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EMPRESS. II. Highly Fe-enriched Metal-poor Galaxies with ∼1.0 (Fe/O) and 0.02 (O/H): Possible Traces of Supermassive (>300 M) Stars in Early Galaxies*

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Published 2021 May 19 © 2021. The American Astronomical Society. All rights reserved.
, , Citation Takashi Kojima et al 2021 ApJ 913 22 DOI 10.3847/1538-4357/abec3d

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0004-637X/913/1/22

Abstract

We present element abundance ratios and ionizing radiation of local young low-mass (∼106 M) extremely metal-poor galaxies (EMPGs) with a 2% solar oxygen abundance (O/H) and a high specific star formation rate (sSFR ∼ 300 Gyr−1) and other (extremely) metal-poor galaxies, which are compiled from Extremely Metal-Poor Representatives Explored by the Subaru Survey (EMPRESS) and the literature. Weak emission lines such as [Fe iii] λ4658 and He ii λ4686 are detected in very deep optical spectra of the EMPGs taken with 8 m class telescopes, including Keck and Subaru, enabling us to derive element abundance ratios with photoionization models. We find that neon-to-oxygen and argon-to-oxygen ratios are comparable to those of known local dwarf galaxies and that the nitrogen-to-oxygen abundance ratios (N/O) are lower than 20% (N/O), consistent with the low oxygen abundance. However, the iron-to-oxygen abundance ratios (Fe/O) of the EMPGs are generally high; the EMPGs with the 2%-solar oxygen abundance show high Fe/O ratios of ∼90%–140% (Fe/O), which are unlikely to be explained by suggested scenarios of Type Ia supernova iron productions, iron's dust depletion, and metal-poor gas inflow onto previously metal-riched galaxies with solar abundances. Moreover, the EMPGs with the 2%-solar oxygen abundance have very high He ii λ4686/Hβ ratios of ∼1/40, which are not reproduced by existing models of high-mass X-ray binaries with progenitor stellar masses <120 M. Comparing stellar-nucleosynthesis and photoionization models with a comprehensive sample of EMPGs identified by this and previous EMPG studies, we propose that both the high Fe/O ratios and the high He ii λ4686/Hβ ratios are explained by the past existence of supermassive (>300 M) stars, which may evolve into intermediate-mass black holes (≳100 M).

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1. Introduction

The early universe is dominated by a large number of young, low-mass, metal-poor galaxies. Theoretical arguments suggest that the first galaxies are formed at z ∼ 10–20 from gas already metal-enriched by Population III (i.e., metal-free) stars. According to hydrodynamical simulations (e.g., Wise et al. 2012), the first galaxies are created in dark matter (DM) minihalos with ∼108 M and have low stellar masses ($\mathrm{log}$(M/M) ∼ 4–6), low metallicities (Z ∼ 0.1%–1% Z), and high specific star formation rates (sSFR ∼ 100 Gyr−1) at z ∼ 10. The typical stellar mass is remarkably small, comparable to those of star clusters. Such cluster-like galaxies are undergoing early phases of the galaxy formation. One of the critical goals of the modern cosmology is to understand the early-phase galaxy formation by probing the cluster-like, star-forming galaxies (SFGs).

The stellar population and the star formation history are critical information to understand galaxies undergoing early-phase star formation. Element abundances such as iron (Fe) and nitrogen (N) are good tracers of the past star formation and the stellar population because these elements are produced and ejected by the different stellar populations at different ages. First, iron elements are effectively produced and released into the interstellar medium (ISM) by Type Ia supernovae (SNe Ia) ∼1 Gyr after the start of the star formation. The SNe Ia are triggered by gas accretion from a main sequence star onto a white dwarf, whose progenitor weighs ∼1–10 M (e.g., Nomoto et al. 2013), in a binary system. The SNe Ia start contributing to the increase of iron-to-oxygen ratio (Fe/O) at the age of ∼1 Gyr (e.g., Steidel et al. 2016). As reported in studies of Galactic stars (Bensby & Feltzing 2006; Lecureur et al. 2007; Bensby et al. 2013), the increasing Fe/O trend is seen in a metallicity range of Z*/Z ≳ 0.2 (corresponding to 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ≳ 8.0). Below 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ∼ 8.0 (or ≲1 Gyr), the core-collapse SNe mainly contribute to the production and release of iron and oxygen. Under the assumption of this mechanism, low-mass, metal-poor, young SFGs are expected to have a low Fe/O ratio owing to their young ages. Second, nitrogen elements trace activities of massive stars and low- and intermediate-mass stars at low and high metallicities, respectively. As suggested by previous studies (Pérez-Montero & Contini 2009; Andrews & Martini 2013; Pérez-Montero et al. 2013), nitrogen-to-oxygen ratios (N/O) of SFGs present a plateau in the range of 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ≲ 8.0 and a positive slope at higher metallicities as a function of metallicity. Model calculations of the N/O evolution (e.g., Vincenzo et al. 2016) also support this trend. The plateau basically results from the primary nucleosynthesis of massive stars, while the positive slope is mainly attributed to the secondary nucleosynthesis of low- and intermediate-mass stars (e.g., Vincenzo et al. 2016). In the nitrogen-enrichment mechanism, low-mass, metal-poor, young SFGs may have a low N/O ratio because of their low metallicities and young ages.

Ionizing radiation is another key to understand the stellar population of galaxies in the early-phase star formation. Ionizing radiation is produced by massive stars and/or a hot accretion disk around compact objects such as black holes (BHs). Observational studies (López-Sánchez & Esteban 2010; Shirazi & Brinchmann 2012; Senchyna et al. 2017; Schaerer et al. 2019) have suggested that SFGs show strong He ii λ4686 emission lines represented by He ii λ4686/Hβ ∼ 1/300–1/30. Especially, the He ii λ4686/Hβ shows an increasing trend as metallicity decreases in the range of 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$<8.0. The He ii λ4686 line is sensitive to ionizing photons above 54.4 eV, which are not abundant in radiation of O- and B-type hot stars. Under the assumption of stellar radiation, Xiao et al. (2018) have created nebular emission models with the combination of the photoionization code cloudy (Ferland et al. 2013) and the bpass (Binary Population and Spectral Synthesis) code (Stanway et al. 2016; Eldridge et al. 2017). The Xiao et al. (2018) models predict He ii λ4686/Hβ ≲ 1/1000, well below the observed He ii λ4686/Hβ ratios of ∼1/300 to ∼1/30 (Schaerer et al. 2019). This means that the main contributors of He ii λ4686 are not hot stars. Schaerer et al. (2019) have estimated He ii λ4686/Hβ ratios with high-mass X-ray binary (HMXB) models of Fragos et al. (2013a, 2013b) and suggested that high He ii λ4686/Hβ ratios can be partly explained by the HMXB models. However, the HMXB models still do not explain the high He ii λ4686/Hβ ratios for galaxies with a high Hβ equivalent width (EW), EW0(Hβ) > 100 Å (i.e., younger than 5 Myr). Schaerer et al. (2019) suggest another possible contribution from old stellar population and/or shock-heated gas. Saxena et al. (2020b) investigate a connection between the He ii λ4686 and X-ray emission of 18 He ii-emitting galaxies at z ∼ 2–4, concluding that the observed He ii λ4686/Hβ ratios and X-ray intensities are not explained by the HMXBs simultaneously. The mass range of the sample is $\mathrm{log}$(M/M) = 8.8–10.7 (Saxena et al. 2020a, 2020b), which corresponds to ∼0.2–1.0 Z under the assumption of the mass–metallicity relation at z ∼ 2–4 (Shapley et al. 2017). The conclusion of Saxena et al. (2020b) may only be applicable to relatively mature galaxies with intermediate masses and metallicities, in contrast to metal-poor galaxies at z ∼ 0 (e.g., Schaerer et al. 2019). Senchyna et al. (2020) also investigate the connection between the He ii λ4686 and X-ray emission with a sample of 11 local galaxies. Senchyna et al. (2020) conclude that HMXBs are not dominant sources of the He+-ionizing photons, although the possibility of soft X-ray sources such as intermediate-mass BHs (IMBHs) is not ruled out. In the sample of Senchyna et al. (2020), four galaxies show low metallicities (0.06–0.1 Z) and low Hβ EWs (EW0(Hβ) ∼ 50–100 Å), and three galaxies show high metallicities (>0.1 Z) and high Hβ EWs (EW0(Hβ) ∼ 200–400 Å). Galaxies with very low metallicities (∼0.01 Z) and high Hβ EWs (EW0(Hβ) ≳ 100 Å) at the same time are missing in the sample of Senchyna et al. (2020). In summary, the main contributor of the He ii λ4686 emission is still under debate, especially at low metallicities and high Hβ EWs, which are expected to be metal-poor galaxies undergoing very early phases of the galaxy evolution.

In the local universe, extremely metal-poor galaxies (EMPGs) have been discovered (e.g., Izotov & Thuan 1998; Thuan et al. 2005; Izotov et al. 2009, 2018, 2019; Ly et al. 2014) by exploiting wide-field data such as Sloan Digital Sky Survey (SDSS; York et al. 2000). These galaxies have low metallicities, 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ∼ 7.0–7.2, low stellar masses, $\mathrm{log}$(M/M) ∼ 6–8, and high sSFR, ∼100 Gyr−1. Such local EMPGs are regarded as local analogs of high-z galaxies because they have low metallicities, low stellar masses, and large emission-line EWs similar to low-mass galaxies with $\mathrm{log}$(M/M) ∼ 6–8 at z ∼ 2–3 (Christensen et al. 2012a, 2012b; Stark et al. 2014; Vanzella et al. 2017) and z ∼ 6–7 (Stark et al. 2015; Mainali et al. 2017). However, the stellar mass ranges of the previous studies, $\mathrm{log}$(M/M) ∼ 6–8, are not as low as cluster-like galaxies in the early phase of the galaxy formation, $\mathrm{log}$(M/M) ∼ 4–6, as described above. To reach a lower mass range than the previous EMPG studies (e.g., SDSS, i-band limiting magnitude ∼21 mag), deeper, wide-field imaging survey has been expected.

We have initiated a new EMPG survey with wide-field optical imaging data obtained in Subaru/Hyper Suprime-Cam (HSC; Miyazaki et al. 2012, 2018; Furusawa et al. 2018; Kawanomoto et al. 2018; Komiyama et al. 2018) Subaru Strategic Program (HSC-SSP; Aihara et al. 2018) in Kojima et al. (2020, hereafter Paper I). The new EMPG survey has been named "Extremely Metal-Poor Representatives Explored by the Subaru Survey" (EMPRESS). We have created a source sample based on the deep, wide-field HSC-SSP data, which cover an area of ∼500 deg2 with a 5σ limit of ∼26 mag in Paper I. In this EMPRESS project, we try to select low-mass EMPGs with a large EW0(Hα) (e.g., ≳ 800 Å) because our motivation is to discover local counterparts of high-z, low-mass galaxies whose sSFR is expected to be high ( ≳ 10 Gyr−1; e.g., Ono et al. 2010; Elmegreen & Elmegreen 2017; Harikane et al. 2018; Stark et al. 2017), which are expected to be undergoing very early phases of the galaxy evolution.

