The soft X-ray background with Suzaku: I. Milky Way halo

Masaki Ueda, Hayato Sugiyama, Shogo B. Kobayashi, Kotaro Fukushima, Noriko Y. Yamasaki, Kosuke Sato, Kyoko Matsushita

Published 2022-09-04Version 1

We present measurements of the soft X-ray background emission for 130 Suzaku observations at $75^\circ<l < 285^\circ$ and $|b|>15^\circ$ obtained from 2005 to 2015, covering nearly one solar cycle. In addition to the standard soft X-ray background model consisting of the local hot bubble and the Milky Way Halo (MWH), we include a hot collisional-ionization-equilibrium component with a temperature of $\sim 0.8$ keV to reproduce spectra of a significant fraction of the lines of sight. Then, the scatter in the relation between the emission measure vs. temperature of the MWH component is reduced. Here, we exclude time ranges with high count rates to minimize the effect of the solar wind charge exchange (SWCX). However, the spectra of almost the same lines of sight are inconsistent. The heliospheric SWCX emissions likely contaminate and gives a bias in measurements of temperature and the emission measure of the MWH. Excluding the data around the solar maximum and using the data taken before the end of 2009, at $|b|>35^\circ$ and $105^\circ<l<255^\circ$, the temperature (0.22 keV) and emission measure ($2\times 10^{-3}~\rm{cm^{-6}pc}$) of the MWH are fairly uniform. The increase of the emission measure toward the lower Galactic latitude at $|b|<35^\circ$ indicates a presence of a disk-like morphology component. A composite model which consists of disk-like and spherical-morphology components also reproduces the observed emission measure distribution of MWH. In this case, the hydrostatic mass at a few tens of kpc from the Galactic center agrees with the gravitational mass of the Milky Way. The plasma with the virial temperature likely fills the Milky Way halo in nearly hydrostatic equilibrium. Assuming the gas metallicity of 0.3 solar, the upper limit of the gas mass of the spherical component out to 250 kpc, or the virial radius, is $\sim$ a few $\times 10^{10}~ M_\odot$.