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A Sezer, T Ergin, R Yamazaki, H Sano, Y Fukui, Discovery of recombining plasma inside the extended gamma-ray supernova remnant HB9, Monthly Notices of the Royal Astronomical Society, Volume 489, Issue 3, November 2019, Pages 4300–4310, https://doi.org/10.1093/mnras/stz2461
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ABSTRACT
We present the results from the Suzaku X-ray Imaging Spectrometer observation of the mixed-morphology supernova remnant (SNR) HB9 (G160.9+2.6). We discovered recombining plasma (RP) in the western Suzaku observation region and the spectra here are well described by a model having collisional ionization equilibrium (CIE) and RP components. On the other hand, the X-ray spectra from the eastern Suzaku observation region are best reproduced by the CIE and non-equilibrium ionization model. We discuss possible scenarios to explain the origin of the RP emission based on the observational properties and concluded that the rarefaction scenario is a possible explanation for the existence of RP. In addition, the gamma-ray emission morphology and spectrum within the energy range of 0.2–300 GeV are investigated using 10 yr of data from the Fermi Large Area Telescope (LAT). The gamma-ray morphology of HB9 is best described by the spatial template of radio continuum emission. The spectrum is well fit to a log-parabola function and its detection significance was found to be 25σ. Moreover, a new gamma-ray point source located just outside the south-east region of the SNR’s shell was detected with a significance of 6σ. We also investigated the archival H i and CO data and detected an expanding shell structure in the velocity range of |$-10.5$| and |$+1.8$| km s−1 that is coinciding with a region of gamma-ray enhancement at the southern rim of the HB9 shell.
1 INTRODUCTION
Thermal composite or mixed-morphology supernova remnants (MM SNRs; Rho & Petre 1998) are characterized by radio shell with centre-filled X-rays. Recombining (overionized) plasmas (RPs) have been discovered from some MM SNRs (e.g. Yamaguchi et al. 2009; Sawada & Koyama 2012; Ergin et al. 2014; Katsuragawa et al. 2018; Suzuki et al. 2018). Many of them have been also detected in gamma rays with energies ranging from GeV to TeV (e.g. Albert et al. 2007; Abdo et al. 2010). X-ray and gamma-ray studies of MM SNRs are important to address the questions about their relation with the interstellar medium (ISM), the physical origin of RPs (e.g. thermal conduction: Cox et al. 1999; Shelton et al. 1999 and rarefaction: Itoh & Masai 1989; Shimizu, Masai & Koyama 2012) and the origin of the gamma-ray emission (e.g. leptonic and hadronic).
HB9 (G160.9+2.6) has a large angular size (140 arcmin |$\times$| 120 arcmin) and a shell type morphology in the radio band (e.g. Leahy & Roger 1991). The estimated distance and age by Leahy & Aschenbach (1995) was found to be 1.5 kpc and 8–20 kyr from ROSAT data, respectively. Using H i observations, the kinematic distance of HB9 was estimated to be 0.8 |$\pm$| 0.4 kpc (Leahy & Tian 2007). They also estimated the age of HB9 as 4000–7000 yr.
In X-rays, HB9 was first discovered with HEAO-1 A2 soft X-ray survey in 1979 (Tuohy, Clarc & Garmire 1979), then observed by GINGA and ROSAT X-ray satellites (Yamauchi & Koyama 1993; Leahy & Aschenbach 1995). Using GINGA data, Yamauchi & Koyama (1993) found that the X-ray spectrum was represented by a two-component model: a thin thermal emission (0.4–0.7 keV) at a low-energy band and a thermal emission (6.6 keV) or power-law (PL) (photon index of |$\Gamma$||$\sim$| 2.35) models at a high-energy band. Leahy & Aschenbach (1995) studied ROSAT data and presented the full ROSAT position sensitive proportional counter (PSPC) image of HB9. From this image, they concluded that HB9 has a centrally brightened X-ray emission. They also searched for the spatial variation and found that the column density is nearly constant across HB9 and the electron temperature of the outer regions is slightly lower than the central region. The X-ray temperature shows no strong spatial variation (Leahy & Aschenbach 1995). This result with the radio/X-ray morphology indicates that the SNR HB9 belongs to the class of MM SNRs.
In the GeV gamma-ray band, Araya (2014) analysed 5.5 yr of data collected by the Large Area Telescope (LAT) on board the Fermi Gamma-ray Space Telescope (Fermi) and detected extended gamma-ray emission centred at the position of HB9 with a significance of 16σ above 0.2 GeV. The radius of the disc-like extended gamma-ray source was found to be 1° and the spectrum was fit to a log-parabola (LP) function, defined as |${\rm d}N/{\rm d}E = N_{0}(E/E_{0})^{-(\alpha +\beta \,{\rm ln}(E/E_{0}))}$|, with spectral indices of |$\alpha$| = 2.2 |$\pm$| 0.09 and |$\beta$| = 0.4 |$\pm$| 0.1. Although HB9 was reported to be ‘not detected’ in the First Fermi-LAT Supernova Remnant Catalogue (Acero et al. 2016), it was listed as a new extended source, 4FGL J0500.3+4639e, in the Fourth Fermi-LAT sources catalogue (4FGL; The Fermi-LAT collaboration 2019a).
The closest compact source to HB9 is the pulsar PSR B0458+46/PSR J0502+4654 that is located within the radio continuum shell of the SNR (Krishnakumar, Joshi & Manoharan 2017). This pulsar is at a distance of 1.79 kpc and so far no gamma-ray emission has been detected from it. The closest point-like gamma-ray sources, that are located outside the radio-shell of HB9 were reported in the 4FGL catalogue and the Fourth (4LAC; The Fermi-LAT collaboration 2019b) catalogue of active galactic nuclei (AGNe): 4FGL J0503.6+4518, a blazar (GB6 J0503+4517), and 4FGL J0507.9+4647, an AGN named as TXS 0503+466.
In this paper, we explore the X-ray properties of the SNR HB9 using archival data of Suzaku (Mitsuda et al. 2007), which has a high spectral resolution and a low instrumental background. In addition, we re-analyse the Fermi-LAT data of HB9 collected over the span of about 10 yr to map its morphology in greater detail and investigate overlapping regions of gamma-ray emission with the ambient atomic and molecular gas, as well as the RP emission. The organization of the paper is as follows: In Section 2, we describe the X-ray, gamma-ray, and atomic and molecular gas observations and the data reduction processes. In Section 3, we outline the data analysis procedure and results. We then discuss our results in the context of other MM SNRs showing RP emission in Section 4. Finally, we present our conclusions in Section 5.
2 OBSERVATIONS AND DATA REDUCTION
2.1 X-rays
Two pointing observations (the east and west) of HB9 were performed in 2014 September (PI: T. Pannuti) with X-ray imaging spectrometer (XIS; Koyama et al. 2007) on board Suzaku, as listed in Table 1. We downloaded archival Suzaku data1 and extracted the XIS data from XIS 0, 1, 3. Note that XIS0 and XIS3 are front-side illuminated (FI) CCDs, whereas XIS1 is a back-side illuminated (BI) CCD. In the reduction procedure and the analysis of the Suzaku data, we used headas software version 6.20 and xspec (Arnaud 1996) version 12.9.1 with the latest atomic data base AtomDB v3.0.92 (Smith et al. 2001; Foster et al. 2012). We generated redistribution matrix files and ancillary response files with the ftool xisrmfgen and xissimarfgen (Ishisaki et al. 2007), respectively. To extract XIS images and spectra we used xselect v2.4d. The spectra were rebinned with a minimum of 25 counts to allow the use of the |$\chi ^2$|-statistic.
