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Introducing the Lumina project: large-volume radiation-hydrodynamic simulations of the epochs of hydrogen and helium reionization

T0 review · 3 major / 4 minor · reviewed 2026-08-04 · deepseek-v4-flash

Pith's one-line read The Lumina simulation claims to be the first large-volume radiation-hydrodynamic calculation to follow both hydrogen and helium reionization self-consistently to z=3, predicting a late, stellar-driven hydrogen reionization and an AGN-driven

desk verdict Lumina is a genuine step-up in scale for coupled HI/HeII reionization simulations, but its headline timing numbers are partly calibrated inputs rather than clean predictions. read the letter →

arxiv 2605.15310 v2 pith:JDPSO3GJ submitted 2026-05-14 astro-ph.CO astro-ph.GA

classification astro-ph.COastro-ph.GA
keywords radiation-hydrodynamicsimulationhydrogenreionizationheliumintergalacticmediumradiativetransferescapefractioncosmicvarianceCMBopticaldepth
topics Dark Matter
open problems Dark Matter
verification ladder T0 review T1 audit T2 compute T3 formal

The pith

A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.

The reading

This paper introduces Lumina, a radiation-hydrodynamic simulation that evolves a 500 cMpc cosmological volume with 2×6000^3 resolution elements down to redshift z=3, coupling galaxy formation, AGN, and radiative transfer on the fly. It tries to establish that, in this single framework, hydrogen reionization is late and predominantly stellar-driven—the median sub-volume is fully ionized by z≈5.2 with residual neutral patches until z≈4.75—while helium reionization is driven by quasars and is nearly complete by z=3. If correct, this would be the first large-volume simulation to self-consistently cover both epochs, enabling direct comparison with 21-cm, Ly-alpha forest, and CMB observations, and providing a forward model linking reionization topology to galaxy and AGN populations. The paper's physical predictions include a Thomson optical depth consistent with CMB measurements and a two-stage IGM thermal history with a late HeII heating boost.

What carries the argument

The carrying object is the simulation itself: a 500 cMpc comoving box with quasi-Lagrangian moving-mesh hydrodynamics and a GPU-accelerated radiative-transfer module closed with the M1 Eddington-tensor approximation, discretized into six frequency bins during hydrogen reionization and one HeII-tracking bin after z=4.75. Two coupled mechanisms do the work: (i) a 'transparent equation of state' prescription in which dense star-forming gas does not absorb ionizing radiation, so the unresolved ISM is represented by a single constant stellar escape fraction f_esc=0.18; and (ii) a non-equilibrium primordial chemistry network for low-density gas, with photoionization and photoheating rates set by t

What would settle it

Compare the simulation's mock Ly-alpha forest and quasar damping-wing predictions at z=5–6 with data: if the neutral hydrogen fraction is already below about 5 percent at z≈5.3, or if the Ly-alpha opacity at z≈5.5 is much lower than the residual-neutral-patches picture implies, the late-reionization claim fails. Equivalently, a stacked-spectrum measurement of the stellar escape fraction at z≈6 that is strongly redshift-dependent or far from 18 percent (e.g., >30 percent and rising) would break the calibration that the prediction rests on.

Watch

Extended reading notes

Core claim

Lumina evolves a 500 cMpc cube with two interleaved sets of 6000^3 resolution elements (one baryonic, one dark matter) down to z=3, coupling a galaxy-formation model with a GPU-accelerated, moment-based (M1) radiative-transfer solver in six frequency bins. The paper's central physical claim is that, in this single framework, hydrogen reionization is late and stellar-driven: the median 100-cMpc sub-box is fully ionized by z≈5.2 and residual neutral hydrogen patches survive until z≈4.75, while helium reionization is driven by AGN, begins at z≈6, reaches its midpoint near z≈4, and is nearly complete by z=3. The simulation also yields a Thomson optical depth to the CMB consistent with the measur

Load-bearing premise

The load-bearing premise is that exactly 18 percent of ionizing starlight escapes its host galaxy at all redshifts, masses, and frequencies; that constant was tuned in smaller 100-cMpc boxes to make hydrogen reionization end at the observed time, so if real escape fractions vary, the predicted late, patchy hydrogen reionization is not independent of that choice.

