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arxiv: 2604.15006 · v2 · submitted 2026-04-16 · 🌌 astro-ph.CO · hep-ph

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Cosmology of Inelastic Self-Interacting Dark Matter: Linear Evolution and Observational Constraints

Authors on Pith no claims yet

Pith reviewed 2026-05-10 10:03 UTC · model grok-4.3

classification 🌌 astro-ph.CO hep-ph
keywords inelastic dark matterself-interacting dark matterdark acoustic oscillationsstructure formationLyman-alpha forestcosmological perturbationssecluded dark sectormatter power spectrum
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The pith

Exothermic inelastic conversions in two-component dark matter inject kinetic energy that suppresses small-scale structure and creates acoustic oscillations.

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

The paper examines the linear cosmological evolution of inelastic self-interacting dark matter in a secluded two-component sector with a small mass splitting under thermal initial conditions. It derives that exothermic conversions heat the lighter species, generating pressure support that damps small-scale fluctuations and produces dark acoustic oscillations in the matter power spectrum. The cutoff scale at k greater than 1 h per Mpc depends on the cross-section strength, its velocity dependence, the dark matter masses, and the splitting. Modified Boltzmann solver calculations are then confronted with Lyman-alpha forest data and high-redshift UV luminosity functions, yielding closed but non-monotonic exclusion regions set by the competition between conversion efficiency and depletion of the heavy component. These internal thermodynamic effects offer a way to test multi-component dark sectors through their imprint on structure formation.

Core claim

In a two-component dark matter model with inelastic self-interactions and small mass splitting, exothermic conversions between the species inject kinetic energy into the lighter component. This creates pressure support that suppresses the linear matter power spectrum at wavenumbers k greater than 1 h Mpc inverse and induces dark acoustic oscillations. The resulting cutoff scale depends on cross-section normalization and velocity dependence, dark matter mass, and the mass splitting. Coupled background and perturbation equations are solved for both power-law and low-velocity saturation cross sections using a modified Boltzmann solver. Recast constraints from Lyman-alpha forest observations and

What carries the argument

Coupled background and perturbation equations for inelastic conversion between the two dark matter species, solved for power-law and low-velocity saturation cross sections.

If this is right

  • The suppression scale in the matter power spectrum varies with cross-section normalization, velocity dependence, mass, and mass splitting.
  • Observational constraints from Lyman-alpha forest data and UV luminosity functions produce non-monotonic exclusion regions due to competition between efficient conversion and heavy-species depletion.
  • Dark acoustic oscillations appear in the matter power spectrum as a direct signature of the pressure support from energy injection.
  • Internal thermodynamics of a multi-component secluded dark sector can produce observable effects on structure formation without requiring direct detection.

Where Pith is reading between the lines

These are editorial extensions of the paper, not claims the author makes directly.

  • The same energy-injection mechanism could be tested in nonlinear regimes to assess impacts on halo mass functions and galaxy formation.
  • Future large-scale structure surveys could map the oscillation features to distinguish inelastic self-interaction from other suppression mechanisms such as warm dark matter.
  • Analogous effects might arise in other multi-component models with different interaction channels, broadening the class of testable secluded dark sectors.

Load-bearing premise

The derivation assumes thermal initial conditions for both species, a small mass splitting, and cross sections of either power-law or low-velocity saturation form.

What would settle it

A future measurement of the matter power spectrum that shows either no cutoff near k equals 1 h Mpc inverse or a cutoff whose scale does not vary with mass splitting and cross-section parameters in the predicted way.

