On the improvement of cosmological neutrino mass bounds

TL;DR

Recent cosmological measurements, including CMB, galaxy clustering, and BAO data, have set some of the tightest upper bounds on the sum of neutrino masses, hinting at sensitivity to neutrino mass hierarchy.

Contribution

This paper combines multiple cosmological datasets to refine upper bounds on neutrino masses and explores the impact of various assumptions and data on these limits.

Findings

Upper bound on neutrino mass sum is 0.183 eV at 95% CL.

Including high-multipole polarization tightens the bound to 0.176 eV.

Data are starting to be sensitive to neutrino mass ordering.

Abstract

The most recent measurements of the temperature and low-multipole polarization anisotropies of the Cosmic Microwave Background (CMB) from the Planck satellite, when combined with galaxy clustering data from the Baryon Oscillation Spectroscopic Survey (BOSS) in the form of the full shape of the power spectrum, and with Baryon Acoustic Oscillation measurements, provide a $95\%$ confidence level (CL) upper bound on the sum of the three active neutrinos $\sum m _\nu< 0.183$ eV, among the tightest neutrino mass bounds in the literature, to date, when the same datasets are taken into account. This very same data combination is able to set, at $\sim70\%$ CL, an upper limit on $\sum m _\nu$ of $0.0968$ eV, a value that approximately corresponds to the minimal mass expected in the inverted neutrino mass hierarchy scenario. If high-multipole polarization data from Planck is also considered, the $95\%$ CL upper bound is tightened to $\sum m _\nu< 0.176$ eV. Further improvements are obtained by considering recent measurements of the Hubble parameter. These limits are obtained assuming a specific non-degenerate neutrino mass spectrum; they slightly worsen when considering other degenerate neutrino mass schemes. Current cosmological data, therefore, start to be mildly sensitive to the neutrino mass ordering. Low-redshift quantities, such as the Hubble constant or the reionization optical depth, play a very important role when setting the neutrino mass constraints. We also comment on the eventual shifts in the cosmological bounds on $\sum m_\nu$ when possible variations in the former two quantities are addressed.