Target name . | Observation ID . | Start time . | Stop time . | (|$l, b$|) . | Exposure time . |
---|---|---|---|---|---|
. | . | . | . | . | (ks) . |
HB9 east | 509033010 | 2014-09-29 | 2014-09-30 | (|$160{^{\circ}_{.}} 8$|, |$2{^{\circ}_{.}} 65$|) | 51.1 |
HB9 west | 509032010 | 2014-09-30 | 2014-10-01 | (|$160{^{\circ}_{.}} 5$|, |$2{^{\circ}_{.}} 22$|) | 49.8 |
IRAS 05262+4432 (BGD) | 703019010 | 2008-09-12 | 2008-09-14 | (|$165{^{\circ}_{.}} 1$|, |$5{^{\circ}_{.}} 72$|) | 82.1 |
Target name . | Observation ID . | Start time . | Stop time . | (|$l, b$|) . | Exposure time . |
---|---|---|---|---|---|
. | . | . | . | . | (ks) . |
HB9 east | 509033010 | 2014-09-29 | 2014-09-30 | (|$160{^{\circ}_{.}} 8$|, |$2{^{\circ}_{.}} 65$|) | 51.1 |
HB9 west | 509032010 | 2014-09-30 | 2014-10-01 | (|$160{^{\circ}_{.}} 5$|, |$2{^{\circ}_{.}} 22$|) | 49.8 |
IRAS 05262+4432 (BGD) | 703019010 | 2008-09-12 | 2008-09-14 | (|$165{^{\circ}_{.}} 1$|, |$5{^{\circ}_{.}} 72$|) | 82.1 |
Target name . | Observation ID . | Start time . | Stop time . | (|$l, b$|) . | Exposure time . |
---|---|---|---|---|---|
. | . | . | . | . | (ks) . |
HB9 east | 509033010 | 2014-09-29 | 2014-09-30 | (|$160{^{\circ}_{.}} 8$|, |$2{^{\circ}_{.}} 65$|) | 51.1 |
HB9 west | 509032010 | 2014-09-30 | 2014-10-01 | (|$160{^{\circ}_{.}} 5$|, |$2{^{\circ}_{.}} 22$|) | 49.8 |
IRAS 05262+4432 (BGD) | 703019010 | 2008-09-12 | 2008-09-14 | (|$165{^{\circ}_{.}} 1$|, |$5{^{\circ}_{.}} 72$|) | 82.1 |
Target name . | Observation ID . | Start time . | Stop time . | (|$l, b$|) . | Exposure time . |
---|---|---|---|---|---|
. | . | . | . | . | (ks) . |
HB9 east | 509033010 | 2014-09-29 | 2014-09-30 | (|$160{^{\circ}_{.}} 8$|, |$2{^{\circ}_{.}} 65$|) | 51.1 |
HB9 west | 509032010 | 2014-09-30 | 2014-10-01 | (|$160{^{\circ}_{.}} 5$|, |$2{^{\circ}_{.}} 22$|) | 49.8 |
IRAS 05262+4432 (BGD) | 703019010 | 2008-09-12 | 2008-09-14 | (|$165{^{\circ}_{.}} 1$|, |$5{^{\circ}_{.}} 72$|) | 82.1 |
2.2 Gamma rays
The gamma-ray observations were taken from 2008 August 4 to 2018 November 14. In this analysis, we made use of the analysis packages fermitools3 version 1.0.1 and fermipy4 version 0.17.4. Using gtselect of fermitools we selected Fermi-LAT Pass 8 ‘source’ class and ‘front|$+$|back’ type events coming from zenith angles smaller than 90° and from a circular region of interest (ROI) with a radius of 20° centred at the SNR’s radio location.5 The Fermi-LAT instrument response function version P8R3|$_{-}$|SOURCE|$_{-}\!\!$|V2 was used. For mapping the morphology and searching for new sources within the analysis region, events having energies in the range of 1–300 GeV were selected. To deduce the spectral parameters of the investigated sources, events with energies between 200 MeV and 300 GeV were chosen.
2.3 CO, H i, and radio continuum
We used archival |$^{12}$|CO(J = 1–0) data sets obtained with the 1.2 m telescope at Harvard–Smithsonian Center for Astrophysics (CfA) using the position-switching technique (Dame, Hartmann & Thaddeus 2001). The angular resolution is 8.8 arcmin. The sampling interval of the HB9 region is |$0{^{\circ}_{.}} 0625$| for |$|b|$||$\lt $| 2° and |$0{^{\circ}_{.}} 25$| for |$|b|$||$\gt $| 2°. The typical noise fluctuation is 0.05 K (|$|b|$||$\lt $| 2°) or 0.14 K (|$|b|$||$\gt $| 2°) at the velocity resolution of 1.3 km s−1.
The H i 21 cm line and radio continuum at 408 and 1420 MHz are from the Canadian Galactic Plane Survey (CGPS; Taylor et al. 2003), which were carried out at the Dominion Radio Astrophysical Observatory (DRAO). These data sets have been also published by Leahy & Tian (2007). The angular resolution is 58 arcsec |$\times$| 80 arcsec for H i; 2.8 arcmin |$\times$| 3.9 arcmin for 408 MHz; 49 arcsec |$\times$| 68 arcsec for 1420 MHz. The typical noise fluctuation of H i is 3 K at the velocity resolution of 0.82 km s−1. The radio continuum images are noise limited with root-mean-square of 3 mJy beam−1 at 408 MHz and 0.3 mJy beam−1 at 1420 MHz.
3 ANALYSIS AND RESULTS
3.1 Suzaku analysis and results
3.1.1 X-ray image
We display a ROSAT PSPC image of HB9 in the 0.2–2.4 keV energy band in the top panel of Fig. 1. The contours correspond to radio observations6 at 1420 MHz with the Synthesis Telescope (ST) of the DRAO. We also show 0.3–10.0 keV XIS1 images of the east and west regions of HB9 in the left and right bottom panels of Fig. 1, respectively. To investigate the plasma parameters, we selected regions which are shown by the circles on these images.

Top: The ROSAT PSPC image of the HB9 field in the 0.2–2.4 keV band, overlaid with the radio continuum contours at 1420 MHz observed with the Synthesis Telescope (ST) of the Dominion Radio Astrophysical Observatory (DRAO). The radio contours are at levels of 0.5, 1.6, 5.8, 12.1, 25.7, and 54.9 mJy beam−1. The individual squares indicate the Suzaku XIS field of views (FoVs) for the east and west observations given in Table 1. Bottom left: XIS1 image of the east region of HB9 in the 0.3–10.0 keV band. Bottom right: XIS1 image of the west region of HB9 in the 0.3–10.0 keV band. The circles in the bottom panels illustrate regions used for spectral analysis. North is up and east is to the left.
3.1.2 Background estimation
We estimated the background spectra from the observational Suzaku data, IRAS 05262+4432. The observation log for the background (BGD) is presented in Table 1. For the instrumental background (NXB: non X-ray background), we used xisnxbgen ftool (Tawa et al. 2008) and subtract it from the extracted spectrum. The X-ray background spectral model in our analysis includes four components: the Cosmic X-ray background (CXB), the local hot bubble (LHB) and two thermal components (LP: low-temperature plasma and HP: high-temperature plasma) for the Galactic halo (GH). Similar to Yamauchi & Koyama (1993), the contribution of the Galactic ridge X-ray emission (GRXE) is negligible in our analysis, since it is located near the anticentre region.