Editorial extensions

If this is right

  • Hydrogen reionization ends late and patchy: median completion z≈5.2 and neutral islands to z≈4.75, so 21-cm power-spectrum experiments should expect a late, extended reionization tail rather than a single sharp transition.
  • Helium reionization by z≈3 injects a distinct late-time thermal boost, so the IGM temperature–density relation at z≈2.5–3 should retain a measurable memory of AGN-driven HeII heating.
  • The combined HI+HeII history yields a Thomson optical depth consistent with CMB constraints, linking reionization timing to the CMB in one self-consistent framework.
  • Stars drive HI/HeI reionization with AGN contributing only ~14% at z=5, and AGN drive HeII below z≈6, so source decomposition can be compared directly with quasar luminosity functions and galaxy surveys.
  • Partitioning the volume into 125 sub-boxes quantifies cosmic variance: reionization timing and topology vary strongly across 100-cMpc regions, and regions that reionized early in HI also reionize early in HeII.

Reading between the lines

Editorial extensions of the paper, not claims the author makes directly.

  • A sub-volume rerun with a redshift- or mass-dependent stellar escape fraction would reveal how much of the late-HI-reionization prediction is fixed by the 18% calibration rather than by the simulated galaxy population; if the timing moves substantially, the headline result is conditional on that tuning.
  • The predicted scatter across 100-cMpc sub-boxes implies a concrete 21-cm observable: the power spectrum at z≈5–6 should have a long tail of large neutral islands; low-frequency arrays can search for that extended tail as a distinctive signature.
  • The early-HI/early-HeII spatial correlation suggests cross-correlating HeII Ly-alpha forest sightlines with galaxy overdensities could directly test whether the same overdense regions drive both epochs.
  • Since the simulation stops at z=3 with residual HeII patches in some sub-boxes, an extension to z≈2 with the same model would test whether the predicted 'nearly complete by z=3' holds, or whether late HeII islands persist and affect the temperature–density relation.
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Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, and a circularity audit.

Referee Report

3 major / 4 minor

Summary. This paper introduces Lumina, a 500 cMpc radiation-hydrodynamic simulation with 2×6000^3 resolution elements evolved to z=3, built on AREPO with the IllustrisTNG galaxy-formation model and a GPU-accelerated M1 radiative-transfer solver. The paper describes the numerical methods, six-bin RT above z=4.75, initial conditions with separate baryon/dark-matter transfer functions and streaming velocities, and a set of large on-the-fly data products. The headline physical claims are a late, stellar-driven hydrogen reionization (median sub-box fully ionized by z≈5.2, residual HI patches until z≈4.75), an AGN-driven HeII reionization beginning at z≈6 and nearly complete by z=3, a Thomson optical depth consistent with Planck, and a multi-stage IGM thermal history.

Significance. Lumina is a major technical achievement: it is the first on-the-fly RHD simulation to combine a 500 cMpc volume with coverage through HeII reionization, and the paper provides unusually detailed methodological documentation, including sub-box variance diagnostics and a careful treatment of initial conditions. If the physical conclusions survive closer scrutiny, the simulation will be a reference for reionization topology, 21-cm forecasts, and HeII observables. The authors are also transparent about the main limitations—f_esc calibration, reduced speed of light, and the z=4.75 model switch—which I regard as a strength. My concern is that these limitations are not merely caveats; they are directly entangled with the headline timeline claims, so the current version overstates the degree to which the reionization history is predicted rather than calibrated.

