Table of Contents
Fetching ...

Contraints on radiative dark-matter decay from the cosmic microwave background

Le Zhang, Xuelei Chen, Marc Kamionkowski, Zongguo Si, Zheng Zheng

TL;DR

This work addresses how radiative dark-matter decay affects recombination and reionization by injecting energy that modifies the ionization history and CMB power spectra. The authors modify recombination and CMB codes (RECFAST, CAMB) and perform a full MCMC analysis with cosmological parameters, jointly constraining the decay parameters $\Gamma_{\chi}$ and $\zeta$. They report a 95% CL bound for long lifetimes: $\zeta\Gamma_{\chi} < 1.7\times 10^{-25}\,s^{-1}$, map 2D exclusions in the $\log_{10}\zeta$–$\log_{10}\Gamma_{\chi}$ plane for shorter lifetimes, and forecast Planck's improved sensitivity. The results tighten previous limits by about a factor of 10 and illustrate modest gains from including large-scale structure data due to degeneracies, with Planck expected to significantly improve the constraints. This methodology offers a broad, model-independent approach to constraining decaying dark matter using CMB and LSS data.

Abstract

If dark matter decays to electromagnetically-interacting particles, it can inject energy into the baryonic gas and thus affect the processes of recombination and reionization. This leaves an imprint on the cosmic microwave background (CMB): the large-scale polarization is enhanced, and the small-scale temperature fluctuation is damped. We use the WMAP three-year data combined with galaxy surveys to constrain radiatively decaying dark matter. Our new limits to the dark-matter decay width are about ten times stronger than previous limits. For dark-matter lifetimes that exceed the age of the Universe, a limit of $ζΓ_χ < 1.7 \times 10^{-25} s^{-1}$ (95% CL) is derived, where $ζ$ is the efficiency of converting decay energy into ionization energy. Limits for lifetimes short compared with the age of the Universe are also derived. We forecast improvements expected from the Planck satellite.

Contraints on radiative dark-matter decay from the cosmic microwave background

TL;DR

This work addresses how radiative dark-matter decay affects recombination and reionization by injecting energy that modifies the ionization history and CMB power spectra. The authors modify recombination and CMB codes (RECFAST, CAMB) and perform a full MCMC analysis with cosmological parameters, jointly constraining the decay parameters and . They report a 95% CL bound for long lifetimes: , map 2D exclusions in the plane for shorter lifetimes, and forecast Planck's improved sensitivity. The results tighten previous limits by about a factor of 10 and illustrate modest gains from including large-scale structure data due to degeneracies, with Planck expected to significantly improve the constraints. This methodology offers a broad, model-independent approach to constraining decaying dark matter using CMB and LSS data.

Abstract

If dark matter decays to electromagnetically-interacting particles, it can inject energy into the baryonic gas and thus affect the processes of recombination and reionization. This leaves an imprint on the cosmic microwave background (CMB): the large-scale polarization is enhanced, and the small-scale temperature fluctuation is damped. We use the WMAP three-year data combined with galaxy surveys to constrain radiatively decaying dark matter. Our new limits to the dark-matter decay width are about ten times stronger than previous limits. For dark-matter lifetimes that exceed the age of the Universe, a limit of (95% CL) is derived, where is the efficiency of converting decay energy into ionization energy. Limits for lifetimes short compared with the age of the Universe are also derived. We forecast improvements expected from the Planck satellite.

Paper Structure

This paper contains 1 section, 7 equations, 3 figures.

Table of Contents

  1. Introduction

Figures (3)

  • Figure 1: The marginalized probability distribution function (solid curve) and the relative mean likelihood (dashed curve) of the $\zeta\Gamma_\chi$ parameter in the case of long lifetime, for the CMB-only (WMAP 3 year) constraint (green upper curves), and the CMB and LSS (SDSS+2dF) constraint (blue lower curves). The normalization is such that the maximum of the function is 1.
  • Figure 2: The $2\sigma$ constraints on the decaying-DM parameter space. We show the limits from the WMAP1 analysis of Ref. CK04, our new constraint from WMAP3+SDSS+2dF, as well as our forecast for the reach of Planck.
  • Figure 3: The 2D contours of the distribution of $\zeta\Gamma_\chi$ and the background parameters for WMAP3+SDSS+2dF data. The color is for the relative mean likelihood