We fit the spectra with this model: Abs1 |$\times$| PL |$_{\rm CXB}$| + Abs2 |$\times$| (apec|$_{\rm HP}$| + apec|$_{\rm LP}$|) + Abs3 |$\times$| apec|$_{\rm LHB}$|. Abs1, 2, 3 represent the ISM absorption for CXB, GH and LHB, respectively. The apec is a collisional ionization equilibrium (CIE) plasma model in xspec. We left the normalization parameters of each component free and fixed the electron temperature parameters of all components at the values were set by Masui et al. (2009). The CXB component parameters are fixed to the values given by Kushino et al. (2002).
3.1.3 Spectral fitting
In order to explore the X-ray spectral properties of HB9, we extracted XIS spectra from the east and west regions indicated with the outermost circles (radii of 5.3 and 6.4 arcmin) shown in Fig. 1. We see emission lines of highly ionized O, Ne, Mg, Si, and Fe-L below 2 keV.
We first examined XIS spectra of the west region by fitting with various single-component models that include non-equilibrium ionization (NEI), vnei, plane-parallel shock model, vpshock, CIE, vmekal and vapec, RP model, VRNEI in xspec. Each model modified by the interstellar absorption model TBABS (Wilms et al. 2000). They failed to account for the emission above 3.0 keV and did not give adequately good fits (reduced |$\chi ^{2}$||$\gt $| 1.8).
We subsequently fitted the spectra with a two-component model, NEI and CIE model, to better reproduce the spectra. However, this model did not provide a good fit to the data (reduced |$\chi ^{2}$| = 1.5–1.8). We then applied RP and CIE model. The RP model has variable abundances (VRNEI in xspec), it corresponds to the spectrum of a NEI plasma after a rapid transition of the electron temperature from |$kT_{\rm init}$| to |$kT_{\rm e}$|. In this fitting, the free parameters are the current electron temperature (|$kT_{\rm e}$|), initial temperature (|$kT_{\rm init}$|), ionization time-scale (|$n_{\rm e}t$|), normalization, and abundances of O, Ne, Mg, and Si relative to the solar values of Wilms et al. (2000). For CIE component, the electron temperature and normalization are free parameters. The elemental abundances in the CIE component are fixed at the solar values. We also added narrow lines (Gaussian models) at 0.82 and 1.23 keV for the Fe-L lines. The two-component model, an RP and a CIE model, improve the fitting with reduced |$\chi ^{2}$|/dof = 1.09. We found that an initial temperature (|$kT_{\rm init}$||$\sim$| 3.14 keV) larger than the final temperature (|$kT_{\rm e}$||$\sim$| 1.13 keV) indicates that the plasma is in the RP state. The fitting results are given in Table 2. The spectra extracted from the west region are shown in Fig. 2.

Left: Suzaku XIS FI spectra of the west region in the 0.6–5.0 keV energy band. Right: XIS FI spectra of the east region in the 0.6–5.0 keV energy band. The residuals are shown in the lower panel.
Suzaku best-fitting spectral parameters for the west and east Suzaku observation regions of HB9, shown in Fig. 1.
. | . | Value . | |
---|---|---|---|
Component . | Parameter (unit) . | West . | East . |
TBABS | |$N_{\rm H}$| (|$10^{21}$| cm|$^{-2})$| | |$4.76_{-0.21}^{+0.44}$| | |$3.57_{-0.33}^{+0.42}$| |
VRNEI | |$kT_{\rm e}$| (keV) | |$1.13_{-0.03}^{+0.02}$| | |$0.97_{-0.02}^{+0.01}$| |
|$kT_{\rm init}$| (keV) | |$3.14_{-0.25}^{+0.41}$| | 0.0808 (fixed) | |
O (solar) | |$1.2_{-0.3}^{+0.2}$| | |$1.1_{-0.4}^{+0.2}$| | |
Ne (solar) | |$1.1_{-0.1}^{+0.2}$| | |$1.3_{-0.2}^{+0.1}$| | |
Mg (solar) | |$1.3_{-0.2}^{+0.1}$| | |$1.2_{-0.4}^{+0.2}$| | |
Si (solar) | |$1.7_{-0.1}^{+0.2}$| | |$1.5_{-0.3}^{+0.2}$| | |
|$\tau = n_{\rm e}t$| (|$10^{11}$| cm−3 s) | |$5.8_{-0.4}^{+0.3}$| | |$3.6_{-0.5}^{+0.2}$| | |
Normalizationa (|$10^{-3}$| cm|$^{-5}$|) | |$2.25_{-0.12}^{+0.17}$| | |$3.21_{-0.26}^{+0.41}$| | |
CIE | |$kT_{\rm e}$| (keV) | |$0.42_{-0.02}^{+0.01}$| | |$0.51_{-0.01}^{+0.02}$| |
Normalizationa (|$10^{-3}$| cm|$^{-5}$|) | |$2.81_{-0.27}^{+0.21}$| | |$4.13_{-0.51}^{+0.25}$| | |
Reduced |$\chi ^{2}$| (dof) | 1.09 (587) | 1.11 (498) |
. | . | Value . | |
---|---|---|---|
Component . | Parameter (unit) . | West . | East . |
TBABS | |$N_{\rm H}$| (|$10^{21}$| cm|$^{-2})$| | |$4.76_{-0.21}^{+0.44}$| | |$3.57_{-0.33}^{+0.42}$| |
VRNEI | |$kT_{\rm e}$| (keV) | |$1.13_{-0.03}^{+0.02}$| | |$0.97_{-0.02}^{+0.01}$| |
|$kT_{\rm init}$| (keV) | |$3.14_{-0.25}^{+0.41}$| | 0.0808 (fixed) | |
O (solar) | |$1.2_{-0.3}^{+0.2}$| | |$1.1_{-0.4}^{+0.2}$| | |
Ne (solar) | |$1.1_{-0.1}^{+0.2}$| | |$1.3_{-0.2}^{+0.1}$| | |
Mg (solar) | |$1.3_{-0.2}^{+0.1}$| | |$1.2_{-0.4}^{+0.2}$| | |
Si (solar) | |$1.7_{-0.1}^{+0.2}$| | |$1.5_{-0.3}^{+0.2}$| | |
|$\tau = n_{\rm e}t$| (|$10^{11}$| cm−3 s) | |$5.8_{-0.4}^{+0.3}$| | |$3.6_{-0.5}^{+0.2}$| | |
Normalizationa (|$10^{-3}$| cm|$^{-5}$|) | |$2.25_{-0.12}^{+0.17}$| | |$3.21_{-0.26}^{+0.41}$| | |
CIE | |$kT_{\rm e}$| (keV) | |$0.42_{-0.02}^{+0.01}$| | |$0.51_{-0.01}^{+0.02}$| |
Normalizationa (|$10^{-3}$| cm|$^{-5}$|) | |$2.81_{-0.27}^{+0.21}$| | |$4.13_{-0.51}^{+0.25}$| | |
Reduced |$\chi ^{2}$| (dof) | 1.09 (587) | 1.11 (498) |
Notes. Errors are within a 90 per cent confidence level. Abundances are given relative to the solar values of Wilms, Alle & McCray (2000).
aThe unit is |$10^{-14}$||$\int n_{\rm e} n_{\rm H} {\rm d}V$|/(|$4\pi d^{2}$|), where d is the distance to the source (in cm), |$n_{\rm e}$| and |$n_{\rm H}$| are the electron and hydrogen densities (in units of cm−3), respectively, and V is the emitting volume (in units of cm3).
Suzaku best-fitting spectral parameters for the west and east Suzaku observation regions of HB9, shown in Fig. 1.