major comments (3)
  1. [Sec. 3.2.1 and Sec. 8.1] The hydrogen-reionization timing is the paper's headline result, but it is not an independent prediction. f_esc,★=0.18 is explicitly calibrated 'in boxes of side length 100 cMpc to yield a realistic end to hydrogen reionization,' and Sec. 8.1 concedes that agreement with damping-wing/Lyα constraints is 'partly a direct consequence of the escape-fraction calibration.' The same calibration feeds the quoted τ_CMB comparison. A reader cannot separate what is predicted from what is imposed. Please label the HI timeline and τ_CMB as calibrated model outputs rather than predictions, and provide a sensitivity test around the adopted f_esc (e.g., ±30%) showing the effect on x_HI(z), z_reion, and τ_CMB.
  2. [Sec. 3.1 and Sec. 8.1] The reduced speed of light, c_tilde=0.2c, is a plausible source of a box-size-dependent bias in the late tail. At z≈5, a photon crossing 100 cMpc takes ~270 Myr at this speed, comparable to the interval from z≈5.5 to z≈4.75; the paper itself states that small neutral regions may persist below z=5 'in part because the reduced speed of light delays the irradiation of remote voids.' Because f_esc was calibrated in 100 cMpc boxes with the same c_tilde, the calibration cannot remove the additional delay introduced by the larger 500 cMpc domain. I ask for a quantitative convergence test in c_tilde (e.g., 0.2c vs 0.5c or 1c in a 100 cMpc box) plus an estimate of the bias expected from 500 cMpc scales, or a clear statement that the late-HI tail is not claimable until such a test is done.
  3. [Sec. 4 and Sec. 8.1] The z=4.75 hand-off appears to prescribe the end of hydrogen reionization. At z=4.75 the code switches from six-bin RT to a uniform FG09 UVB for E<54.42 eV and keeps only AGN sources. Yet Sec. 8.1 reports 'residual neutral HI patches persisting until z≈4.75,' while Sec. 4 says 'Once HI and HeI are fully ionized in our box at z=4.75.' These statements are in tension: any residual neutral patches are removed by the model switch rather than by propagating ionization fronts. This directly affects the headline 'late reionization' claim. Please quantify the overlap, either by running the last ~0.2–0.3 in z with RT continued or by showing how x_HI(z) would evolve if the switch were delayed.
minor comments (4)
  1. [Sec. 3.3] The sentence 'while gas below the EoS is instantaneously placed on it' appears to be a typo and is confusing: gas below the density threshold should follow the non-equilibrium chemistry described nearby. Please correct or rephrase.
  2. [Abstract] The abstract says the simulation 'self-consistently follows ... through HI, HeI, and HeII reionization down to z=3,' but for z<4.75 HI/HeI are treated with a uniform UVB rather than self-consistent RT. Please qualify the scope of self-consistency.
  3. [Sec. 8.2 and Fig. 22] The text says residual HeII is 'below 1 percent' by z=3, whereas Fig. 22 shows individual 100 cMpc sub-boxes retaining up to ~4% at z=3. State explicitly that the median is below 1% and quote the sub-box scatter.
  4. [Eq. (31)] Γ_HI is defined with the reduced speed of light c_tilde. Since c_tilde< c, this definition suppresses the inferred photoionization rate relative to the physical rate. Please clarify whether comparisons with observational Γ_HI values account for this factor, or use physical c in the post-processing definition.

Circularity Check

1 steps flagged · score 6.0 of 10

HI-reionization 'prediction' is the calibrated input: f_esc,★ is tuned to produce a realistic end to hydrogen reionization, and the paper concedes the agreement is partly a direct consequence of that calibration.

  1. fitted input called prediction [Section 3.2.1 (Stellar radiation) and Section 8.1 (Hydrogen reionization)]
    "To account for unresolved ISM absorption we therefore apply a constant stellar escape fraction f_esc,★=0.18, i.e. we inject f_esc,★ times the raw photon number. f_esc,★ has been calibrated in boxes of side length 100 cMpc to yield a realistic end to hydrogen reionization. ... Lumina is also consistent with the bulk of the observational compilation shown in the figure ... which is partly a direct consequence of the escape-fraction calibration."