This paper is the second paper from our EMPRESS project. The detailed sample selection and results of the first spectroscopic observations have been reported in Paper I. These paper will be followed by other papers in which we investigate details of size, morphology, and kinematics of our EMPG sample (e.g., Isobe et al. 2020, hereafter Paper III). The outline of this paper is as follows. In Section 2, we briefly explain our samples selected from the Subaru HSC-SSP data and the SDSS data. In Section 3, we describe our optical spectroscopy carried out for our EMPG candidates and explain the reduction and calibration processes of our spectroscopy data. In Section 4, we measure emission-line fluxes and estimate galaxy properties such as stellar mass, star formation rate, metallicity, and element abundance. Section 5 shows results and discussions of element abundance ratios and ionizing radiation. Then, Section 6 summarizes this paper. Throughout this paper, magnitudes are on the AB system (Oke & Gunn 1983). We adopt the following cosmological parameters: (h, Ωm , ΩΛ) = (0.7, 0.3, 0.7). The definition of the solar metallicity is given by 12 + $\mathrm{log}({\rm{O}}/{\rm{H}})$ = 8.69 (Asplund et al. 2009). We also define an EMPG as a galaxy with 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$<7.69 (i.e., Z/Z<0.1) in this paper, which is almost the same as in previous metal-poor galaxy studies (e.g., Kunth & Östlin 2000; Izotov et al. 2012; Guseva et al. 2017).

2. Sample

This paper uses samples obtained by Paper I. In Paper I, we select the EMPG candidates from HSC-SSP and SDSS data with our machine learning (ML) classifier. We briefly describe selections of EMPG candidates in this section. Hereafter, these candidates chosen from the HSC-SSP and SDSS source catalogs are called "HSC-EMPG candidates" and "SDSS-EMPG candidates," respectively.

2.1. HSC-EMPG Candidates

We use the HSC-SSP internal data of the S17A and S18A data releases, which are explained in the second data release (DR2) paper of HSC-SSP (Aihara et al. 2019). Although the HSC-SSP survey data are taken in three layers of Wide, Deep, and UltraDeep, we only use the Wide field layer in this study. In the HSC-SSP S17A and S18A data releases, images were reduced with the HSC pipeline, hscPipe v5.4 and v6.7 (Bosch et al. 2018), respectively, with codes of the Large Synoptic Survey Telescope (LSST) software pipeline (Axelrod et al. 2010; Jurić et al. 2015; Ivezić et al. 2019). The pipeline conducts the bias subtraction, flat-fielding, image stacking, astrometry and zero-point magnitude calibration, source detection, and magnitude measurement. As reported in Paper I, there are slight differences in our results between S17A and S18A data due to the different pipeline versions. Thus, although part of the S17A and S18A data are duplicated, we use both S17A and S18A data in this study to maximize the size of our EMPG sample. The details of the observations, data reduction, detection, photometric catalog, and pipeline are described in Aihara et al. (2019) and Bosch et al. (2018). We use cmodel magnitudes (Bosch et al. 2018) corrected for Milky Way dust extinction (Schlegel et al. 1998) in the estimation of the total magnitudes of a source.

Below we explain how we construct an HSC source catalog, from which we select EMPG candidates. We use isolated or cleanly deblended sources that fall within griz-band images. We also require that none of the pixels in their footprints are interpolated, none of the central 3 × 3 pixels are saturated, none of the central 3 × 3 pixels suffer from cosmic rays, and there are no bad pixels in their footprints. Then, we exclude sources whose cmodel magnitude or centroid position measurements have a problem. We require a detection in the griz-band images. We mask sources close to a bright star (Coupon et al. 2018; Aihara et al. 2019) in the S18A data. Here we select objects whose photometric measurements are brighter than 5σ limiting magnitudes, g < 26.5 mag, r < 26.0 mag, i < 25.8 mag, and z < 25.2 mag, which are estimated by Ono et al. (2018) with 1farcs5-diameter circular apertures. We also require that the photometric measurement errors are less than 0.1 mag in griz bands. Finally, we obtain 17,912,612 and 40,407,765 sources in total from the HSC-SSP S17A and S18A data, respectively, with the selection criteria explained above. The effective area is 205.82 and 508.84 deg2 in the HSC-SSP S17A and S18A data, respectively. See Paper I for details of our HSC source sample.

We select EMPG candidates from the HSC-SSP source catalog in four steps: (i) an initial rough selection based on colors, extendedness, and blending; (ii) the ML classifier selection; (iii) transient object removal by measuring the flux variance in multiepoch images; and (iv) visual inspection of the gri-composite images. Refer to Paper I for the selection details. Eventually, we obtain 12 and 21 HSC-EMPG candidates from the S17A and S18A catalogs, respectively. We find that six of the HSC-EMPG candidates are duplicated between the S17A and S18A catalogs. Thus, the number of our independent HSC-EMPG candidates is 27 (=12 + 21 − 6). The magnitude range of the 27 HSC-EMPG candidates is i = 19.3–24.3 mag.

2.2. SDSS-EMPG Candidates

We construct an SDSS source catalog from the 13th release (DR13; Albareti et al. 2017) of the SDSS photometry data. Although the SDSS data are ∼5 mag shallower (${i}_{\mathrm{lim}}$ ∼ 21 mag) than HSC-SSP data (${i}_{\mathrm{lim}}$ ∼ 26 mag), we also select EMPG candidates from the SDSS data to complement brighter EMPGs. Here we select objects whose photometric measurements are brighter than SDSS limiting magnitudes, u < 22.0 mag, g < 22.2 mag, r < 22.2 mag, i < 21.3 mag, and z < 21.3 mag. 20 We only obtain objects whose magnitude measurement errors are <0.1 mag in ugriz bands. Note that we use Modelmag for the SDSS data. Among flags in the PhotoObjALL catalog, we require that a clean flag is "1" (i.e., True) to remove objects with photometry measurement issues. The clean flag 21 eliminates the duplication, deblending/interpolation problems, suspicious detections, and detections at the edge of an image. We also remove objects with a True cosmic-ray flag and/or a True blended flag, which often mimics a broadband excess in photometry. We reject relatively large objects with a 90% Petrosian radius greater than 10'' to eliminate contamination by H ii regions in nearby spiral galaxies. Finally, we derive 31,658,307 sources in total from the SDSS DR13 photometry data. The total unique area of SDSS DR13 data is 14,555 deg2.

We select EMPG candidates from the SDSS source catalog similarly to the HSC source catalog in Section 2.1. After the selection, we derive 86 SDSS-EMPG candidates from the SDSS source catalog, whose i-band magnitudes are in the range of i = 14.8–20.9 mag. One out of the 86 candidates (HSC J1429−0110) is also selected as an HSC-EMPG candidate in Section 2.1. Details are described in Paper I.

3. Spectroscopic Data

In this section, we explain our spectroscopic data of 10 galaxies described in Paper I, which are selected from our HSC and SDSS source catalogs and confirmed to be metal-poor galaxies. We have identified that 2 out of the 10 metal-poor galaxies (HSC J1631+4426 and SDSS J2115−1734) satisfy the EMPG condition of Z < 0.10 Z with metallicity estimates based on the electron temperature measurement. HSC J1631+4426 shows a metallicity of 0.016 Z, which is the lowest metallicity reported to date. In addition to the 10 metal-poor galaxies, we include another EMPG from the literature (J0811+4730; Izotov et al. 2018) in the sample of this paper. J0811+4730 has the second lowest metallicity of 0.019 Z reported to date.

In Paper I, we report on our spectroscopy of the 10 metal-poor galaxies performed with four spectrographs of the Low Dispersion Survey Spectrograph 3 (LDSS-3) and the Magellan Echellette Spectrograph (MagE) on the Magellan telescope, the Deep Imaging Multi-Object Spectrograph (DEIMOS) on the Keck II telescope, and the Faint Object Camera And Spectrograph (FOCAS) on the Subaru telescope. Although the spectroscopy and reduction are detailed in Paper I, we briefly summarize them in Sections 3.13.4. In Section 3.5, we newly report very faint emission lines detected in our spectroscopy, such as [O iii] λ4363, [Ar iv] λ4711, [Fe iii] λ4658, He ii λ4686, [N ii] λ6584, and [Ar iii] λ7136, which are required to estimate element abundance ratios and constrain the FUV spectral hardness (Section 1). Signal-to-noise ratios (S/Ns) of our spectra depend on observational conditions (e.g., telescope, instrument, and integration time) and object brightnesses. Thus, the detection of such faint emission lines also depends on the observational conditions and object brightnesses.

3.1. Magellan/LDSS-3

We conducted spectroscopy for one galaxy selected from our HSC catalog (HSC J1429−0110) with LDSS-3 at the Magellan telescope. We used the VPH-ALL grism with the 0farcs75 × 4' long slit, which was placed at the offset position 2' away from the center of the long-slit mask so that the spectroscopy could cover the bluer side. The exposure time was 3600 s. The spectroscopy covered λ ∼ 3700–9500 Å with a spectral resolution of Rλλ ∼ 860.

We used the iraf package to reduce and calibrate the LDSS-3 data. The reduction and calibration processes include the bias subtraction, flat-fielding, 1D spectrum subtraction, sky subtraction, wavelength calibration, flux calibration, and atmospheric absorption correction. A 1D spectrum was derived from an aperture centered on the blue compact component of our galaxies. A standard star, CD-32 9972, was used in the flux calibration. The wavelengths were calibrated with the HeNeAr lamp. Atmospheric absorption was corrected with the extinction curve at Cerro Tololo Inter-American Observatory (CTIO). Our LDSS-3 spectroscopy may have been affected by the atmospheric refraction because a slit was not necessarily placed perpendicular to the horizon (i.e., at a parallactic angle) in our spectroscopy, which may lead to the wavelength-dependent slit loss. The slit angles of each target are determined so that we can simultaneously observe multiple emission regions. To estimate the wavelength-dependent slit loss SL(λ) carefully, we made a model of the atmospheric refraction.

3.2. Magellan/MagE

We carried out spectroscopy for eight galaxies selected from our HSC and SDSS catalogs (HSC J2314+0154, HSC J1142−0038, SDSS J0002+1715, SDSS J1642+2233, SDSS J2115−1734, SDSS J2253+1116, SDSS J2310−0211, and SDSS J2253+1116) with MagE of the Magellan telescope. We used the echellette grating with the 0farcs85×10'' or 1farcs2 × 10'' long slits. The exposure time was 1800 or 3600 s, depending on luminosities of the galaxies. The MagE spectroscopy covered λ ∼ 3100–10000 Å with a spectral resolution of Rλλ ∼ 4000.

To reduce the raw data taken with MagE, we used the MagE pipeline from the Carnegie Observatories Software Repository. 22 The MagE pipeline has been developed on the basis of the Carpy package (Kelson et al. 2000; Kelson 2003). The bias subtraction, flat-fielding, scattered light subtraction, 2D spectrum subtraction, sky subtraction, wavelength calibration, cosmic-ray removal, and 1D spectrum subtraction were conducted with the MagE pipeline. Details of these pipeline processes are described on the website of the Carnegie Observatories Software Repository mentioned above. The 1D spectra were subtracted by summing pixels along the slit-length direction on a 2D spectrum.