. | . | Value . | |
---|---|---|---|
Component . | Parameter (unit) . | West . | East . |
TBABS | |$N_{\rm H}$| (|$10^{21}$| cm|$^{-2})$| | |$4.76_{-0.21}^{+0.44}$| | |$3.57_{-0.33}^{+0.42}$| |
VRNEI | |$kT_{\rm e}$| (keV) | |$1.13_{-0.03}^{+0.02}$| | |$0.97_{-0.02}^{+0.01}$| |
|$kT_{\rm init}$| (keV) | |$3.14_{-0.25}^{+0.41}$| | 0.0808 (fixed) | |
O (solar) | |$1.2_{-0.3}^{+0.2}$| | |$1.1_{-0.4}^{+0.2}$| | |
Ne (solar) | |$1.1_{-0.1}^{+0.2}$| | |$1.3_{-0.2}^{+0.1}$| | |
Mg (solar) | |$1.3_{-0.2}^{+0.1}$| | |$1.2_{-0.4}^{+0.2}$| | |
Si (solar) | |$1.7_{-0.1}^{+0.2}$| | |$1.5_{-0.3}^{+0.2}$| | |
|$\tau = n_{\rm e}t$| (|$10^{11}$| cm−3 s) | |$5.8_{-0.4}^{+0.3}$| | |$3.6_{-0.5}^{+0.2}$| | |
Normalizationa (|$10^{-3}$| cm|$^{-5}$|) | |$2.25_{-0.12}^{+0.17}$| | |$3.21_{-0.26}^{+0.41}$| | |
CIE | |$kT_{\rm e}$| (keV) | |$0.42_{-0.02}^{+0.01}$| | |$0.51_{-0.01}^{+0.02}$| |
Normalizationa (|$10^{-3}$| cm|$^{-5}$|) | |$2.81_{-0.27}^{+0.21}$| | |$4.13_{-0.51}^{+0.25}$| | |
Reduced |$\chi ^{2}$| (dof) | 1.09 (587) | 1.11 (498) |
. | . | Value . | |
---|---|---|---|
Component . | Parameter (unit) . | West . | East . |
TBABS | |$N_{\rm H}$| (|$10^{21}$| cm|$^{-2})$| | |$4.76_{-0.21}^{+0.44}$| | |$3.57_{-0.33}^{+0.42}$| |
VRNEI | |$kT_{\rm e}$| (keV) | |$1.13_{-0.03}^{+0.02}$| | |$0.97_{-0.02}^{+0.01}$| |
|$kT_{\rm init}$| (keV) | |$3.14_{-0.25}^{+0.41}$| | 0.0808 (fixed) | |
O (solar) | |$1.2_{-0.3}^{+0.2}$| | |$1.1_{-0.4}^{+0.2}$| | |
Ne (solar) | |$1.1_{-0.1}^{+0.2}$| | |$1.3_{-0.2}^{+0.1}$| | |
Mg (solar) | |$1.3_{-0.2}^{+0.1}$| | |$1.2_{-0.4}^{+0.2}$| | |
Si (solar) | |$1.7_{-0.1}^{+0.2}$| | |$1.5_{-0.3}^{+0.2}$| | |
|$\tau = n_{\rm e}t$| (|$10^{11}$| cm−3 s) | |$5.8_{-0.4}^{+0.3}$| | |$3.6_{-0.5}^{+0.2}$| | |
Normalizationa (|$10^{-3}$| cm|$^{-5}$|) | |$2.25_{-0.12}^{+0.17}$| | |$3.21_{-0.26}^{+0.41}$| | |
CIE | |$kT_{\rm e}$| (keV) | |$0.42_{-0.02}^{+0.01}$| | |$0.51_{-0.01}^{+0.02}$| |
Normalizationa (|$10^{-3}$| cm|$^{-5}$|) | |$2.81_{-0.27}^{+0.21}$| | |$4.13_{-0.51}^{+0.25}$| | |
Reduced |$\chi ^{2}$| (dof) | 1.09 (587) | 1.11 (498) |
Notes. Errors are within a 90 per cent confidence level. Abundances are given relative to the solar values of Wilms, Alle & McCray (2000).
aThe unit is |$10^{-14}$||$\int n_{\rm e} n_{\rm H} {\rm d}V$|/(|$4\pi d^{2}$|), where d is the distance to the source (in cm), |$n_{\rm e}$| and |$n_{\rm H}$| are the electron and hydrogen densities (in units of cm−3), respectively, and V is the emitting volume (in units of cm3).
For the east region, we constrained above models and found that the spectra are best reproduced by the model consisting of the NEI and CIE components with reduced |$\chi ^{2}$|/dof = 1.11. The free parameters were the absorption column density (|$N_{\rm H}$|), electron temperature (|$kT_{\rm e}$|), ionization time-scale (|$n_{\rm e}t$|), normalization, and elemental abundances of O, Ne, Mg, and Si. Those of the other elements are fixed to the solar values. We fixed |$kT_{\rm init}$| to 0.0808 keV, which indicates that the plasma is in NEI condition. All elements in the CIE component are fixed at the solar values. The NEI model requiring a low-ionization time-scale and slightly enhanced abundance for Si. Fig. 2 shows the XIS spectra of the east region. The best-fitting parameters are reported in Table 2.
Next, we examine the possible radial variations in the X-ray spectral parameters by extracting the XIS spectra from the three concentric annulus regions both for the west and east regions (see the bottom panels of Fig. 1). Our analysis confirm the results of Leahy & Aschenbach (1995) that there are no significant variation of parameters, temperature, ionization time-scale (|$\tau$|), and metal abundances. In this fitting, we kept the |$N_{\rm H}$| values at its best-fitting value for the whole region.
3.2 Gamma-ray analysis and results
3.2.1 The background model
In the background model, the galactic (gll|$_{-}$|iem|$_{-}$|v7.fits) and the isotropic (iso|$_{-}$|P8R3|$_{-}$|SOURCE|$_{-}\!\!$|V2|$_{-}\!\!$|v1.txt) diffusion components, as well as all the sources from 4FGL catalogue within the ROI were included.
With gtlike, we performed the maximum-likelihood (Mattox et al. 1996) fitting on data that was binned within the selected energy and spatial ranges. During the fit, the normalization parameters of all the sources within 3° ROI, as well as the diffuse emission components were left free. Specifically, we freed the normalization parameter of all sources with significance7|$\gt $| 20 and we fixed all parameters for sources with significance |$\lt $| 20. The parameters of all the other sources were fixed to their 4FGL-catalogue-mentioned values.
3.2.2 HB9 source morphology
Fig. 3 top-left panel shows the initial TS map produced in the energy range of 1–300 GeV for the 10° |$\times$| 10° analysis region, where the gamma-ray background model did not contain HB9. In this map, three relatively bright peaks (significance higher than 4σ) are visible. However, none of these bright peaks coincide with the Suzaku observation regions depicted with the two yellow squares on Fig. 3 top-left panel. Using the extension method of the fermipy analysis package, we fit three different types of spatial models to the excess gamma-ray distribution found between 1 and 300 GeV: a radial disc model, radial Gaussian model, as well as the spatial template of the 4850 MHz radio continuum data from the Green Bank Telescope (Condon et al. 1994) (herewith radio template model). The extension method computes a likelihood ratio test with respect to the point-source hypothesis and applies a best-fitting model for the extension. The best-fitting extension is found by performing a likelihood profile scan over the source width.