    The headline 'prediction' of a late, stellar-driven hydrogen reionization (median sub-volume fully ionized by z≈5.2, residual neutral HI patches until z≈4.75) is the very quantity used to set f_esc,★. The stellar emissivity is f_esc,★ times the raw photon output, so varying f_esc,★ shifts the end of reionization directly. The paper itself states that agreement with Lyα-forest/damping-wing constraints is 'partly a direct consequence of the escape-fraction calibration,' and the Planck-consistent τ_CMB (Eq. 33) is the integral of this same calibrated history. Thus the central HI timeline is a fitted value reported as a prediction.

full rationale

Lumina contains substantial independent content: the galaxy population, AGN luminosity functions, matter power spectra, and the HeII reionization history are not calibrated to the same target as the headline HI result. The HeII timeline is a self-consistent consequence of the IllustrisTNG BH model plus the Shen et al. (2020) SED, not a direct fit to HeII observations. However, the central HI-reionization timeline is not an independent prediction. Section 3.2.1 explicitly states f_esc,★=0.18 'has been calibrated in boxes of side length 100 cMpc to yield a realistic end to hydrogen reionization,' and Section 8.1 concedes that the observational agreement is 'partly a direct consequence of the escape-fraction calibration.' Since τ_CMB is the integral of this same calibrated reionization history, the Planck consistency is inherited rather than independently predicted. The paper also cautions that the reduced speed of light (0.2c) delays irradiation of remote voids, so the residual-z≈4.75 patches carry an acknowledged numerical contribution; I do not count this as a separate circular step, but it strengthens the concern that the late HI tail is not a clean prediction. No load-bearing self-citation chain or imported uniqueness theorem is used; the Thesan citation for the 0.2c choice is a numerical test, not a uniqueness argument. Overall, one core prediction (HI end and τ_CMB) reduces by construction to a fitted input, yielding a score of 6.

Assumptions & free parameters 7 free parameters · 8 assumptions · 0 invented entities

The central claims rest on one fitted escape fraction (f_esc=0.18) that directly sets HI-reionization timing; several adopted SEDs and subgrid efficiencies from prior calibrated models; a set of ad hoc switches at z=4.75; and the reduced-speed-of-light approximation. No new physical entities are introduced.

free parameters (7)
  • f_esc,★ = 0.18
    Calibrated in 100 cMpc boxes to yield a realistic end to hydrogen reionization (Sec. 3.2.1); the main HI-reionization prediction is therefore partly a fitted value.
  • α_ox = -1.5
    Assumed constant AGN optical-to-X-ray slope (Sec. 3.2.2); sets the HeII-ionizing photon budget.
  • AGN obscuration parameters ω1, ω2 = 0.3, 0.07
    Luminosity-dependent correction from Vogelsberger et al. (2013), Eq. (15); no source-level escape fraction for AGN.
  • Shocked-ISM X-ray SED = kT_ISM = 240 eV, L_ISM/SFR = 3.3e40 erg/s/(M_sun/yr)
    Eqs. (16)-(17) from Mineo et al. (2012); sets X-ray pre-heating of the IGM.
  • Star-formation depletion time = t_*0 = 2.2 Gyr, with slope change at n_H,crit and z=4.75
    TNG calibration to Kennicutt-Schmidt (Eqs. 1-2); reverted at z≤4.75 to preserve BH growth.
  • Reduced speed of light = ~c = 0.2 c
    Adopted to make RT tractable (Sec. 3.1); affects ionization-front speed and residual neutral patches.
  • Model-transition redshift = z = 4.75
    Ad hoc switch: six bins to one, stellar emission off, uniform UVB for HI/HeI (Sec. 4). Bounds the self-consistent regime.
assumptions (8)
  • standard math M1 closure for the Eddington tensor (Eq. 14) accurately represents the radiation field in the 6-bin transport.
    Needed to close Eqs. (12)-(13); a known approximation valid near isotropic/diffuse regimes.
  • domain assumption IllustrisTNG subgrid galaxy-formation model calibrated at z=0 remains predictive at z≈3-10.
    All galaxy/BH source properties derive from this model (Sec. 2.2).
  • ad hoc to paper Transparent-EoS treatment: gas above n_H,SF does not absorb ionizing radiation.
    Makes f_esc well-defined; differs from Thesan (Sec. 3.3).
  • domain assumption BPASS v2.2.1 binary SEDs with Chabrier IMF (upper cutoff 100 M_sun) describe stellar ionizing spectra at relevant ages and metallicities.
    Sec. 3.2.1.
  • domain assumption Shen et al. (2020) composite quasar SED with constant α_ox=-1.5 captures AGN EUV/X-ray output; obscuration correction absorbs all unresolved effects.
    Sec. 3.2.2.
  • ad hoc to paper At z<4.75 a uniform UVB (FG09 + Rahmati self-shielding) can replace HI/HeI radiative transfer.
    Sec. 4; removes self-consistency for species most relevant to the Lyα forest after z=4.75.
  • domain assumption No Pop III stars; X-ray secondary ionizations are neglected, with leftover electron energy deposited as heat.
    Sec. 3.2.3; paper says this may overestimate X-ray heating and underestimate ionizations.
  • domain assumption The reduced speed of light (0.2c) reproduces the global reionization history.
    Sec. 3.1 citing Kannan et al. (2022); paper notes it may bias residual neutral patches (Sec. 8.1).