We conducted the flux calibration with the standard star Feige 110 using iraf routines. Wavelengths were calibrated with emission lines of the ThAr lamp. Spectra of each order were calibrated separately and combined with the weight of electron counts to generate a single 1D spectrum. Atmospheric absorption was corrected in the same way as in Section 3.1. Our MagE spectroscopy may have also been affected by the atmospheric refraction for the same reason as the LDSS-3 spectroscopy. Thus, we corrected the wavelength-dependent slit loss carefully in the same manner as the LDSS-3 spectroscopy described in Section 3.1.

3.3. Keck/DEIMOS

We conducted spectroscopy for one galaxy selected from our HSC catalog (HSC J1631+4426) with DEIMOS of the Keck II telescope. We used the multiobject mode with the 0farcs8 slit width. The exposure time was 2400 s. We used the 600ZD grating and the BAL12 filter with a blaze wavelength at 5500 Å. The DEIMOS spectroscopy covered λ ∼ 3800–8000 Å with a spectral resolution of Rλλ ∼ 1500.

We used the iraf package to reduce and calibrate the DEIMOS data. The reduction and calibration processes were the same as the LDSS-3 data explained in Section 3.1. A standard star, G191B2B, was used in the flux calibration. Wavelengths were calibrated with the NeArKrXe lamp. Atmospheric absorption was corrected under the assumption of the extinction curve at Maunakea Observatories. We only used a spectrum within the wavelength range of λ > 4900 Å, which was free from the stray light (see Paper I for details). We ignore the effect of the atmospheric refraction here because we only use the red side (λ > 4900 Å) of DEIMOS data, which is insensitive to the atmospheric refraction. We also confirm that the effect of the atmospheric refraction is negligible with the models described in Section 3.1. In the DEIMOS data, we only used line flux ratios normalized to an Hβ flux. Emission-line fluxes were scaled with an Hβ flux by matching an Hβ flux obtained with DEIMOS to one obtained with FOCAS (see Section 3.4).

3.4. Subaru/FOCAS

We carried out deep spectroscopy for one galaxy selected from our HSC catalog (HSC J1631+4426) with FOCAS installed on the Subaru telescope (PI: T. Kojima). This object was the same object as in the Keck/DEIMOS spectroscopy (Section 3.3) and observed again with FOCAS with a longer integration time of 10,800 s. We used the long-slit mode with the 2farcs0 slit width. The exposure time was 10,800 s (=3 hr). We used the 300R grism and the L550 filter with a blaze wavelength at 7500 Å in a second order. The FOCAS spectroscopy covered λ ∼ 3400–5250 Å with a spectral resolution of Rλλ = 400 with the 2farcs0 slit width.

We used the iraf package to reduce and calibrate the FOCAS data. The reduction and calibration processes were the same as the LDSS-3 data explained in Section 3.1. A standard star, BD+28 4211, was used in the flux calibration. Wavelengths were calibrated with the ThAr lamp. Atmospheric absorption was corrected in the same way as in Section 3.3. Our FOCAS spectroscopy covered λ ∼ 3800–5250 Å, which was complementary to the DEIMOS spectroscopy described in Section 3.3, whose spectrum was reliable only in the range of λ > 4900 Å. We ignore the atmospheric refraction here because FOCAS is equipped with the atmospheric dispersion corrector. Because an Hβ line was overwrapped in FOCAS and DEIMOS spectroscopy, we used an Hβ line flux to scale the emission-line fluxes obtained in the DEIMOS observation (see Section 3.3).

3.5. Weak Emission Lines in the Spectra

In our spectroscopy, we have detected many emission lines, including very faint emission lines such as [O iii] λ4363, [Ar iv] λ4711, [Fe iii] λ4658, He ii λ4686, [N ii] λ6584, and [Ar iii] λ7136. These faint emission lines are required to estimate element abundance ratios and constrain the FUV spectral hardness. Especially, the [Fe iii] λ4658 and He ii λ4686 lines are key in this paper, which enable us to investigate the Fe/O abundance ratios and the very hard EUV radiation, as described in Section 1.

In Figure 1, we show two spectra of SDSS J2115−1734 and HSC J1631+4426 (classified as EMPGs in Paper I) around the [Fe iii] λ4658 and He ii λ4686 emission lines. In the left panel of Figure 1, the spectrum of SDSS J2115−1734 clearly exhibits the significant detection of the [Fe iii] λ4658 and He ii λ4686 emission lines. As shown in the right panel, the HSC J1631+4426 spectrum shows the significant detection of He ii λ4686 (S/N = 6.1), as well as the tentative detection of [Fe iii] λ4658 (S/N = 2.4). The flux measurements will be described in Section 4.1.

Figure 1.

Figure 1. Spectra of SDSS J2115−1734 (left) and HSC J1631+4426 (right) taken in our MagE and FOCAS spectroscopy, respectively, around the [Fe iii] λ4658 and He ii λ4686 emission lines. The top, middle, and bottom panels show 2D spectra, signal spectra, and noise+sky spectra, respectively. In the middle panel, the light-blue line is the unsmoothed background-subtracted spectrum, while the dark-blue line is spectra smoothed with a Gaussian profile. The shaded regions indicate positions of the sky emission lines. In the bottom panel, we exhibit a noise spectrum with the red lines. The orange line shows a sky emission spectrum (in arbitrary units) modeled with the sky emission data of Hanuschik (2003). For SDSS J2115−1734, no sky emission line falls on the wavelength range of this panel.

Standard image High-resolution image

As described above, we also include the EMPG J0811+4730 of 0.019 Z in the sample of this paper. In Figure 2, we show a spectrum of J0811+4730 derived from Izotov et al. (2018), showing the detection of the two key emission lines of [Fe iii] λ4658 mod(S/N = 5.1) and He ii λ4686 mod(S/N = 14.9) in this paper.

Figure 2.

Figure 2. Spectrum of J0811+4730 (Izotov et al. 2018) around the [Fe iii] λ4658 and He ii λ4686 emission lines. This spectrum was taken with the Multi-Object Double Spectrographs (MODS) installed on the Large Binocular Telescope (LBT). This spectrum is adapted from Izotov et al. (2018) with permission. The emission lines of [Fe iii] λ4658 and He ii λ4686 are detected with S/N = 5.1 and S/N = 14.9, respectively. Continuum is detected at S/N ∼ 10 (in private communication). The bar at the lower left represents a typical error of the spectrum.

Standard image High-resolution image

4. Analysis

In this section, we explain the emission-line measurement (Section 4.1) and the estimation of galaxy properties (Section 4.2) for our 10 metal-poor galaxies. Here we estimate stellar masses, star formation rates, emission-line EWs, sizes, and metallicities of our 10 metal-poor galaxies.

4.1. Emission-line Measurements

We measure central wavelengths and emission-line fluxes with a best-fit Gaussian profile using the iraf routine splot. We also estimate flux errors, which originate from readout noise and photon noise of sky+object emission. As described in Section 3.2, we correct fluxes of the LDSS-3/MagE spectra assuming the wavelength-dependent slit loss with the model of the atmospheric refraction. We measure observed-frame EWs of emission lines with the same iraf routine, splot, and convert them into the rest-frame EWs (EW0). Redshifts are estimated by comparing the observed central wavelengths and the rest-frame wavelengths in the air of strong emission lines.

Color excesses E(BV) are estimated with the Balmer decrement of Hα, Hβ, Hγ, Hδ,..., and H13 lines under the assumptions of the dust extinction curve given by Cardelli et al. (1989) and the case B recombination. We do not use Balmer emission lines affected by a systematic error such as cosmic rays and other emission lines blending with the Balmer line. In the case B recombination, we carefully assume electron temperatures (Te) so that the assumed electron temperatures become consistent with electron temperature measurements of O2+, Te(O iii), which will be obtained in Section 4.2. We estimate the best E(BV) values and their errors with the χ2 method (Press et al. 2007). The E(BV) estimation process is detailed in Paper I. We eventually assume Te = 10,000 K (SDSS J0002+1715 and SDSS J1642+2233), 15,000 K (HSC J1429−0110, HSC J2314+0154, SDSS J2253+1116, SDSS J2310−0211, and SDSS J2327−0200), 20,000 K (HSC J1142−0038 and SDSS J2115−1734), and 25,000 K (HSC J1631+4426), which are roughly consistent with Te(O iii) measurements. We summarize the dust-corrected fluxes in Table 1.