The gamma-ray TS maps in the energy range of 1–300 GeV. All maps given in the R.A.–Dec. (J2000) coordinate system in radio continuum with a bin size of |$0.05^{\circ }\times 0.05^{\circ }$|. The white plus markers with bold-written labels show the point sources from the 4FGL catalogue. The white dashed lines show the latitude levels in the Galactic coordinates. Top-left panel: The map is produced without the inclusion of HB9 into the gamma-ray background model. The black contours represent the significance levels of gamma rays at 4σ and 5σ. The two big yellow squares are the Suzaku regions analysed in this paper. Top-right panel: The TS map produced including the radio template model of HB9 (see Section 3.2.2) into the gamma-ray background model. Green contours show radio data taken by the Green Bank Telescope at 4850 MHz (600, 1095, 2190, 3285, 4380 Jy beam|$^{-1}$|). Bottom-left panel: The gamma-ray background model of this TS map includes three candidate point sources, PS J0457.9+4658, PS J0500.4+4542, and PS J0506.5+4546, shown with yellow diamond markers. Here, the gamma-ray background model does not include HB9 as a gamma-ray source. Bottom-right panel: TS map, where the radio template model of HB9 and PS J0506.5+4546 (shown with a yellow diamond marker) are added into the gamma-ray background model. Green contours are the same as in the top-right panel.
To find the significance of the extension measurement, we used the TS of the extension (TS|$_{\rm ext}$|) parameter, which is the likelihood ratio comparing the likelihood for being a point-like source (|$L_{\rm pt}$|) to a likelihood for an existing extension (|$L_{\rm ext}$|), TS|$_{\rm ext}$| = −2log(|$L_{\rm ext}$|/|$L_{\rm pt}$|). Table 3 shows the fit results of these extension models where each spatial model is tested with both PL and a LP type spectrum. Comparing the TS|$_{\rm ext}$| values, we found that the radio template model is the best-fitting extension model to the data with a TS|$_{\rm ext}$| value of 109.
Spatial fit results of gamma-ray data for HB9 produced in the energy range of 1–300 GeV. PL and LP stands for PL and LP type spectrum, respectively (see Section 3.2.4 for definitions of PL and LP).
Spatial model . | Spectral model . | |${\rm TS}_{\rm ext}$| . |
---|---|---|
Radial disc | LP | 78 |
PL | 83 | |
Radial Gaussian | LP | 101 |
PL | 104 | |
Radio template | LP | 109 |
PL | 109 |
Spatial model . | Spectral model . | |${\rm TS}_{\rm ext}$| . |
---|---|---|
Radial disc | LP | 78 |
PL | 83 | |
Radial Gaussian | LP | 101 |
PL | 104 | |
Radio template | LP | 109 |
PL | 109 |
Spatial fit results of gamma-ray data for HB9 produced in the energy range of 1–300 GeV. PL and LP stands for PL and LP type spectrum, respectively (see Section 3.2.4 for definitions of PL and LP).
Spatial model . | Spectral model . | |${\rm TS}_{\rm ext}$| . |
---|---|---|
Radial disc | LP | 78 |
PL | 83 | |
Radial Gaussian | LP | 101 |
PL | 104 | |
Radio template | LP | 109 |
PL | 109 |
Spatial model . | Spectral model . | |${\rm TS}_{\rm ext}$| . |
---|---|---|
Radial disc | LP | 78 |
PL | 83 | |
Radial Gaussian | LP | 101 |
PL | 104 | |
Radio template | LP | 109 |
PL | 109 |
Locations of the three gamma-ray point-source candidates calculated in the energy range of 1–300 GeV using the three point-sources model. For all fits only statistical errors are given.
Point source . | R.A. . | Dec. . |
---|---|---|
Name . | (J2000) . | (J2000) . |
PS J0457.9+4658 | 74|${{^{\circ}_{.}} }$|49 | 46|${{^{\circ}_{.}} }$|97 |
PS J0500.4+4542 | 75|${{^{\circ}_{.}} }$|11 | 45|${{^{\circ}_{.}} }$|70 |
PS J0506.5+4546 | 76|${{^{\circ}_{.}} }$|64 | 45|${{^{\circ}_{.}} }$|78 |
Point source . | R.A. . | Dec. . |
---|---|---|
Name . | (J2000) . | (J2000) . |
PS J0457.9+4658 | 74|${{^{\circ}_{.}} }$|49 | 46|${{^{\circ}_{.}} }$|97 |
PS J0500.4+4542 | 75|${{^{\circ}_{.}} }$|11 | 45|${{^{\circ}_{.}} }$|70 |
PS J0506.5+4546 | 76|${{^{\circ}_{.}} }$|64 | 45|${{^{\circ}_{.}} }$|78 |
Locations of the three gamma-ray point-source candidates calculated in the energy range of 1–300 GeV using the three point-sources model. For all fits only statistical errors are given.
Point source . | R.A. . | Dec. . |
---|---|---|
Name . | (J2000) . | (J2000) . |
PS J0457.9+4658 | 74|${{^{\circ}_{.}} }$|49 | 46|${{^{\circ}_{.}} }$|97 |
PS J0500.4+4542 | 75|${{^{\circ}_{.}} }$|11 | 45|${{^{\circ}_{.}} }$|70 |
PS J0506.5+4546 | 76|${{^{\circ}_{.}} }$|64 | 45|${{^{\circ}_{.}} }$|78 |
Point source . | R.A. . | Dec. . |
---|---|---|
Name . | (J2000) . | (J2000) . |
PS J0457.9+4658 | 74|${{^{\circ}_{.}} }$|49 | 46|${{^{\circ}_{.}} }$|97 |
PS J0500.4+4542 | 75|${{^{\circ}_{.}} }$|11 | 45|${{^{\circ}_{.}} }$|70 |
PS J0506.5+4546 | 76|${{^{\circ}_{.}} }$|64 | 45|${{^{\circ}_{.}} }$|78 |
Spatial fit results for the gamma-ray morphology of HB9. In column (1), three point-sources model: the three point-source candidates are PS J0457.9+4658, PS J0500.4+4542, PS J0506.5+4546, all with PL-type spectra; radio template + 1PS model: radio spatial template is modelled together with PS J0506.5+4546, which has a PL-type spectrum. Column (2) shows the degrees of freedom of each model and column (3) gives |$\Delta$|AIC value.
Spatial model . | d.o.f. . | |$\Delta$|AIC . |
---|---|---|
(1) . | (2) . | (3) . |
Three point sources | 6 | 0 |
Radio template | 3 | 11 |
Radio template + 1PS | 5 | 41 |
Spatial model . | d.o.f. . | |$\Delta$|AIC . |
---|---|---|
(1) . | (2) . | (3) . |
Three point sources | 6 | 0 |
Radio template | 3 | 11 |
Radio template + 1PS | 5 | 41 |
Spatial fit results for the gamma-ray morphology of HB9. In column (1), three point-sources model: the three point-source candidates are PS J0457.9+4658, PS J0500.4+4542, PS J0506.5+4546, all with PL-type spectra; radio template + 1PS model: radio spatial template is modelled together with PS J0506.5+4546, which has a PL-type spectrum. Column (2) shows the degrees of freedom of each model and column (3) gives |$\Delta$|AIC value.
Spatial model . | d.o.f. . | |$\Delta$|AIC . |
---|---|---|
(1) . | (2) . | (3) . |
Three point sources | 6 | 0 |
Radio template | 3 | 11 |
Radio template + 1PS | 5 | 41 |
Spatial model . | d.o.f. . | |$\Delta$|AIC . |
---|---|---|
(1) . | (2) . | (3) . |
Three point sources | 6 | 0 |
Radio template | 3 | 11 |
Radio template + 1PS | 5 | 41 |
3.2.3 Testing for multiple gamma-ray point sources
We re-produced the TS map including the radio template model with an LP-type spectrum into the gamma-ray background model. In the TS map shown in Fig. 3 top-right panel, we found no excess gamma-ray emission from the direction of the pulsar PSR B0458+46/PSR J0502+4654. However, some gamma-ray excess remains to be visible outside the south-east region of the SNR’s radio shell as shown in Fig. 3 top-right panel.