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Cite this review

Pith. "Pith review of Introducing the Lumina project: large-volume radiation-hydrodynamic simulations of the epochs of hydrogen and helium reionization." pith.science (2026). https://pith.science/paper/JDPSO3GJ

@misc{pith2026260515310,
  author       = {Pith},
  title        = {Pith review of: Introducing the Lumina project: large-volume radiation-hydrodynamic simulations of the epochs of hydrogen and helium reionization},
  year         = {2026},
  howpublished = {\url{https://pith.science/paper/JDPSO3GJ}},
  note         = {Machine review of arXiv:2605.15310}
}
abstract

Understanding how galaxies and active galactic nuclei (AGN) jointly drive the reionization of the intergalactic medium (IGM) across cosmic time remains a major challenge in cosmology. We present Lumina, a large-volume radiation-hydrodynamic simulation that self-consistently follows the coupled evolution of the intergalactic medium, galaxies, and AGN through HI, HeI, and HeII reionization down to redshift $z=3$. Lumina evolves a cosmological volume of comoving side length $L_{\mathrm{box}}=500\,\mathrm{cMpc}$ with $2\times 6000^{3}$ resolution elements, corresponding to baryonic and dark-matter mass resolutions of $3.6\times 10^{6}\,\text{M}_{\odot}$ and $1.9\times 10^{7}\,\text{M}_{\odot}$, respectively. The simulation uses the moving-mesh code AREPO, combining the IllustrisTNG galaxy-formation model with a GPU-accelerated M1 radiation-transport solver in six frequency bins. The initial conditions employ separate transfer functions for baryons and dark matter and include their relative streaming velocity. Lumina predicts a late, predominantly stellar-driven hydrogen reionization, with the median sub-volume fully ionized by $z\approx 5.2$ and residual neutral HI patches persisting until $z\approx 4.75$. HeII reionization is driven self-consistently by AGN and is nearly complete by $z=3$. The simulation yields a Thomson-scattering optical depth in excellent agreement with Planck, an IGM thermal history and photoionization background broadly consistent with observational constraints, and a clear late-time thermal boost associated with HeII reionization. Its galaxy population remains consistent with the original IllustrisTNG project, while the larger volume improves statistics for rare objects, large-scale environments, and cosmic variance, enabling forward modelling of observables linking HI and HeII topologies to the evolving galaxy and AGN populations.

Figures

Figures reproduced from arXiv: 2605.15310 by the authors.

