβ photons into Paα, clarifying why resonance scattering cannot broaden Hβ while allowing Hα profile distortions and Case B violations.
- Figure 3 — Raman channels: compare Rayleigh vs Raman routes from Lyman-series UV into Hα/Hβ/Pa features to understand predicted wing asymmetry and why continuum-driven Raman is disfavored relative to line-pumped Raman from higher Lyman lines.
- Figure 4 — Hβ→Paα conversion vs optical depth: the rising conversion fraction with τ quantifies Hβ suppression; match the Monte Carlo points to the analytic curve (Eq. 15) to gauge when Hβ wings must be narrow despite broad Hα.