The excess gamma-ray emission seen on Fig. 3 top-left panel could be a result of three point-like gamma-ray sources rather than a single extended source. So, we used the iterative source-finding algorithm find|$_{-}$|sources() in fermipy to search for the exact TS value and location of these point-source candidates on the TS map. This algorithm takes the peak detection on a TS map to find new source candidates. The algorithm identifies peaks with a significance threshold value higher than 5σ and taking an angular distance of at least 1|${{^{\circ}_{.}} }$|5 from a higher amplitude peak in the map. It orders the peaks by their TS values and adds a source at each peak starting from the highest TS peak. Then, it sets the source position by fitting a 2D parabola to the log-likelihood surface around the peak maximum. After adding each 5σ source, it re-fits the spectral parameters of that source. With this algorithm we identified three new candidate point sources (PS J0457.9+4658, PS J0500.4+4542, PS J0506.5+4546) within the analysis region, two of which are located inside the radio template model of HB9. One source is located outside the SNR radio shell of HB9 (see Table 4). By adding all of these candidate point-like sources into the gamma-ray background model and excluding the best-fitting extended model of HB9, the TS map in the bottom right panel of Fig. 3 is obtained, which still shows some low-level gamma-ray excess within the radio shell of HB9.
3.2.4 Gamma-ray spectrum
During the extension measurements of HB9 (see Section 3.2.2), we used the following spectral models:
|$\text{For PL:}\qquad \quad\text{d}{N}/\text{d}{E} = {N}_{0} \, {E}^{-\Gamma }$|
|$\text{For LP:}\qquad \quad\text{d}{N}/\text{d}{E} = {N}_0 \,({E}/{E}_{\rm b})^{{\rm -(\alpha + \beta \log ({E}/{E}_{b}))}},$|
where E|$_{\rm b}$| is a scale parameter. |$\Gamma$| and (|${\rm \beta }$|, |${\rm \alpha }$|) are spectral indices of the PL and LP spectral models, respectively. N|$_0$| is the normalization parameter. We also applied the PL model during the point-sources search in Section 3.2.3. These models were used again during the spectral measurements performed in the 200 MeV–300 GeV energy range.
The TS value of HB9 was found to be higher using the LP-type spectrum (TS = 627) in comparison to the PL-type spectrum (TS = 598). So, we continued the analysis using the LP-type spectral model for HB9.
Fitting the radio template + 1PS model within the energy range of 200 MeV–300 GeV resulted in the following spectral parameters for both sources:
HB9 described by the Radio Template model: The LP-spectral indices were found to be |${\rm \alpha }$| = 2.36 |$\pm$| 0.05 and |${\rm \beta }$| = 0.14 |$\pm$| 0.05. The total flux and energy flux values were found to be (2.47 |$\pm$| 0.12)|$\times 10^{-8}$| cm|$^{-2}$| s|$^{-1}$| and (1.51 |$\pm$| 0.08)|$\times 10^{-5}$| MeV cm|$^{-2}$| s|$^{-1}$| for |$E_{\rm b}$| parameter fixed to 747 MeV.
PS J0506.5+4546 described by a point-source model: The PL-spectral index was found to be |${\rm \Gamma }$| = −1.90 |$\pm$| 0.19. The total flux and energy flux values were found to be (6.59 |$\pm$| 3.47) |$\times$| 10|$^{-10}$| cm|$^{-2}$| s|$^{-1}$| and (1.29 |$\pm$| 0.38) |$\times$| 10|$^{-6}$| MeV cm|$^{-2}$| s|$^{-1}$|.
For HB9, the spectral parameter |$\alpha$| was found to be consistent with the one reported by Araya (2014) in the same energy range and it agreed with result given in the 4FGL source catalogue (The Fermi-LAT collaboration 2019a). However, the |$\beta$| spectral parameter is found to be lower than the one (|$\beta$| = 0.4 |$\pm$| 0.1) found by both Araya (2014) and The Fermi-LAT collaboration (2019a).
3.3 CO and H i analysis results
Figs 4(a) and (b) show the distributions of H i and CO towards the SNR HB9 in the Galactic coordinates. We note that the radio continuum shell at 408 MHz shows a good spatial correspondence with H i and CO clouds at |$V_{\rm LSR}$| = |$-10.5$||$-$||$+1.8$| km s|$^{-1}$|, whose velocity range is roughly consistent with the previous study (Leahy & Tian 2007). The synchrotron radio shell is nicely along the edge of H i clouds in north-east and south-west, while the CO clouds trace the eastern shell where the radio continuum is bright. These trends can be understood as the results of magnetic field amplification via the shock-cloud interaction (e.g. Inoue, Yamazaki & Inutsuka 2009; Sano et al. 2010, 2013, 2017a,b; Inoue et al. 2012), and hence both the H i and CO clouds likely associated with the SNR. Figs 4(c) and (d) show the position–velocity diagrams of H i and CO. We found a new H i shell expanding towards the SNR (see the dashed line in Fig. 4b), whose spatial extent is roughly consistent with that of the SNR. The molecular cloud also shows the expanding motion similar to H i. This means that the expanding gas motion was possibly created by stellar winds or accretion winds from the progenitor system of the SNR (e.g. Sano et al. 2017b, 2018; Kuriki et al. 2018), which gives alternative support for the physical association between the SNR shocks and the ISM. The minimum intensity spot corresponding to a geometric centre of the expanding shell is l|$\sim$||$159{^{\circ}_{.}} 6$| and |$V_{\rm LSR}$||$\sim$||$-3.5$||$\pm$| 2.0 km s|$^{-1}$|, respectively. Based on the Galactic rotation curve model from Brand & Blitz (1993), the kinematic distance is calculated as a function of the radial velocity (Fig. 5). We finally derive the kinematic distance of the H i expanding shell to be 0.6 |$\pm$| 0.3 kpc.

(a–b) Intensity distributions of (a) H i and (b) |$^{12}$|CO(J = 1–0) in the analysis region are shown in Galactic coordinates. The integration velocity of H i and CO is from |$-10.5$||$-$||$+1.8$| km s|$^{-1}$|. Superposed contours represent the median-filtered radio continuum intensity at 408 MHz. The lowest contour level and contour intervals are 55 and 5 Jy beam|$^{-1}$|, respectively. (c–d) Position–velocity diagrams of (c) H i and (d) CO. The integration range is from |$+1.55$|° to |$+3.85$|°. Boundaries of the H i expanding shell are shown by dashed curves.

Kinematic distance and radial velocity correspondence toward the SNR HB9, assuming the Galactic rotation curve model from Brand & Blitz (1993). The dashed lines indicate the central velocity and kinematic distance of the H i expanding shell.
4 DISCUSSION
We have presented the spectral analysis results for HB9 using data from two observation regions of Suzaku, east and west. We also investigated the morphology and spectral properties of gamma-ray data taken by Fermi-LAT and analysed archival H i/CO data of HB9. In the following, we discuss our results.
4.1 Properties of the X-ray emission from the remnant
Our spectral analysis shows that the X-ray plasma of both east and west Suzaku regions is dominated by thermal emission and concentrated below 5 keV.
We found that the emission of the Suzaku west region is well reproduced by two thermal plasma, one is CIE plasma and the other is RP. The CIE plasma has solar abundances indicating that the plasma originates from ISM. The RP has slightly enhanced abundance of Si, which suggest the possible presence of SN ejecta.