Table 1. Flux Measurements

#ID[O ii]λ3727[O ii] λ3729[O ii]tot H13H12H11H10H9
(1)(2)(3)(4)(5)(6)(7)(8)(9)(10)
1HSC J1429−0110166.62 ± 1.995.45 ± 0.68
2HSC J2314+0154<14.21<13.50<19.60
3HSC J1142−003868.06 ± 0.8191.82 ± 0.84159.88 ± 1.163.26 ± 0.683.63 ± 0.676.65 ± 0.794.39 ± 0.666.13 ± 0.63
4HSC J1631+442650.12 ± 2.664.68 ± 1.17
5SDSS J0002+171574.28 ± 0.50103.08 ± 0.51177.36 ± 0.715.99 ± 0.308.42 ± 0.25
6SDSS J1642+2233103.35 ± 0.72149.41 ± 0.76252.75 ± 1.056.74 ± 0.33
7SDSS J2115−173434.05 ± 0.2746.85 ± 0.3080.91 ± 0.412.80 ± 0.203.42 ± 0.324.23 ± 0.204.40 ± 0.195.88 ± 0.18
8SDSS J2253+111639.44 ± 0.1155.06 ± 0.1294.50 ± 0.162.36 ± 0.063.40 ± 0.054.08 ± 0.055.59 ± 0.057.59 ± 0.05
9SDSS J2310−021143.70 ± 0.1059.12 ± 0.12102.82 ± 0.162.38 ± 0.062.75 ± 0.063.78 ± 0.065.72 ± 0.077.49 ± 0.06
10SDSS J2327−020045.07 ± 0.1159.96 ± 0.12105.03 ± 0.162.48 ± 0.063.36 ± 0.063.99 ± 0.085.29 ± 0.067.19 ± 0.06
#[Ne iii] λ3869[Ne iii] λ3967H7Hδ Hγ [O iii] λ4363[Fe iii] λ4658He II λ4686[Ar iv] λ4711
(1)(11)(12)(13)(14)(15)(16)(17)(18)(19)
163.97 ± 0.7032.48 ± 0.48 a 21.64 ± 0.3345.55 ± 0.289.06 ± 0.230.94 ± 0.171.36 ± 0.172.02 ± 0.16
2<5.87<3.9026.15 ± 3.1146.56 ± 1.67<1.61<1.15<1.04<0.94
329.33 ± 0.637.74 ± 0.5417.16 ± 0.5427.36 ± 0.5148.20 ± 0.435.96 ± 0.39<0.29<0.30<0.41
421.73 ± 1.1120.03 ± 0.87 a 27.53 ± 0.6546.88 ± 0.508.18 ± 0.480.92 ± 0.382.32 ± 0.38<0.35
546.64 ± 0.3015.00 ± 0.2116.27 ± 0.1926.04 ± 0.1746.92 ± 0.146.38 ± 0.090.66 ± 0.050.86 ± 0.050.79 ± 0.06
644.64 ± 0.3712.19 ± 0.2515.27 ± 0.2426.44 ± 0.2044.90 ± 0.166.59 ± 0.100.65 ± 0.061.20 ± 0.060.44 ± 0.11
743.59 ± 0.2413.97 ± 0.1715.54 ± 0.1626.12 ± 0.1646.99 ± 0.1613.94 ± 0.110.87 ± 0.062.67 ± 0.111.89 ± 0.08
864.12 ± 0.1118.82 ± 0.0616.12 ± 0.0625.67 ± 0.0546.52 ± 0.0614.13 ± 0.040.36 ± 0.010.30 ± 0.022.12 ± 0.02
953.54 ± 0.1015.86 ± 0.0616.38 ± 0.0626.66 ± 0.0648.57 ± 0.0714.85 ± 0.040.45 ± 0.020.48 ± 0.021.70 ± 0.02
1050.72 ± 0.1115.14 ± 0.0717.45 ± 0.0725.93 ± 0.0747.39 ± 0.0812.81 ± 0.050.63 ± 0.030.78 ± 0.031.51 ± 0.03
#ID[Ar iv] λ4740Hβ [O iii] λ4959[O iii] λ5007He I λ5876[O i] λ6300[S iii] λ6312[N ii] λ6548
(1)(2)(20)(21)(22)(23)(24)(25)(26)(27)
1HSC J1429−01100.96 ± 0.16100.00 ± 0.24210.62 ± 0.29626.89 ± 0.469.28 ± 0.092.94 ± 0.081.07 ± 0.08<0.19
2HSC J2314+0154<1.01100.00 ± 1.0069.57 ± 0.72207.48 ± 0.8812.85 ± 0.4111.88 ± 0.48<0.44<0.32
3HSC J1142−0038<0.36100.00 ± 0.52102.76 ± 0.47308.14 ± 0.6511.11 ± 0.315.29 ± 0.31<0.301.99 ± 0.24
4HSC J1631+4426<0.36100.00 ± 0.3755.76 ± 0.34170.92 ± 0.389.12 ± 0.60<0.55<0.50
5SDSS J0002+17150.88 ± 0.06100.00 ± 0.16196.65 ± 0.19593.18 ± 0.3211.09 ± 0.052.34 ± 0.041.63 ± 0.031.92 ± 0.03
6SDSS J1642+22330.78 ± 0.07100.00 ± 0.17183.24 ± 0.21571.59 ± 0.3410.74 ± 0.062.59 ± 0.041.88 ± 0.041.68 ± 0.04
7SDSS J2115−17341.75 ± 0.07100.00 ± 0.19165.47 ± 0.2210.80 ± 0.061.70 ± 0.051.71 ± 0.051.18 ± 0.04
8SDSS J2253+11161.69 ± 0.02100.00 ± 0.07250.60 ± 0.1111.17 ± 0.021.16 ± 0.01
9SDSS J2310−02111.40 ± 0.02100.00 ± 0.09214.32 ± 0.1210.41 ± 0.032.39 ± 0.021.23 ± 0.021.07 ± 0.02
10SDSS J2327−02001.12 ± 0.03100.00 ± 0.11200.95 ± 0.1411.28 ± 0.042.79 ± 0.031.52 ± 0.021.31 ± 0.02
#Hα [N ii] λ6584He I λ6678[S ii] λ6716[S ii] λ6731He I λ7065[Ar iii] λ7136[O ii] λ7320[O ii] λ7330
(1)(28)(29)(30)(31)(32)(33)(34)(35)(36)
1246.66 ± 0.205.08 ± 0.182.96 ± 0.077.87 ± 0.086.07 ± 0.082.73 ± 0.075.62 ± 0.081.45 ± 0.070.92 ± 0.07
2278.45 ± 0.662.10 ± 0.295.18 ± 0.33<0.55<0.85<0.46<0.61
3272.09 ± 0.578.64 ± 0.262.75 ± 0.2116.24 ± 0.248.52 ± 0.27<0.305.52 ± 0.43<0.36<0.37
4229.46 ± 1.00<0.482.07 ± 0.59<0.48<0.54
5280.48 ± 0.175.68 ± 0.042.99 ± 0.0311.19 ± 0.045.97 ± 0.032.58 ± 0.03
6276.34 ± 0.205.28 ± 0.042.64 ± 0.0310.39 ± 0.068.14 ± 0.041.42 ± 0.046.30 ± 0.051.84 ± 0.041.47 ± 0.04
7278.90 ± 0.223.11 ± 0.045.23 ± 0.044.66 ± 0.043.61 ± 0.054.61 ± 0.061.09 ± 0.040.83 ± 0.04
83.29 ± 0.012.97 ± 0.016.47 ± 0.015.07 ± 0.013.56 ± 0.015.08 ± 0.021.55 ± 0.011.03 ± 0.01
92.76 ± 0.022.65 ± 0.027.65 ± 0.025.56 ± 0.023.18 ± 0.024.70 ± 0.021.26 ± 0.020.98 ± 0.02
103.21 ± 0.022.93 ± 0.028.78 ± 0.036.49 ± 0.033.83 ± 0.035.36 ± 0.031.69 ± 0.02

Notes. Column (1): number. Column (2): ID. Columns (3)–(36): dust-corrected emission-line fluxes normalized to an Hβ line flux in the unit of erg s−1 cm−2. Upper limits are given with a 1σ level. Lines suffering from saturation or affected by sky emission lines are shown as no data here. [O ii]tot represents a sum of [O ii] λ3727 and [O ii] λ3729 fluxes. If the spectral resolution is not high enough to resolve [O ii] λ3727 and [O ii] λ3729 lines, we only show [O ii]tot fluxes.

a A sum of [Ne iii] λ3867 and H7 fluxes because they are blended owing to the low spectral resolution.

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4.2. Galaxy Properties

In this section, we estimate gas-phase metallicities (O/H) and gas-phase element abundance ratios of our 10 galaxies. Note that metallicities are already estimated in Paper I, as well as stellar masses, SFRs, and color excesses.

We estimate electron temperatures of O2+ (Te(O iii)) and O+ (Te(O ii)), using line ratios of [O iii] λ4363/λ5007 and [O ii] (λλ3727+3729)/(λλ7320+7330), respectively. We use nebular physics calculation codes of PyNeb (Luridiana et al. 2015, v1.0.14) to estimate electron temperatures. If an [O ii] λ5007 line is saturated, we estimate an [O ii] λ5007 flux with

Equation (1)

which is strictly determined by the Einstein A coefficient. If either of the [O ii] λ7320 line or the [O ii] λ7330 line is detected, we estimate a total flux of [O ii] (λλ7320+7330) with a relation of

Equation (2)

We have confirmed that Equation (2) holds with very little dependence on Te and ne, using PyNeb. If none of the [O ii] λλ7320, 7330 line is detected, we estimate Te(O ii) from an empirical relation of

Equation (3)

which has been confirmed by Campbell et al. (1986) and Garnett (1992). We also assume

Equation (4)

to estimate electron temperatures associated with S2+ ions (Garnett 1992). We regard Te(O iii), Te(S iii), and Te(O ii) as representative electron temperatures associated with ions in high, intermediate, and low ionization states, respectively.

We estimate gas-phase metallicities, 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$, based on electron temperature measurements, which are so-called Te-metallicities. Hereafter, we call the Te-metallicity just "metallicity" unless described explicitly. We also use PyNeb to estimate metallicities. The latest atomic data are used in the PyNeb codes. We do not estimate a Te-based metallicity of HSC J2314+0154 because none of the Te(O iii), Te(O ii), and Te(S iii) are estimated owing to nondetection of [O iii] λ4363 and [O ii] λλ7320, 7330 emission lines. Instead, we estimate the metallicity of HSC J2314+0154 with a calibrator obtained by Skillman (1989) as described in Paper I. The estimates of gas-phase metallicities are summarized in Table 2. The estimation of electron temperatures and metallicities is detailed in Paper I.

Table 2. Parameters of Our Metal-poor Galaxies

#IDEMPG?RedshiftEW0(Hβ)12+log(O/H)log(M)log(SFR) E(BV)
    (Å) (M)(M yr−1)(mag)
(1)(2)(3)(4)(5)(6)(7)(8)(9)
1HSC J1429−0110 no 0.02980 ${172.6}_{-0.6}^{+0.7}$ 8.27 ± 0.02 ${6.55}_{-0.09}^{+0.13}$ 0.43 ± 0.010.35 ± 0.02
2HSC J2314+0154 yes a 0.03265 ${213.3}_{-17.6}^{+23.4}$ ${7.23}_{-0.02}^{+0.03}$ a 5.17 ± 0.01−0.85 ± 0.010.28 ± 0.03
3HSC J1142−0038 no 0.02035 ${111.9}_{-1.3}^{+1.4}$ 7.72 ± 0.03 ${4.95}_{-0.01}^{+0.04}$ −1.07 ± 0.01 ${0.00}_{-0.00}^{+0.02}$
4HSC J1631+4426 yes 0.03125 ${123.5}_{-2.8}^{+3.5}$ 6.90 ± 0.03 ${5.89}_{-0.09}^{+0.10}$ −1.28 ± 0.010.19 ± 0.03
5SDSS J0002+1715 no 0.02083103.9 ± 0.28.22 ± 0.017.06 ± 0.030.00 ± 0.01 ${0.00}_{-0.00}^{+0.01}$
6SDSS J1642+2233 no 0.01725 ${153.7}_{-0.4}^{+0.5}$ 8.45 ± 0.01 ${6.06}_{-0.13}^{+0.03}$ −0.17 ± 0.010.02 ± 0.02
7SDSS J2115−1734 yes 0.02296 ${214.0}_{-0.8}^{+0.9}$ 7.68 ± 0.016.56 ± 0.020.27 ± 0.010.19 ± 0.03
8SDSS J2253+1116 no 0.00730264.7 ± 0.37.973 ± 0.0025.78 ± 0.01−0.54 ± 0.01 ${0.00}_{-0.00}^{+0.01}$
9SDSS J2310−0211 no 0.01245127.6 ± 0.2 ${7.890}_{-0.004}^{+0.003}$ 6.99 ± 0.03−0.16 ± 0.01 ${0.01}_{-0.01}^{+0.02}$
10SDSS J2327−0200 no 0.01812111.0 ± 0.2 ${7.866}_{-0.005}^{+0.004}$ ${6.51}_{-0.03}^{+0.02}$ −0.18 ± 0.01 ${0.00}_{-0.00}^{+0.02}$

Notes. Column (1): number. Column (2): ID. Column (3): whether or not an object satisfies the EMPG definition, 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$<7.69. If yes (no), we write yes (no) in the column. Column (5): rest-frame EW of an Hβ emission line. Column (6): gas-phase metallicity based on the Te method except for HSC J2314+0154. Column (7): stellar mass. Column (8): star formation rate. Column (9): color excess.

a The metallicity of HSC J2314+0154 is obtained with the metallicity calibration of Skillman (1989).