read the original abstract

We study the linear cosmological evolution of inelastic self-interacting dark matter in a two-component dark sector with a small mass splitting, assuming thermal initial conditions for the two species. We derive the coupled background and perturbation equations for inelastic conversion between the two species, considering both power-law and low-velocity saturation cross sections. Exothermic conversion injects kinetic energy into the light component, generating pressure support that suppresses small-scale structure and produces dark acoustic oscillations in the matter power spectrum. The resulting cutoff at scale $k > 1\,h\,\mathrm{Mpc}^{-1}$ depends on the normalization and velocity dependence of the cross section, the dark matter mass and the mass splitting. Using linear power spectra computed with a modified Boltzmann solver, we apply recast constraints from Lyman-$\alpha$ forest data and high-redshift UV luminosity functions, finding non-monotonic but closed exclusion regions driven by the competition between efficient conversion and rapid depletion of the heavy component. These results show that the internal thermodynamics of a secluded multi-component dark sector can leave observable imprints on structure formation, providing a complementary probe of secluded dark matter.

Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, simulated authors' rebuttal, and a circularity audit. Tearing a paper down is the easy half of reading it; the pith above is the substance, this is the friction.

Referee Report

2 major / 2 minor

Summary. The paper derives coupled background and perturbation equations for inelastic self-interacting dark matter in a two-component secluded sector with small mass splitting and thermal initial conditions. It considers power-law and velocity-saturated cross sections, shows that exothermic conversion generates pressure support and dark acoustic oscillations leading to a cutoff in the linear matter power spectrum at k ≳ 1 h Mpc^{-1}, and applies recast Lyman-α forest and high-redshift UV luminosity function constraints via a modified Boltzmann solver to obtain non-monotonic but closed exclusion regions in the space of DM mass, mass splitting, and cross-section parameters.

Significance. If the central results hold, the work establishes that the internal thermodynamics and conversion dynamics of a multi-component dark sector can produce distinctive imprints on small-scale structure formation, including oscillatory features, thereby providing a complementary observational probe of secluded dark matter models that is independent of direct detection or collider searches. The explicit derivation of the modified Boltzmann equations and their numerical implementation is a clear technical contribution.

major comments (2)
  1. [Observational constraints section] In the section applying observational constraints (around the discussion of recast Lyman-α and UV LF bounds): the mapping of the model's DAO-induced cutoff and oscillatory features in P(k) to standard Lyman-α exclusion regions assumes that the suppression can be treated equivalently to the smooth small-scale cutoffs used in WDM or fuzzy DM calibrations. However, the velocity-dependent energy injection and nodes of the dark acoustic oscillations can produce non-monotonic residuals in the 1D flux power spectrum at z~3–5, which may invalidate the simple k-cutoff recasting and affect the reported non-monotonic exclusion regions, particularly where conversion efficiency competes with heavy-species depletion.
  2. [Linear evolution section] §3 (linear evolution) and the Boltzmann solver implementation: the coupled perturbation equations are derived under the assumption of thermal initial conditions and small mass splitting; the central claim that the cutoff scale depends on normalization, velocity dependence, mass, and splitting would be strengthened by an explicit test of how deviations from these assumptions (e.g., non-thermal distributions or larger splittings) alter the resulting P(k) and the subsequent exclusion contours.
minor comments (2)
  1. [Abstract] The abstract states the cutoff occurs at k > 1 h Mpc^{-1} but does not specify the precise definition (e.g., where P(k) drops by a factor of 2 or 10 relative to CDM); adding this would improve clarity for readers comparing to other models.
  2. [Figures] Figure captions for the power spectra and exclusion plots should explicitly note the redshift and wavenumber range used for the recast constraints to allow direct assessment of applicability.

Simulated Author's Rebuttal

2 responses · 0 unresolved

We thank the referee for their detailed and constructive feedback on our manuscript. Their comments have prompted us to clarify several aspects of our analysis and assumptions. We address each major comment below.

read point-by-point responses
  1. Referee: [Observational constraints section] In the section applying observational constraints (around the discussion of recast Lyman-α and UV LF bounds): the mapping of the model's DAO-induced cutoff and oscillatory features in P(k) to standard Lyman-α exclusion regions assumes that the suppression can be treated equivalently to the smooth small-scale cutoffs used in WDM or fuzzy DM calibrations. However, the velocity-dependent energy injection and nodes of the dark acoustic oscillations can produce non-monotonic residuals in the 1D flux power spectrum at z~3–5, which may invalidate the simple k-cutoff recasting and affect the reported non-monotonic exclusion regions, particularly where conversion efficiency competes with heavy-species depletion.