Figure 1
Figure 1. Projected baryonic density (gas + stars) in a multi-scale zoom-in centred on the most massive halo in Lumina at 𝑧 = 3 (𝑀200,crit = 5.6 × 1013 M⊙). The four panels show regions of side length 500 cMpc, 50 cMpc, 5 cMpc, and 500 ckpc, respectively. The white square in each panel marks the region shown in the next zoom level. The figure illustrates the embedding of the halo in the cosmic web, its filamentary gas supply,… view at source ↗
Figure 2
Figure 2. A multi-scale view of Lumina at 𝑧 ≃ 4. The main panel shows projected gas distribution in a slice of the simulation volume with thickness 150 cMpc. It is color-coded by the mass-weighted He iii fraction, while transparency encodes the gas surface density. We first zoom in on a sub-field of 60 × 60 cMpc2 , showing a large He iii bubble around a cluster of massive galaxies. Then we further zoom in on four selected gal… view at source ↗
Figure 3
Figure 3. Spectral energy distributions (SEDs) for the four radiation sources used in this work: a 1 Myr-old, 0.25 Z⊙ stellar population from BPASS v2.2.1 (blue); an AGN from Shen et al. (2020) (green); a shock-heated ISM component described by Eq. 16 with effective temperature 𝑘B𝑇 = 240 eV (red); and an HMXB at 𝑧 = 10 from Fragos et al. (2013b) (cyan). All SEDs are normalised over the simulated energy band 13.6 eV–2 keV. The… view at source ↗
Figures from the paper (22 more)
Figure 4
Figure 4. Figure 4: Schematic view of the modifications applied at the transition from hydrogen to helium reionization at 𝑧 = 4.75. We increase the number of radiative￾transfer subcycles from 64 to 256, switch from six frequency bins to a single bin tracking the ionization of He ii, and r…
Figure 5
Figure 5. Figure 5: Linear matter power spectra from camb (Lewis et al. 2000; Howlett et al. 2012) at the initial redshift 𝑧 = 49 used in our simulation. The upper panel shows the absolute spectra for cold dark matter (CDM), baryons, and their total; the lower panel shows the correspondin…
Figure 6
Figure 6. Figure 6: Power spectrum of a two-component glass with two times 643 particles, showing the characteristic 𝑃(𝑘) ∝ 𝑘 4 spectrum (dashed inclined line) below the Nyquist frequency for the total particle distribution, while the two subcomponents all drop off with 𝑃(𝑘) ∝ 𝑘 2 (dotted…
Figure 7
Figure 7. Figure 7: Comparison of the simulated volume and baryonic mass resolu￾tion of Lumina with other state-of-the-art galaxy-formation simulations. We include simulations evolved to 𝑧 = 0 without on-the-fly radiative transfer: TNG50, TNG100, and TNG300 from the IllustrisTNG suite; MT…
Figure 8
Figure 8. Figure 8: Matter power spectra in Lumina at 𝑧 = 20, 10, 5, and 3. Top: absolute power spectra 𝑃(𝑘) for gas, cold dark matter (CDM), and total matter, compared to linear-theory predictions from camb (solid curves). Bottom: ratios of the measured spectra to the linear-theory total…
Figure 9
Figure 9. Figure 9: Evolution of the star-formation rate density as a function of redshift. We compare our results with Thesan-1 and Thesan-2 (Kannan et al. 2022), with TNG100 (the original calibration target of the IllustrisTNG project; Pillepich et al. 2018b), and with the largest run o…
Figure 10
Figure 10. Figure 10: Galaxy stellar mass functions in Lumina at 𝑧 ≃ 3–10. Results from TNG100 and MTNG are shown for reference, illustrating the impact of simulation volume and resolution across the full stellar-mass range. The three simulations show reasonable convergence within their sh…
Figure 11
Figure 11. Figure 11: Galaxy star-formation main sequence in Lumina at 𝑧 ≃ 3–10, with results from TNG100 and MTNG shown for reference. We compare the Lumina predictions with the latest JWST measurements from Simmonds et al. (2025); Clarke et al. (2025); Mérida et al. (2026), together with…
Figure 12
Figure 12. Figure 12: Galaxy stellar-mass–halo-mass relations in Lumina at 𝑧 ≃ 3–10, which can also be interpreted as the integrated star-formation efficiency. Results from TNG100 and MTNG are shown for reference and demonstrate that the galaxy stellar mass is converged with respect to num…
Figure 13
Figure 13. Figure 13: Galaxy gas-phase mass–metallicity relations in Lumina at 𝑧 ≃ 3–10, compared with TNG100 and MTNG. Lumina and TNG100 predict consistent metallicities, both of which are higher than MTNG owing to its lower resolution. The change in the metal-injection scheme at 𝑧 = 4.75…