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We estimate gas-phase element abundance ratios of neon to oxygen (Ne/O), argon to oxygen (Ar/O), nitrogen to oxygen (N/O), and iron to oxygen (Fe/O) in a similar way to Izotov et al. (2006b). First, we estimate ion abundance ratios of Ne2+/H+, Ar3+/H+, Ar2+/H+, N+/H+, and, Fe2+/H+ with the PyNeb codes. The atomic data used in the PyNeb calculation are shown in Table 3. Because different ions reside in different parts of an H ii region, we choose one of the Te(O iii), Te(S iii), and Te(O ii) to estimate abundances of each ion according to their ionization potential. We use Te(O iii) to estimate abundances of O2+, Ne2+, and Ar3+. We adopt Te(S iii) in the estimation of Ar2+ abundances. We apply Te(O ii) for abundances of low-ionization ions, O+, N+, and Fe2+. Second, we convert the ion abundances into element abundances with ionization correction factors (ICFs) of Izotov et al. (2006b) shown below:

Equation (5)

Equation (6)

Equation (7)

Equation (8)

The ICFs are based on H ii region models (Stasińska & Izotov 2003) and are given as a function of v = O+/(O2++O+) or w = O2+/(O2++O+). Finally, we obtain Ne/O, Ar/O, N/O, and Fe/O ratios by dividing Ne/H, Ar/H, N/H, and Fe/H by O/H (i.e., metallicity). We do not estimate Ne/O, Ar/O, N/O, and Fe/O ratios of HSC J2314+0154 because none of the Te(O iii), Te(O ii), and Te(S iii) are obtained. The Ar/O ratios of HSC J1631+4426 and SDSS J0002+1715 are not estimated as well because the [Ar iii] λ7136 emission line is strongly affected by the sky emission line. Rodriguez (2003) suggests that ICF(Fe2+) of the Stasińska & Izotov (2003) models may include systematic errors, which originate from uncertainties of a recombination rate of Fe2+ and/or uncertain collision strengths of Fe2+ and Fe3+. Thus, we also estimate the ICF(Fe2+) values with another model of Rodriguez & Rubin (2005). The ICFs obtained by the Stasińska & Izotov (2003) models are ∼0.2 dex higher than the Rodriguez & Rubin (2005) models. In this paper, we regard the ICF offsets between the two models as systematic errors of Fe/O, which are included in lower errors of Fe/O (see Table 4 and Figures 3 and 4). For the literature EMPG, J0811+4730, we derive the element abundances from Izotov et al. (2018). The element abundances of J0811+4730 are obtained in the same manner as in this paper. We summarize the element abundance ratios in Table 4.

Table 3. Atomic Data

IonEmission ProcessAtomic DataLine Data
(1)(2)(3)(4)
H0 ReStorey & Hummer (1995)Storey & Hummer (1995)
O+ CEFischer & Tachiev (2004)Kisielius et al. (2009)
O2+ CEStorey & Zeippen (2000), Fischer & Tachiev (2004)Storey et al. (2014)
Ne2+ CEGalavís et al. (1997)McLaughlin & Bell (2000)
Ar2+ CEMunoz Burgos et al. (2009)Munoz Burgos et al. (2009)
Ar3+ CEMendoza & Zeippen (1982)Ramsbottom & Bell (1997)
N+ CEFischer & Tachiev (2004)Tayal (2011)
Fe2+ CEQuinet (1996), Johansson et al. (2000)Quinet (1996)

Note. Column (1): ion. Column (2): Re and CE represent the recombination and the collisional excitation, respectively. Column (3): references of transition probabilities used in this paper. Column (4): references of line emissivities in a 2D temperature–density-dependent table (Re) and the temperature-dependent collision strengths (CE) applied in this paper.

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Table 4. Element Abundance Ratios

#IDlog(Ne/O)log(Ar/O)log(N/O)log(Fe/O)
(1)(2)(3)(4)(5)(6)
1HSC J1429−0110 $-{0.634}_{-0.007}^{+0.006}$ $-{2.634}_{-0.026}^{+0.028}$ $-{1.753}_{-0.023}^{+0.020}$ $-{{1.994}_{-0.075}^{+0.091}}_{-0.223}$ c
2HSC J2314+0154 a a a a
3HSC J1142−0038 $-{0.712}_{-0.010}^{+0.008}$ < − 2.253 $-{1.297}_{-0.014}^{+0.019}$ < − 2.124
4HSC J1631+4426 $-{0.641}_{-0.019}^{+0.022}$ b < − 1.710 $-{{1.246}_{-0.313}^{+0.174}}_{-0.222}$ c
5SDSS J0002+1715 $-{0.701}_{-0.002}^{+0.003}$ b −1.644 ± 0.004 $-{{2.126}_{-0.027}^{+0.035}}_{-0.217}$ c
6SDSS J1642+2233−0.754 ± 0.005 $-{2.704}_{-0.015}^{+0.016}$ $-{1.943}_{-0.009}^{+0.006}$ $-{{2.335}_{-0.038}^{+0.027}}_{-0.211}$ c
7SDSS J2115−1734 $-{0.757}_{-0.004}^{+0.005}$ $-{2.274}_{-0.013}^{+0.007}$ $-{1.518}_{-0.011}^{+0.009}$ $-{{1.639}_{+0.026}^{+0.026}}_{-0.209}$ c
8SDSS J2253+1116−0.707 ± 0.001−2.391 ± 0.002−1.563 ± 0.003 $-{{2.078}_{-0.022}^{+0.020}}_{-0.221}$ c
9SDSS J2310−0211−0.761 ± 0.001−2.440 ± 0.004 $-{1.710}_{-0.004}^{+0.005}$ $-{{2.046}_{-0.023}^{+0.019}}_{-0.210}$ c
10SDSS J2327−0200 $-{0.737}_{-0.002}^{+0.001}$ −2.386 ± 0.006 $-{1.616}_{-0.004}^{+0.006}$ $-{{1.890}_{-0.017}^{+0.022}}_{-0.213}$ c

Notes. Column (1): number. Column (2): ID. Columns (3)–(6): gas-phase element abundance ratios of Ne/O, Ar/O, N/O, and Fe/O. Upper limits are given with a 2σ confidence level.

a Not estimated owing to the lack of electron temperature estimates. b Not estimated because the [Ar iii] λ7136 emission line is strongly affected by the sky emission line. c We show two kinds of Fe/O lower errors. The first term is the statistical error propagated from spectral noise, and the second one is the systematic error originating from ICF uncertainties explained in Section 4.2.

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Figure 3.

Figure 3. Element abundance ratios of neon, argon, nitrogen, and iron to oxygen (Ne/O, Ar/O, N/O, and Fe/O) are shown as a function of metallicity in panels (a) to (d), respectively. Our metal-poor galaxies from HSC-EMPG and SDSS-EMPG source catalogs are shown with red stars. The EMPG J0811+4730, which is derived from Izotov et al. (2018), is shown with the orange star. Metal-poor galaxies that satisfy the EMPG are marked with a large circle. Here we do not show HSC J2314+0154, whose Te-metallicity and element abundances are not estimated owing to the lack of the electron temperature measurement. Gray circles represent local galaxies of Izotov et al. (2006b). Gray vertical and horizontal lines indicate solar abundance ratios and metallicity (Asplund et al. 2009). Solid lines in panel (c) are the model calculations of the N/O evolution (Vincenzo et al. 2016) with star formation efficiencies of 0.5 (dark blue) and 1.0 (light blue) Gyr−1. The Ar/O ratios of HSC J1631+4426 and SDSS J0002+1715 are not shown here because the [Ar iii] λ7136 emission line is strongly affected by the sky emission line.

Standard image High-resolution image

5. Results and Discussions

5.1. Element Abundance Ratios

We show the element abundance ratios of neon, argon, nitrogen, and iron to oxygen (Ne/O, Ar/O, N/O, and Fe/O) of our metal-poor galaxy sample consisting of 10 metal-poor galaxies from Paper I and J0811+4730 from Izotov et al. (2018). Figure 3 shows the Ne/O, Ar/O, N/O, and Fe/O ratios as a function of metallicity, 12+log(O/H). Thanks to the two representative EMPGs, HSC J1631+4426 (0.016 Z) and J0811+4730 (0.019 Z), we are able to investigate and discuss the low-metallicity end (below 0.02 Z) of the element abundances for the first time. We discuss these element abundance ratios in the following subsections. We compare the element abundance ratios of our metal-poor galaxy sample with the metal-poor galaxy sample of Izotov et al. (2006b), whose typical stellar mass range is larger than our sample galaxies.

5.1.1. Ne/O and Ar/O Ratios

Izotov et al. (2006b) report that Ne/O and Ar/O ratios little depend on metallicity because the neon, argon, and oxygen are all α-elements, which are produced by the nuclear fusion of α-particles inside stars. As shown in panels (a) and (b) of Figure 3, we find that our metal-poor galaxy sample shows almost constant values of log(Ne/O) ∼ −0.8 and log(Ar/O) ∼ −2.5 within a scatter of ± 0.2 dex, which are almost consistent with the solar abundance ratios. We also find that the Ne/O and Ar/O ratios are consistent with those of local galaxies reported by Izotov et al. (2006b) within the scatter. The consistency suggests that our metal-poor galaxy sample also shows no metallicity dependence in Ne/O and Ar/O ratios.

Note that the Ar/O ratio might slightly decrease in the range of 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ≳ 8.2 in our sample and the Izotov et al. (2006b) sample, in contrast to the Ne/O ratios. The Ar/O ratio is expected to be constant and consistent with the solar abundance, log(Ar/O) = −2.29, because there seems to be no physical reason for the Ar/O (i.e., α-element ratio) decrease at 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ≳ 8.2. This may be explained by the underlying unknown systematics in the Ar/O estimation at 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ≳ 8.2. We do not discuss it further in this paper because the Ar/O abundances at relatively higher metallicities are out of the scope of this paper.

5.1.2. N/O Ratio

As suggested by previous studies (Pérez-Montero & Contini 2009; Andrews & Martini 2013; Pérez-Montero et al. 2013), N/O ratios of SFGs present a plateau at log(N/O) ∼ −1.6 in the range of 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ≲ 8.0 and a positive slope at higher metallicities as a function of metallicity. Panel (c) of Figure 3 presents model calculations of the N/O evolution (Vincenzo et al. 2016), which also show the plateau and positive slope. The plateau basically results from the primary nucleosynthesis of massive stars, while the positive slope is mainly attributed to the secondary nucleosynthesis of low- and intermediate-mass stars (e.g., Vincenzo et al. 2016). We briefly describe the two nitrogen production processes below.