On the other hand, the X-ray spectra of the Suzaku east region are well explained by two plasma model; a high temperature in NEI (with |$kT_{\rm e}$||$\sim$| 0.97 keV) and a low temperature in CIE (with |$kT_{\rm e}$||$\sim$| 0.51 keV). The elemental abundance of Si in NEI component is slightly higher than the solar values indicating that the plasma is likely to be of ejecta origin.
We found that the electron temperature, |$kT_{\rm e}$|, is lower in the Suzaku east region than in the west region. We also found small variations in the absorbing column density, |$N_{\rm H}$|, which is higher in the Suzaku east region than in the west region.
Assuming a distance of 0.6 kpc to the remnant and using |$n_{\rm e} = 1.2n_{\rm H}$|, we estimated the density of the X-ray emitting gas from the normalization. We found the X-ray emitting gas densities to be |$1.4f^{-1/2}d_{0.6}^{-1/2}$||${\rm cm}^{-3}$| and |$0.9f^{-1/2}d_{0.6}^{-1/2}$||${\rm cm}^{-3}$| for the Suzaku east and the west region, respectively, where f is the filling factor. We denoted by |$d_{0.6}$| the distance to the source in units of 0.6 kpc.
We also calculate the recombining age (|$t_{\rm rec} = \tau _{\rm rec}/n_{\rm e}$|) to be |$\sim 31\times 10^{3}f^{1/2}d_{0.6}^{1/2}$| yr using the best-fitting recombination time-scale |$\tau _{\rm rec}$| and normalization listed in Table 2.
4.2 Origin of the recombining plasma
In this subsection, we investigate the origin of the RP in the Suzaku west region. The rapid electron cooling may occur either by the adiabatic expansion (e.g. Itoh & Masai 1989; Shimizu et al. 2012) or the thermal conduction from cold clouds (e.g. Cox et al. 1999; Shelton et al. 1999).
In the thermal conduction scenario, if an SNR shock collides with cold MCs, thermal conduction occurs between the SNR plasma and the cloud, the plasma electrons rapidly cool down and the plasma can recombine. But, there is no clear evidence of the SNR–MC interaction for HB9.
In the rarefaction scenario, the plasma cools rapidly when the shock breaks out of dense circumstellar matter (CSM) into rarefied ISM. We found that the ambient gas density in the Suzaku west region, which shows an RP, is lower than that in the east region. This result can simply be explained by the rarefaction scenario.
As already reported by Leahy & Aschenbach (1995), Leahy & Tian (2007), ROSAT, and radio observations show that HB9 has a centrally filled X-ray and shell-like radio morphology, similar to that of other MM SNRs (e.g. Lazendic & Slane 2006; Vink 2012). Recently, Suzuki et al. (2018) examined the relation between RP ages and GeV spectral indices for nine MM SNRs as shown in their fig. 5. To discuss here HB9 in comparison with MM SNRs showing RPs and gamma-ray emission, we obtain a similar plot including HB9 and illustrate it in Fig. 6. The GeV index and the RP age of HB9 are following a typical trend-line as seen in other MM-type SNRs (except Kes 17), as given in Fig. 6.

RP ages versus GeV spectral indices for recombining GeV SNRs from Suzuki et al. (2018) and HB9 from our work.
4.3 Implications for progenitor of SNR HB9
We examine here the progenitor of HB9 based on the abundance pattern and environment.
The abundance pattern provides clear signatures of the type of SN explosion: Type Ia SNe producing more iron-group elements, while CC SNe produce a large amount of O, Ne, and Mg (e.g. Hughes et al. 1995; Vink 2012). The Suzaku X-ray spectra of HB9 reveal line emission from O, Ne, Mg, and Si at the soft energies below 2 keV and a notable absence of iron-group elements in the spectra (see Section 3.1).
It is usually assumed that SNRs evolve in denser environments are CC SNRs. As mentioned in Section 3.3, the SNR shell might be close to/expanding into dense material in the north-eastern/eastern side and on the southern side of HB9.
Considering the above properties, we favour a CC origin for HB9 and note that there is no clear evidence of an associated compact object or pulsar wind nebulae detected inside HB9.
4.4 Gamma rays and the atomic and molecular environment
An extended source analysis of SNR HB9 testing three different extended emission models (radial disc, radial Gaussian, and radio template models), resulted in the radio template model being the best-fitting model describing the extension of HB9.
Considering the possibility that the gamma-ray morphology of HB9 could be a result of multiple point-like sources instead of a single extended source, we searched the gamma-ray data for point sources by excluding the extended emission model of HB9 from the gamma-ray background in the energy range of 1–300 GeV. According to the AIC, the best-fitting morphological model is where the radio template of HB9 was fit together with the point-source (PS J0506.5+4546). PS J0506.5+4546 is found to be located outside the SNR’s shell and its position is not coincident with the pulsar’s (PSR B0458+46/PSR J0502+4654) position.
The spectral parameter |$\alpha$| of HB9 measured within the energy range of 200 MeV–300 GeV was found to be consistent with the spectral results reported by Araya (2014) in the same energy range and they agreed with results given in the 4FGL source catalogue (The Fermi-LAT collaboration 2019a), while the |$\beta$| parameter was measured slightly lower than the one reported by Araya (2014) and The Fermi-LAT collaboration (2019a).
Although MM SNRs are usually associated with regions of dense atomic and molecular material, in the case of HB9, no evidence of interaction with MCs has been reported. Nevertheless, we showed on the two bottom panels of Fig. 4 that the shell of the SNR is expanding both into atomic and molecular gas located on the southern, north-eastern and eastern sides of the radio shell of HB9. Therefore, it is possible that gamma-rays are produced through the hadronic process through the illuminated-clouds scenario, where the accelerated high-energy protons escaping from the SNR’s shell and penetrating into the densest regions of the ambient matter located on the eastern and southern sides of the remnant result in the production of neutral pions which eventually decay into gamma rays (Aharonian & Atoyan 1996; Yamazaki et al. 2006; Fujita et al. 2009; Ohira, Murase & Yamazaki 2011).
Fig. 7 shows the H i data obtained by DRAO (left-hand panel) and CO data taken by the CfA 1.2 m telescope (Dame et al. 1987) (right-hand panel) both of which are shown in the velocity range from |$-10.5$| to |$+1.8$| km s|$^{-1}$|. In both of the panels of Fig. 7, thin-red and bold-white gamma-ray contours indicate the gamma-ray distribution in the energy range of 0.2–300 GeV and 1–300 GeV, respectively. The bold-white gamma-ray contours overlap spatially with the denser regions of H i, particularly on the southern part of the SNR’s shell, where we see enhancement in the gamma-ray emission (see Fig. 3 bottom-right panel and Fig. 7).