Figure 14
Figure 14. Figure 14: Bolometric AGN luminosity functions in Lumina at 𝑧 ≃ 3–5, compared with TNG100 and MTNG. Lumina agrees with MTNG at the bright end, while at the faint end MTNG predicts lower AGN number densities owing to its lower resolution. Lumina is more consistent with TNG100, bu…
Figure 15
Figure 15. Figure 15: Hydrogen reionization redshift in a single-cell slice through the midplane of the simulation box. We define the reionization redshift of each grid cell as the last time at which the local neutral-hydrogen fraction exceeded 1%, using a Cartesian grid with resolution 12…
Figure 16
Figure 16. Figure 16: Volume-weighted H ii fraction (top) and gas temperature (bottom) in a single-cell slice through the midplane of the Lumina volume, computed on the 12803 Cartesian grid. The columns correspond to the early (⟨𝑥H ii⟩𝑉 = 0.1), intermediate (⟨𝑥H ii⟩𝑉 = 0.5), and late (⟨𝑥H …
Figure 18
Figure 18. Figure 18: Evolution of the volume-weighted H i photoionization rate ΓHI, measured in ionized regions (𝑥HII > 0.5) and restricted to gas with 𝑛H < 0.106 cm−3 . We show Lumina together with Thesan-1 and Thesan-2 (Garaldi et al. 2022), the UV-background models of Faucher-Giguère e…
Figure 19
Figure 19. Figure 19: Top: global emissivity for each radiation bin and source class as a function of redshift 𝑧. Bottom: fractional contribution of each source class to the photoionization rate of H i, He i, and He ii. We show the instantaneous value (solid) as well as the cumulative cont…
Figure 20
Figure 20. Figure 20: He ii reionization redshift in a single-cell slice through the midplane of the simulation box. We define the reionization redshift of each grid cell as the last time at which its volume-weighted He iii fraction fell below 90%, evaluated on a 12803 Cartesian grid (equi…
Figure 21
Figure 21. Figure 21: Volume-weighted He iii fraction (top) and gas temperature (bottom) in a single-cell slice through the midplane of the Lumina volume, computed on the 12803 Cartesian grid. The columns correspond to the early (⟨𝑥He iii⟩𝑉 = 0.1), intermediate (⟨𝑥He iii⟩𝑉 = 0.5), and late…
Figure 23
Figure 23. Figure 23: Evolution of the volume-weighted He ii photoionization rate, ΓHeII, measured from gas cells with 𝑛H < 0.106 cm−3 . For comparison we also show the uniform UV-background models of Haardt & Madau (2012), Faucher-Giguère et al. (2009), Faucher-Giguère (2020), and Puchwei…
Figure 22
Figure 22. Figure 22: Redshift evolution of the volume-averaged sum of the neutral and singly ionised helium fractions in Lumina (green). We partition the simulation volume into 125 sub-boxes of side length 100 cMpc and compute the reionization history of each independently. The solid gree…
Figure 24
Figure 24. Figure 24: Temperature at mean density, 𝑇0 (𝑧). Top: the simulation volume is divided into 125 sub-boxes of side length 100 cMpc, and 𝑇0 is determined independently in each. The green curve shows the median over all sub-boxes, with shaded bands marking the 15.87th–84.13th and 2.…
Figure 25
Figure 25. Figure 25: Temperature–number-density phase diagram of all gas in Lumina at three redshifts: early hydrogen reionization, near the completion of hydrogen reionization, and near the completion of He ii reionization. The pixel colour encodes the gas mass per logarithmic bin in 𝑛H …
Figure 26
Figure 26. Figure 26: CMB optical depth 𝜏CMB (𝑧), compared with the constraint from Planck Collaboration et al. (2020, TT,TE,EE+lowE) (grey band, 1𝜎). We use Eq. (33) together with the simulated electron density for 𝑧 > 3, and assume full ionization of H and He for 𝑧 < 3. We compare Lumina…

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2 extracted references · cited by 5 Pith papers

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    us- ingexactlythesamecosmologicalparametersandrandomphasesas Lumina, which enables a straightforward, object-by-object match- ingofresolvedhaloesbetweenLuminaandtheDM-onlyruns.Their mass resolution is sufficient to resolve haloes of mass1010M⊙ and 1011M⊙ with at least 50 dark-matter particles. The DM-only simulations serve as ideal parent volumes for con-...

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Reviewed August 4, 2026 · model on record in the stance chip above.