    Authors: We agree that the presence of dark acoustic oscillations (DAOs) and velocity-dependent effects could lead to non-monotonic features in the flux power spectrum, potentially affecting the direct applicability of standard Lyman-α recasts calibrated on smooth cutoffs. Our approach follows the common practice in the literature for similar models with cutoffs (e.g., ETHOS models with DAOs), where constraints are applied based on the scale at which suppression occurs. However, to address this concern, we have revised the observational constraints section to include a more detailed discussion of the limitations of the recasting method and the potential impact of oscillatory features. We note that our reported exclusion regions are based on the effective cutoff and should be interpreted as indicative rather than definitive, pending more detailed simulations. This revision is partial as a full re-analysis with hydrodynamic simulations is beyond the current scope. revision: partial

  2. Referee: [Linear evolution section] §3 (linear evolution) and the Boltzmann solver implementation: the coupled perturbation equations are derived under the assumption of thermal initial conditions and small mass splitting; the central claim that the cutoff scale depends on normalization, velocity dependence, mass, and splitting would be strengthened by an explicit test of how deviations from these assumptions (e.g., non-thermal distributions or larger splittings) alter the resulting P(k) and the subsequent exclusion contours.

    Authors: The derivation in §3 assumes thermal initial conditions, which are appropriate for a secluded sector that has thermalized, and small mass splittings to enable efficient inelastic scattering at relevant epochs. We acknowledge that testing deviations would provide additional robustness. However, non-thermal distributions would require a different Boltzmann hierarchy treatment, and larger splittings would change the kinematics of the conversion process, effectively exploring a different regime of the model. We have added text in the revised manuscript justifying these assumptions based on the model setup and early universe thermal history, and briefly discussing how deviations might affect the results qualitatively. This strengthens the presentation without altering the core claims. revision: partial

Circularity Check

0 steps flagged

No circularity: derivation from first-principles equations plus external constraints

full rationale

The paper derives coupled background and perturbation equations for inelastic conversion from thermal initial conditions and specified cross-section forms, solves them numerically with a modified Boltzmann solver to obtain linear P(k), and applies recast external constraints from Lyman-α forest and UV luminosity function data. No load-bearing step reduces by construction to a fitted input, self-citation, or definitional equivalence; the non-monotonic exclusion regions emerge from the solved competition between conversion efficiency and heavy-species depletion when compared to independent observational benchmarks. The derivation chain remains self-contained against external data.

Axiom & Free-Parameter Ledger

3 free parameters · 1 axioms · 0 invented entities

The model introduces several free parameters (dark-matter mass, mass splitting, cross-section normalization and velocity dependence) that are not derived from first principles and must be chosen or fitted to produce the reported cutoff scale and exclusion regions. The only explicit background assumption is thermal initial conditions for the two species.

free parameters (3)
  • dark matter mass
    Sets the overall scale of the cutoff and conversion efficiency
  • mass splitting
    Controls the kinetic energy released in exothermic conversion
  • cross-section normalization and velocity dependence
    Determines the rate and velocity scaling of inelastic scattering
axioms (1)
  • domain assumption thermal initial conditions for the two species
    Assumed at the start of the linear evolution calculation

pith-pipeline@v0.9.0 · 5501 in / 1395 out tokens · 42133 ms · 2026-05-10T10:03:56.937291+00:00 · methodology

discussion (0)

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Forward citations

Cited by 1 Pith paper

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. Saturation Mechanisms in the Interacting Dark Sector

    astro-ph.CO 2026-04 unverdicted novelty 6.0

    Nonlinear dark-sector interaction models with a half-saturation sparseness scale are observationally preferred over their linear counterparts at >95% confidence for two of three cases.

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