  • 1.  
    Primary nucleosynthesis: Inside a metal-poor star, protons are burned through the proton–proton (pp) chain reaction, and little nitrogen is produced at this stage. Nitrogen elements are mainly produced after the formation of a heavy-element core (e.g., O and C) and ejected into the ISM by SNe, for stars more massive than ∼8 M.
  • 2.  
    Secondary nucleosynthesis: Metal-rich stars efficiently burn hydrogen through the carbon-nitrogen-oxygen (CNO) cycle, where nitrogen elements accumulate because 14N fusion (14N+p15O+γ) is the slowest process in the CNO cycle. Then, nitrogen is ejected through stellar winds during the asymptotic giant branch phase, ∼1 Gyr after the birth of low- and intermediate-mass stars.

As shown in panel (c) of Figure 3, most of our metal-poor galaxies have N/O ratios of log(N/O) < −1.5 (i.e., less than ∼30% of the solar N/O ratio). Especially, HSC J1631+4426 has a strong, 2σ upper limit of log(N/O) < −1.71, and J0811+4730 shows a low N/O ratio of log(N/O) = −1.53. The N/O values of the two EMPGs (HSC J1631+4426 and J0811+4730) will be discussed again in Section 5.1.3. These low N/O ratios suggest that our metal-poor galaxies have not yet started the secondary nucleosynthesis owing to their low metallicities and young stellar ages.

We also find that several galaxies of our metal-poor galaxy sample have relatively low N/O ratios compared to the model lines of the Vincenzo et al. (2016) and Izotov et al. (2006b) SFGs at 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ∼ 8.0. Vincenzo et al. (2016) find that the N/O plateau is lowered under the assumption of high sSFR or the top-heavy initial mass function (IMF). Indeed, the members of our metal-poor galaxy sample have high sSFRs (∼300 Gyr−1) compared to those of the Izotov et al. (2006b) SFGs (∼1–10 Gyr−1) because we aim to obtain galaxies with high sSFRs in this study. Thus, the N/O differences between our metal-poor galaxy sample and the Izotov et al. (2006b) SFG sample are explained by the sample selection.

5.1.3. Fe/O Ratio

In panel (d) of Figure 3, we find that our metal-poor galaxies show a decreasing trend in Fe/O ratio as metallicity increases. The same decreasing Fe/O trend is found in the SFG sample of Izotov et al. (2006b). Most of our metal-poor galaxies have Fe/O ratios comparable to the SFG sample of Izotov et al. (2006b). Three EMPGs, HSC J1631+4426, SDSS J2115−1734, and J0811+4730 (encircled by a red or orange circle), show relatively high Fe/O ratios, log(Fe/O) > −1.7, among our metal-poor galaxies. Especially, we find that HSC J1631+4426 and J0811+4730, two of the lowest-metallicity galaxies with 0.016 and 0.019 (O/H), have high Fe/O ratios of log(Fe/O) = $-{1.25}_{-0.53}^{+0.17}$ and log(Fe/O) = $-{1.06}_{-0.31}^{+0.09}$, respectively, which are comparable to the solar Fe/O ratio, log(Fe/O) = −1.19. In this paper, we mainly focus on the two representative EMPGs, HSC J1631+4426 and J0811+4730, which interestingly show high Fe/O ratios. Note again that J0811+4730 is an EMPG reported by Izotov et al. (2018). Table 5 summarizes the Fe/O ratios and He ii λ4686/Hβ ratios (discussed in Section 5.2.2) of the two representative EMPGs (HSC J1631+4426 and J0811+4730), which play an important role in this paper. We also show the fluxes of the two key emission lines of [Fe iii] λ4658 and He ii λ4686 in Table 5.

Table 5. Parameters of Two Representative EMPGs

ID12+log(O/H)log(Fe/O)log(He ii/Hβ) F([Fe iii]) F(He ii)Reference
    (erg s−1 cm−2)(erg s−1 cm−2) 
(1)(2)(3)(4)(5)(6)(7)
HSC J1631+44266.90 ± 0.03 $-{{1.25}_{-0.31}^{+0.17}}_{-0.22}$ a $-{1.58}_{-0.08}^{+0.07}$ 12.0 ± 5.0230.5 ± 5.04This paper
J0811+47306.98 ± 0.02 $-{{1.06}_{-0.09}^{+0.09}}_{-0.22}$ a −1.64 ± 0.036.55 ± 1.2628.6 ± 1.89I18

Notes. Column (1): ID. Column (2): gas-phase metallicity. Column (3): abundance ratio of log(Fe/O). Column (4): emission-line ratio of log(He ii/Hβ). Columns (5)–(6): emission-line fluxes of [Fe iii] λ4658 and He ii λ4686 in units of 10−18 erg s−1 cm−2. Column (7): reference. I18 represents Izotov et al. (2018).

a We show two kinds of Fe/O lower errors. The first term is the statistical error propagated from spectral noise, and the second one is the systematic error originating from ICF uncertainties explained in Section 4.2.

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To characterize the two EMPGs (HSC J1631+4426 and J0811+4730) with a high Fe/O ratio, we also compare our metal-poor galaxies with Galactic stars (Gratton et al. 2003; Cayrel et al. 2004; Bensby et al. 2013) in Figure 4. The Galactic star samples are composed of dwarf or subdwarf stars. The solid line here represents a stellar Fe/O evolution model under the assumption that gas is enriched by massive stars with 9–100 M (Suzuki & Maeda 2018). The gaseous abundance ratios at the time of the star formation are imprinted in the stellar abundance patterns because stars are formed from gas. As explained in Section 1, the Fe/O ratio increases at 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ≳ 8.0 owing to the contribution of SNe Ia ∼1 Gyr after the start of the star formation. Surprisingly, we find in Figure 4 that the two EMPGs (HSC J1631+4426 and J0811+4730) deviate from the observational results of Galactic stars and the Fe/O evolution model. Below, we mainly focus on the discussion of the two EMPGs HSC J1631+4426 and J0811+4730, unless described explicitly. Note that our metal-poor galaxies present gas-phase Fe/O ratios in nebulae, while the Galactic stars show the Fe/O ratio obtained from stellar atmospheric absorption lines. The nebular abundance ratios are subject to change by the effects of SNe, stellar wind, and galactic inflow in a short timescale (i.g., ≲10 Myr). By contrast, the abundance ratios of Galactic stars (i.e., dwarf and subdwarf stars) change little across the cosmic time because the element production proceeds very slowly and heavy elements such as oxygen and iron are produced little in low-mass stars such as dwarf and subdwarf stars. Thus, the abundance ratios of the dwarf and subdwarf stars are almost fixed at the time of the star formation and can be regarded as tracers of the past chemical evolution. The dwarf and subdwarf stars with low metallicities of 0.01–0.1 Z are as old as ∼12 Gyr (e.g., Bensby et al. 2013), which is right after the Milky Way formation. The two EMPGs (HSC J1631+4426 and J0811+4730), whose Fe/O ratios deviate from the Galactic stars and the Fe/O model, suggest that their Fe/O ratios have increased for some reason after the galaxy formation.

Figure 4.

Figure 4. Comparison of Fe/O ratios of our metal-poor galaxies (symbols are the same as in Figure 3) and Galactic stars (blue squares). We show observational data of Galactic stars from Cayrel et al. (2004), Gratton et al. (2003), and Bensby et al. (2013). The blue solid line represents a stellar Fe/O evolution model under the assumption that gas is enriched by massive stars with 9–100 M (Suzuki & Maeda 2018). The cross represents another metal-poor galaxy, SBS 0335−052, from literature (Izotov & Thuan 1999). SBS 0335−052 has 59% of the solar Fe/O ratio. Here we do not show HSC J2314+0154, whose Te-metallicity and element abundances are not estimated owing to the lack of the electron temperature measurement.

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We discuss a possibility that the Fe/O ratios might be overestimated by the contribution of hard EUV radiation (e.g., AGNs) or shock heating (e.g., SNe). Collisional excitation lines of low-ionization ions such as [N ii], [S ii], and [Fe iii] are sensitive to hard EUV radiation or shock heating. For example, the strong [N ii] λ6584 and [S ii] λλ6717, 6731 lines are often used in the Baldwin–Phillips–Terlevich (BPT) diagram (Baldwin et al. 1981) as indicators of hard EUV radiation from an AGN. The AGN photoionization models (e.g., Groves et al. 2004a, 2004b) actually predict [N ii] and [S ii] line intensities stronger than the stellar photoionization models. The [N ii] and [S ii] lines are enhanced by the power-law radiation of an AGN because a partially ionized zone is formed at the edge of ionized gas. In addition, shock gas models (Allen et al. 2008) also demonstrate that the [N ii] and [S ii] lines are boosted when the shock heating contributes to the line emission. The [N ii] and [S ii] lines are enhanced by the shock heating because low-ionization ions such as N+ and S+ are abundant in the recombination zone behind a shock front (Allen et al. 2008). Thus, abundances of low-ionization ions can be overestimated by the hard EUV radiation or shock heating. Especially, because the ionization potentials of N0 (14.5 eV) and Fe+ (16.2 eV) are very close, the N/O and Fe/O ratios can be overestimated simultaneously if the hard EUV radiation or shock heating contributes. However, the N/O ratios of HSC J1631+4426 and J0811+4730 are as low as galaxy chemical evolution models at log(N/O) ∼ −1.6. Only Fe/O ratios of the two EMPGs deviate from the chemical evolution models. Thus, we rule out the possibility that the Fe/O ratios are overestimated by the hard EUV radiation or shock heating.

We also discuss another possibility that the [Fe iii] λ4658 emission line might be contaminated by a C iv λ4659 emission line, which can lead to the overestimation of the Fe/O ratio. If the C iv λ4659 line exists, the [Fe iii] λ4658 and C iv λ4659 lines may be unresolved owing to the low spectral resolutions of the FOCAS and MODS spectroscopy. The C iv λ4659 line is a C3+ recombination line, which is characterized by stellar winds from Wolf-Rayet (W-R) stars. Typical galaxies with W-R features (so-called "W-R galaxies") show broad emission lines such as C iv λ4659, He ii λ4686, and C iv λ5808 with FWHMs ∼ 3000 km s−1 (e.g., López-Sánchez & Esteban 2010). Stellar wind velocities are expected to decrease with decreasing metallicity (e.g., Nugis & Lamers 2000; Crowther & Hadfield 2006) because atmospheric opacity of metal-poor stars becomes smaller than that of metal-rich stars. However, W-R galaxies/stars at low metallicities are very rare and have not yet been studied very well. One of the most metal-poor galaxies, I Zw 18 (12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ = 7.16, 0.030 Z), shows prominent broad emission lines of C iv λ4659, He ii λ4686, and C iv λ5808 with FWHMs ∼ 2600–3600 km s−1λ =50–55 Å, Legrand et al. 1997), which are as broad as typical metal-rich W-R galaxies (∼3000 km s−1; López-Sánchez & Esteban 2010). This result may suggest that line widths of C iv λ4659, He ii λ4686, and C iv λ5808 may be fairly large even when a galaxy has a few percent solar metallicity. In contrast to I Zw 18, the two EMPGs discussed in this paper (HSC J1631+4426 and J0811+4730 with ∼0.02 Z) show no detection of broad emission lines of C iv λ4659, He ii λ4686, and C iv λ5808. The detected [Fe iii] λ4658 line of HSC J1631+4426 and J0811+4730 (FWHMs ∼ 4 Å, i.e., ∼260 km s−1) are much narrower than the broad lines of I Zw 18 (FWHMs ∼ 2600–3600 km s−1). Thus, the C iv λ4659 line that originated from stellar winds may not contaminate the [Fe iii] λ4658 line of HSC J1631+4426 and J0811+4730 significantly.