![Left-hand Panel: The 1.4 GHz H i line data taken from DRAO that is integrated over the velocity range of [$-10.5$, $+1.8$] km s$^{-1}$ is shown in the range of [500, 900] K km s$^{-1}$. Right-hand Panel: The CO intensity from Dame et al. (1987) integrated over the velocity range of [$-10.5$, $+1.8$] km s$^{-1}$ is shown in the intensity range of 0.0–8.0 K km s$^{-1}$. In both panels, the overlaid thin-red gamma-ray contours are produced in the energy range of 0.2–300 GeV and they correspond to TS = 25, 49, 64, 81, 100. The bold-white gamma-ray contours are produced in the energy range of 1–300 GeV and they correspond to TS = 16,25. Also in both panels, the locations of 4FGL catalogue sources are shown with white ‘+’ markers and the three gamma-ray point-source candidates are shown with yellow diamond markers.](https://oup.silverchair-cdn.com/oup/backfile/Content_public/Journal/mnras/489/3/10.1093_mnras_stz2461/2/m_stz2461fig7.jpeg?Expires=1747870375&Signature=tbCMRnMct8y~Jxh-pn5Ts1tCnHTtK4mDVMw7cRAK2S1HVWMxt7vkob3TKtgHn~Kwu6eoomTkdoRFMzVBnSIEfbTuahAH2OIIa6jY2KCBb86W9dPcJVTw5ie~nYygnQBHCQJszybbQqzLSVVVa-8THEkFDoIb7BMDRf77GT5RFCED-mnQGIUC3mALpsEnAWvdQrH-S4Ks63xqaKeqWP4u2HsPtmXzI-vnNGbKqtkEw9T0x3KtfEQicwMFKRIl4RcN-jlgcxUoRAmTa-kFUnDtrqjDHfcrFsCYn65UMsh2aSF-yKsZQqQWwvDXs29qG9j8kkYBlGoZRL-JHDk-mo~zYw__&Key-Pair-Id=APKAIE5G5CRDK6RD3PGA)
Left-hand Panel: The 1.4 GHz H i line data taken from DRAO that is integrated over the velocity range of [|$-10.5$|, |$+1.8$|] km s|$^{-1}$| is shown in the range of [500, 900] K km s|$^{-1}$|. Right-hand Panel: The CO intensity from Dame et al. (1987) integrated over the velocity range of [|$-10.5$|, |$+1.8$|] km s|$^{-1}$| is shown in the intensity range of 0.0–8.0 K km s|$^{-1}$|. In both panels, the overlaid thin-red gamma-ray contours are produced in the energy range of 0.2–300 GeV and they correspond to TS = 25, 49, 64, 81, 100. The bold-white gamma-ray contours are produced in the energy range of 1–300 GeV and they correspond to TS = 16,25. Also in both panels, the locations of 4FGL catalogue sources are shown with white ‘+’ markers and the three gamma-ray point-source candidates are shown with yellow diamond markers.
Using radio and gamma-ray data, Araya (2014) modelled the spectrum to find out the dominating gamma-ray emission scenario. It was concluded that the leptonic scenario, which is the emission of gamma-rays from interaction of CMB photons with synchrotron-emitting electrons, is more likely due to the resulting physical parameters being consistent with X-ray measurements. In this scenario, electrons were also assumed to be the source of radio emission seen from the SNR. The bremsstrahlung and hadronic scenarios were found to be less likely due to the fact that they require high-density material to interact with. However, in this work we show that the shell of the SNR might be expanding into dense material on the southern and south-eastern/eastern sides of the SNR. This shows the need to repeat the multiwaveband modelling of the spectrum of HB9 using the recent gas and gamma-ray data. This is the topic of the next paper which we are planning.
5 CONCLUSIONS
In this paper, we have investigated the X-ray and gamma-ray properties of the SNR HB9 based on Suzaku and Fermi-LAT observations. We have also presented analysis of both the CO and H i data to understand the connection between HB9 and its close environment. The main conclusions of our study can be summarized as follows;
Our X-ray spectral analysis suggests that the plasma of both western and eastern Suzaku observation regions require two thermal components. We found that the plasma of the western Suzaku region is in a recombining phase and concluded that the rarefaction scenario is possible explanation for the existence of RP found in this region.
About 10 yr of gamma-ray data were analysed using the most recent (4FGL) Fermi-LAT gamma-ray point-source catalogue, where HB9 was reported as an extended source. Three extended gamma-ray emission models (radial disc, radial Gaussian, and radio template) were tested in the 1–300 GeV energy range and the best-fitting extended source model was found to be the radio template model that uses the 4850 MHz radio continuum map as a spatial model to describe the gamma-ray morphology.
We selected the best-fitting gamma-ray source model by comparing several different gamma-ray models including the radio template model, the three point-sources model, as well as combining the radio template model with different number of point sources. By implementing the AIC, it was found out that the radio template + 1PS model best describes the gamma-ray distribution related to HB9. So, in the radio template + 1PS model, the radio template model represents HB9 as an extended gamma-ray source, while PS J0506.5+4546 is found to be as the point source right outside the extended region of HB9. These two sources are probably physically not related to each other. Moreover, the radio template model for HB9 drops the significance of PS J0457.9+4658 and PS J0500.4+4542 below 5σ demonstrating that a single extension model is sufficient to characterize the gamma-ray emission morphology of HB9. PS J0506.5+4546 does not spatially correlate with the pulsar PSR B0458+46/PSR J0502+4654.
From the spectral analysis performed in the energy range of 0.2–300 GeV by applying the radio template + 1PS model, HB9 was detected with a significance of 25σ and PS J0506.5+4546 having a PL type of spectrum was detected with a significance of 6σ. The spectral properties of HB9 were found to be in agreement with the results reported by Araya (2014) and The Fermi-LAT collaboration (2019a).
We investigated the archival H i and CO data, where we detected an expanding shell structure in the velocity range of |$-10.5$| and |$+1.8$| km s|$^{-1}$| that is spatially coinciding with a gamma-ray enhanced region located at the southern rim of HB9. H i and CO analysis revealed an expanding gas motion, whose spatial extend is roughly correlated with that of the SNR. This motion could be a result of stellar winds or accretion winds of the progenitor system. The distance was found to be |$0.6 \pm 0.3$| kpc. The RP emission is detected at a region with relatively lower ambient density.
We showed in this work that the shell of HB9 might be associated with dense clouds, in particular on the south region of the SNR shell. This association may reveal hadronic gamma-rays, although previously it was reported that the leptonic scenario may be dominating over the hadronic gamma-ray emission model (Araya 2014). We are going to prepare a second paper including the modelling of the multiwavelength spectrum in order to understand the contribution of hadronic scenario to the overall gamma-ray emission in HB9.
ACKNOWLEDGEMENTS
We would like to thank all the Suzaku and Fermi-LAT team members. We also would like to thank the anonymous referee for his/her constructive and useful comments. AS is supported by the Scientific and Technological Research Council of Turkey (TÜBİTAK) through the BİDEB-2219 fellowship program. This work is supported in part by grant-in-aid from the Ministry of Education, Culture, Sports, Science, and Technology (MEXT) of Japan, no.18H01232 (RY), no.15H05694 (HS and YF), no.16K17664 (HS and YF) and in part by Aoyama Gakuin University Research Institute. HS is also supported by ‘Building of Consortia for the Development of Human Resources in Science and Technology’ of Ministry of Education, Culture, Sports, Science and Technology (MEXT, grant no. 01-M1-0305). The Canadian Galactic Plane Survey (CGPS) is a Canadian project with international partners. The Dominion Radio Astrophysical Observatory is operated as a national facility by the National Research Council of Canada. The CGPS is supported by a grant from the Natural Sciences and Engineering Research Council of Canada.
Facility: Suzaku, Fermi-LAT, ROSAT, Dominion Radio Astrophysical Observatory, Harvard-Smithsonian Center for Astrophysics 1.2 m MMW-radio Telescope, Green Bank Telescope.
Footnotes
Data are available through the Data Archives and Transmission System (DARTS) at https://darts.isas.jaxa.jp/astro/suzaku.
SNR’s radio location at R.A.(J2000) = 75|${{^{\circ}_{.}} }$|25 and decl.(J2000) = 46|${{^{\circ}_{.}} }$|67.
The data downloaded here: http://www.cadc-ccda.hia-iha.nrc-cnrc.gc.ca/en/search.
The detection significance value is approximately equal to the square root of the test statistics (TS) value. Larger TS values indicate that the null hypothesis (maximum-likelihood value for a model without an additional source) is incorrect.