We briefly discuss an extreme case of a very narrow C iv λ4659 line (≲260 km s−1), although the case is unlikely because the line width of ≲260 km s−1 is one order of magnitude smaller than the broad C iv λ4659, He ii λ4686, and C iv λ5808 lines of I Zw 18 (FWHMs ∼ 2600–3600 km s−1). Even if the C iv λ4659 line can be extremely narrow, nondetection of the C iv λ5808 line suggests that the C iv λ4659 line is very faint in HSC J1631+4426 and J0811+4730. Note that the C iv λ5808 intensity is almost comparable to that of C iv λ4659 (López-Sánchez & Esteban 2010). Thus, we conclude that the [Fe iii] λ4658 line is not contaminated by the C iv λ4659 line significantly even in the extreme case.

As described above, we have found that the Fe/O ratios of the two EMPGs (HSC J1631+4426 and J0811+4730) deviate from the Galactic stars and the Fe/O chemical evolution models and have ruled out the possibility that the Fe/O ratios are overestimated. Below, we discuss three scenarios (i)–(iii) that might be able to explain the Fe/O deviation of the two EMPGs.

(i) Preferential Dust Depletion: The first scenario is the preferential dust depletion of iron, suggested by Rodriguez & Rubin (2005) and Izotov et al. (2006b). Rodriguez & Rubin (2005) and Izotov et al. (2006b) explain that gas-phase Fe/O ratios decrease as a function of metallicity in the range of 12 + $\mathrm{log}({\rm{O}}/{\rm{H}})$ ≲ 8.5 because iron elements are depleted into dust more effectively than oxygen. The depletion becomes dominant in a higher metallicity range, where the dust production becomes more efficient. For dust-free (i.e., metal-poor) galaxies, gas-phase Fe/O ratios are expected to become comparable to the observational results of Galactic stars and the Fe/O evolution model. Although the dust depletion may explain the negative Fe/O slope, it does not explain the fact that the two EMPGs (HSC J1631+4426 and J0811+4730) show higher Fe/O ratios than the Galactic stars and models at fixed metallicity. In addition, as we have seen in Section 4.1 and Table 2, most of our metal-poor galaxies show E(BV) ∼ 0 (i.e., less dusty). At least, we do not find evidence that galaxies with a larger metallicity show larger color excesses (i.e., dustier). This means that the Fe/O decrease of our sample is not attributed to the dust depletion. Based on these facts, we rule out the first scenario.

(ii) Metal Enrichment and Gas Dilution: The second scenario is a combination of metal enrichment and gas dilution caused by inflow. In this scenario, we assume that EMPGs are formed from metal-enriched gas with the solar metallicity and solar Fe/O ratio. The Fe/O evolution models suggest that the Fe/O ratio increases at 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ≳ 8.0 owing to the contribution of SNe Ia ∼1 Gyr after the start of the star formation. Such mature galaxies also tend to have solar metallicity (i.e., O/H) at the same time. If primordial gas (i.e., almost metal free) falls into the metal-enriched galaxies, the metallicity (i.e., O/H) decreases while the Fe/O ratio does not change. At first glance, this scenario seems to explain the Fe/O deviation of the two EMPGs. However, if the second scenario is true, both the Fe/O and N/O ratios should match solar abundances because the N/O ratio also reaches the solar N/O ratio, log(N/O) = −0.86, at solar metallicity (Sections 1 and 5.1.2). As we have seen in panel (c) of Figure 3, the two deviating EMPGs, HSC J1631+4426 and J0811+4730 (encircled by a red or orange circle at 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ∼ 7.0), have a strong 2σ upper limit of <0.14 (N/O) and a low value of 0.21 (N/O), respectively. These low N/O ratios suggest that the two deviating EMPGs are experiencing the primary nucleosynthesis, not the secondary nucleosynthesis expected to start ∼1 Gyr after the onset of the star formation. This also means that the high Fe/O ratios are not attributed to the SNe Ia, which arise ∼1 Gyr after the onset of the star formation. This conclusion is also consistent with the fact that the two EMPGs are very young, ≲ 50 Myr (Paper I). We exclude the second scenario because the second scenario does not explain the observed Fe/O and N/O ratios simultaneously.

(iii) Supermassive Star beyond 300 M: The third scenario is the contribution of supermassive stars beyond 300 M. Supermassive stars beyond 300 M eject much iron at the time of core-collapse SN explosion. Ohkubo et al. (2006) have calculated yields from core-collapse SNe under the assumption of the progenitor stellar mass with 500–1000 M, obtaining ∼2–40 (Fe/O). In the supermassive stars beyond 300 M, an iron core grows until the iron core occupies more than 20% of the stellar mass. Although massive stars with 140–300 M undergo thermonuclear explosions triggered by pair-creation instability (PISNe; Barkat et al. 1967), supermassive stars beyond 300 M are too massive to trigger PISNe and thus continue the iron core growth. The supermassive stars beyond 300 M eject a large amount of iron by a jet stream from the massive iron core during the SN explosion. On the other hand, the core-collapse SNe of typical-mass stars (10–50 M) eject gas with an average of ∼0.4 (Fe/O) (Tominaga et al. 2007; IMF integrated in the range of 10–50 M), which is below the solar Fe/O ratio. Yields of SNe Ia calculated by Iwamoto et al. (1999) show ∼40 (Fe/O). Of the three types of SNe, only the SNe Ia and the SNe of supermassive stars (>300 M) contribute to the iron enrichment larger than the solar Fe/O ratio. As we have discussed in the second scenario above, the low N/O ratios of the two EMPGs suggest that their high Fe/O ratios are not explained by SNe Ia. Ruling out the SNe Ia, we find that the remaining possibility is the contribution from the SNe of supermassive stars beyond 300 M. We also confirm that SNe of the supermassive stars (>300 M) do not change N/O ratios in comparison with the core-collapse SNe of typical massive stars (Iwamoto et al. 1999; Ohkubo et al. 2006), strengthening the reliability of the supermassive star (>300 M) scenario.

In addition to the two EMPGs (HSC J1631+4426 and J0811+4730) with ∼2% solar metallicity, a metal-poor galaxy, SBS 0335−052, shows 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ = 7.31 ± 0.01 (i.e., 4.2% solar metallicity) and $\mathrm{log}(\mathrm{Fe}/{\rm{O}})=-{1.42}_{-0.28}^{+0.06}$, which is 59% of the solar Fe/O ratio (Izotov et al. 2006a). In Figure 4, SBS 0335−052 also deviates from the observational results of Galactic stars and the Fe/O evolution model, which supports the results of this paper. Note that Izotov & Thuan (1999) suggest that the Fe/O value of SBS 0335−052 can be overestimated by the C iv λ4659 contamination on the [Fe iii] λ4658 line, based on the low-resolution spectroscopy of Multiple Mirror Telescope (MMT) spectrophotometry (R ∼ 700). However, conducting the VLT/GIRAFFE spectroscopy with high spectral resolutions (R ∼ 10,000), Izotov et al. (2006a) find that the [Fe iii] λ4658 line is very narrow (∼1 Å, i.e., ∼60 km s−1), which is not explained by the C iv λ4659 line that originated from stellar winds. Nondetection of the C iv λ5808 line also suggests that the C iv λ4659 line is not strong enough to contaminate the [Fe iii] λ4658 line significantly. Thus, SBS 0335−052 (Izotov et al. 2006a) is another example of a metal-poor galaxy that significantly shows a higher Fe/O ratio than the chemical evolution models. Izotov et al. (2006a) attribute the higher Fe/O ratio of SBS 0335−052 to low dust depletion of iron, which has been ruled out in this paper (i.e., the first scenario in this section).

In summary of this subsection, we have discussed the three scenarios that might be able to explain the high Fe/O ratios of the two EMPGs (HSC J1631+4426 and J0811+4730). We suggest that the high Fe/O ratios of the two EMPGs are attributed to the contribution from core-collapse SNe of supermassive stars beyond 300 M. The contribution of supermassive stars beyond 300 M to the iron enhancement has never been discussed by previous studies, including Izotov et al. (2006b) and Izotov et al. (2018). Many previous studies (e.g., Fragos et al. 2013a, 2013b; Stanway et al. 2016; Suzuki & Maeda 2018; Xiao et al. 2018) assume the IMF maximum stellar mass (Mmax) at Mmax = 100, 120, or 300 M, ignoring supermassive stars beyond 300 M, so this paper sheds light on the supermassive stars beyond 300 M in metal-poor galaxies undergoing the early-phase galaxy formation.

5.2. Ionizing Radiation

5.2.1. Emission-line Ratios

We investigate ionizing radiation of our metal-poor galaxy sample by comparing emission-line ratios of various ions. Figure 5 shows four emission-line ratios of [O ii] λ λ3727, 3729/Hβ, [Ar iii] λ4740/Hβ, [O iii] λ5007/Hβ, and [Ar iv] λ7136/Hβ as a function of metallicity. Among many emission lines detected in our spectroscopy, we choose the [O ii] λ λ3727, 3729, [Ar iii] λ4740, [O iii] λ5007, and [Ar iv] λ7136 emission lines for two reasons below. The first reason is that oxygen and argon are both α-elements, and thus the Ar/O abundance ratio is almost constant as we confirm in Section 5.1. Thus, emission-line ratios are simply interpreted by ionizing radiation intensity and/or hardness, free from variance of element abundance ratio. The second reason is that the four lines are sensitive to ionization photons in a wide energy range from 13.6 to 40.7 eV. The [O ii] λ λ3727, 3729, [Ar iii] λ4740, [O iii] λ5007, and [Ar iv] λ7136 lines are emitted via spontaneous emission after collisional excitation of O+, Ar2+, O2+, and Ar3+, respectively. Table 6 summarizes these emission-line processes and the corresponding photon energy required to emit these lines.

Table 6. Summary of Emission-line Process, Ionization Process, and Ionization Potential

LineEmissionIonizationIonization
 ProcessProcessPotential
   (eV)
Hβ ReH0+γ → H+ 13.6
[O ii] λ3727CEO0+γ → O+ 13.6
[Ar iii] λ4740CEAr2++γ → Ar3+ 27.6
[O iii] λ5007CEO++γ → O2+ 35.1
[Ar iv] λ7136CEAr3++γ → Ar4+ 40.7
He ii λ4686ReHe++γ → He2+ 54.4

Note. In the column of emission processes, Re and CE represent the recombination and collisional excitation, respectively.

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Figure 5.

Figure 5. Dust-corrected emission-line ratios of [O ii] λ λ3727, 3729, [Ar iii] λ4740, [O iii] λ5007, and [Ar iv] λ7136 to Hβ in panels (a)–(d). Symbols are the same as in Figure 3. Here we do not show HSC J2314+0154 as well, whose Te-metallicity and element abundances are not estimated. The ionization potentials of O0, Ar2+, O+, and Ar3+ ions (13.6, 27.6, 35.1, and 40.7 eV, respectively) are presented in panels (a)–(d). Black circles represent averages of local SFGs obtained with SDSS composite spectra (Andrews & Martini 2013). We do not show galaxies whose nebular emission line is strongly affected by the sky emission line.

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In panels (a)–(d) of Figure 5, we show local, average SFGs of Andrews & Martini (2013, AM13 hereafter) with black circles. We regard the AM13 SFGs as local averages because the AM13 sample is obtained by the SDSS composite spectra in bins of wide SFR and stellar mass ranges. In panels (a)–(d), the AM13 SFGs form sequences as a function of metallicity. The sequences of [O ii] λ λ3727, 3729/Hβ and [Ar iii] λ4740/Hβ show peaks at around 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ∼ 8.7 and 8.3, respectively. The [O iii] λ5007/Hβ and [Ar iv] λ7136/Hβ ratios may also have peaks around 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ∼ 8.0 and 12 + $\mathrm{log}({\rm{O}}/{\rm{H}})$ ∼ 7.2–7.7 by interpolating AM13 SFGs and our metal-poor galaxies. Recalling that the [O ii] λ λ3727, 3729, [O iii] λ5007, [Ar iii] λ4740, and [Ar iv] λ7136 lines are sensitive to ionizing photon above 13.6, 35.1, 27.6, and 40.7 eV, respectively, we find that the peak metallicities decrease with increasing ionizing potentials of the corresponding emission lines. The peak transition demonstrates that ISM is irradiated by more intense or harder ionizing radiation in lower metallicity, as suggested by previous studies (e.g., Nakajima & Ouchi 2014; Nakajima et al. 2016; Steidel et al. 2016; Kojima et al. 2017). We also find that our metal-poor galaxies fall on the sequences of AM13 SFGs within a scatter. Thus, we infer that our metal-poor galaxies and the AM13 SFGs have a similar spectral shape in the energy range of 13.6–40.7 eV for a given metallicity.

Figure 6 shows He ii λ4686/Hβ ratios of our metal-poor galaxies as a function of metallicity, as well as the AM13 SFGs (black circles). The AM13 SFGs show almost constant He ii λ4686/Hβ ratios around log(He ii λ4686/Hβ) ∼ −2.0 in the range of 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ = 8.1–8.6, while the He ii λ4686/Hβ ratios increase with decreasing metallicity below 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ =8.1. Our metal-poor galaxies show a wide range of He ii λ4686/Hβ ratios between log(He ii λ4686/Hβ) ∼ −1.6 and −2.6. The distributions of our metal-poor galaxies are similar to those of SFGs of Schaerer et al. (2019, S19 hereafter). Among our metal-poor galaxies, three EMPGs (encircled by red and orange circles) show highest He ii λ4686/Hβ ratios around log(He ii λ4686/Hβ) ∼ −1.6, including the two representative EMPGs, HSC J1631+4426 and J0811+4730 (Izotov et al. 2018).

Figure 6.

Figure 6. Emission-line ratios of He ii λ4686/Hβ as functions of metallicity. Symbols are the same as in Figure 5. Here we do not show HSC J2314+0154, whose Te-metallicity and element abundances are not estimated. Gray circles are individual local galaxies of S19 with an He ii λ4686 detection. Gray circles and error bars show medians and 68th-percentile scatters of the S19 sample obtained in each metallicity bin, respectively.

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As described in Section 1, previous studies also find large He ii λ4686/Hβ ratios of log(He ii λ4686/Hβ) > −1.8. In a study of W-R galaxies, López-Sánchez & Esteban (2010) find four galaxies that show large He ii λ4686/Hβ ratios of log(He ii λ4686/Hβ) = −1.7 to −1.5 with no W-R features in the metallicity range of 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ∼ 7.6–8.1. Shirazi & Brinchmann (2012) construct an SDSS galaxy sample with an He ii λ4686 detection. Shirazi & Brinchmann (2012) find 68 galaxies that have log(He ii λ4686/Hβ) = −2.4 to −1.8 with no W-R features in the metallicity range of 12 + $\mathrm{log}({\rm{O}}/{\rm{H}})$ ∼7.7–8.2. Senchyna et al. (2017) conduct HST/COS spectroscopy for five SDSS galaxies with a nebular He ii λ4686 detection and no W-R features. The five galaxies show log(He ii λ4686/Hβ) = −2.1 to −1.4 in the metallicity range of 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ∼ 7.8–8.0. Our EMPGs, HSC J1631+4426 and J0811+4730, have 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ ∼ 6.90 and 6.98, respectively, which are much lower than those of these samples. The He ii λ4686/Hβ ratios of HSC J1631+4426 and J0811+4730 are log(He ii λ4686/Hβ) ∼ −1.6, which is comparable to those of the three samples of López-Sánchez & Esteban (2010), Shirazi & Brinchmann (2012), and Senchyna et al. (2017).

5.2.2. Strong He ii λ4686 Line

As described in Section 1, the physical mechanism of the He ii λ4686 emission from SFGs is still under debate. One of the possible sources of He+ ionizing photons is the very hot star produced via binary evolution. Xiao et al. (2018) have created nebular emission models with the combination of the photoionization code cloudy (Ferland et al. 2013) and the bpass code (Stanway et al. 2016; Eldridge et al. 2017). The bpass code calculates the stellar binary evolution, including atmosphere stripping, stellar rotation, and stellar mergers. The binary stellar evolution models of Xiao et al. (2018) predict low values of He ii λ4686/Hβ ≲ 1/1000, which are well below the observed He ii λ4686/Hβ ratios of our galaxies and S19 galaxies (He ii λ4686/Hβ ∼ 1/300–1/30). This result suggests that the main contributors of He ii λ4686 are not hot stars produced via binary evolution themselves.

Another possible explanation is an HMXB, where X-ray is emitted from a binary system of a compact object and a star through gas accretion. S19 aim to explain the He ii λ4686 emission from local SFGs with HMXB models of Fragos et al. (2013a, 2013b). HMXBs are binary systems consisting of a compact object (such as BH) and a companion star. The companion star provides gas onto the compact object and creates a hot accretion disk around the compact object. The hot accretion disk radiates very hard, power-law radiation ranging from UV to X-ray. Fragos et al. (2013a, 2013b) carefully calculate the HMXB evolution along the star formation history and predict total X-ray luminosities (LX) from a galaxy as functions of metallicity and age. S19 convert an LX/SFR ratio to the He ii λ4686/Hβ ratio, under the simple assumptions of He ii λ4686/Hβ = 1.74×Q(He+)/Q(H) (Case B recombination of 20,000 K; Stasińska et al. 2015), Q(H)/SFR =9.26 × 1052 photons s−1/(M yr−1) (Kennicutt 1998), and hardness of Q(He+)/LX = 2 × 1010 photon erg−1. Here, the Q(He+) and Q(H) are defined by ionizing photon production rates above 54.4 and 13.6 eV, respectively. S19 also use the bpass binary stellar synthesis models of Xiao et al. (2018) to associate stellar ages with EW0(Hβ).

Figure 7 compares He ii λ4686/Hβ ratios of our metal-poor galaxies and those obtained by the S19 HMXB models (solid lines) as a function of EW0(Hβ). The solid lines trace the time evolution of He ii λ4686/Hβ and EW0(Hβ) with different metallicities of 0.05, 0.10, 0.20, and 0.50 Z. The EW0(Hβ) decreases and the He ii λ4686/Hβ ratio increases as time passes owing to the stellar evolution and HMXB evolution, respectively. The HMXB models (especially 0.05 and 0.10 Z) show a rapid increase of He ii λ4686/Hβ around EW0(Hβ) ∼ 100–300 Å. The EW0(Hβ) ∼ 100–300 Å corresponds to ∼5 Myr in the bpass binary stellar synthesis models. The rapid increase is triggered by the first compact object formation (i.e., the first HMXB formation) after ∼5 Myr of the starburst. As shown in Figure 7, the HMXB models of S19 have quantitatively explained the He ii λ4686/Hβ ratios of half of our metal-poor galaxies. However, we find that the other five metal-poor galaxies are not explained by the HMXB model, which fall in the ranges of EW0(Hβ) > 100 Å and log(He ii λ4686/Hβ) > −2.0. Interestingly, three out of the five metal-poor galaxies are EMPGs (i.e., Z < 0.1 Z), which are marked with red and orange circles in Figure 7. Especially, HSC J1631+4426 (0.016 Z) and J0811+4730 (0.019 Z) are the representative EMPGs with the two lowest metallicities reported to date, showing high He ii λ4686/Hβ ratios of log(He ii λ4686/Hβ) ∼ −1.6. Furthermore, the S19 SFG sample also includes galaxies in the same ranges of EW0(Hβ) >100 Åand log(He ii λ4686/Hβ) > −2.0. S19 have argued that other X-ray sources are likely to appear fairly soon after the onset of the star formation (≲5 Myr) in galaxies with high values of EW0(Hβ) and He ii λ4686/Hβ. Although W-R stars might contribute to the strong He ii λ4686 emission, we do not find broad He ii λ4686 emission lines typical of the W-R stars (Brinchmann et al. 2008; López-Sánchez & Esteban 2009) in our spectra. Instead, S19 suggest that an underlying older population or shocks could also contribute to the high He ii λ4686/Hβ ratios. S19 do not discuss the metallicity in the explanation of the large He ii λ4686/Hβ ratios at EW0(Hβ) > 100 Å. However, the two EMPGs (HSC J1631+4426 and J0811+4730) in this paper emphasize that both the EW0(Hβ) and metallicity may be keys to explaining the He ii λ4686/Hβ ratios being higher than the HMXB models.

Figure 7.

Figure 7. Same as Figure 6, but as a function of Hβ EW, EW0(Hβ). Symbols are the same as in Figures 5 and 6. Here we do not show HSC J2314+0154, whose Te-metallicity and element abundances are not estimated. Solid lines represent the S19 HMXB models, tracing the time evolution of He ii λ4686/Hβ and EW0(Hβ) with different metallicities of 0.05, 0.10, 0.20, and 0.50 Z (from dark blue to light blue).

Standard image High-resolution image

In addition to the S19 suggestions, we propose two other possibilities, for the first time, which can explain the high He ii λ4686/Hβ ratios seen in the range of EW0(Hβ) > 100 Å. First, we propose the possibility of supermassive stars beyond 300 M. The HMXB models of Fragos et al. (2013a, 2013b) assume the Kroupa IMF (Kroupa 2001; Kroupa & Weidner 2003) with a maximum stellar mass of Mmax = 120 M. Thus, in the HMXB models of Fragos et al. (2013a, 2013b), the first HMXBs emerge ∼5 Myr after the start of the star formation, which corresponds to a lifetime of a star with 120 M. On the other hand, stars more massive than 120 M are expected to have a shorter lifetime than stars with 120 M. According to the theoretical study of Yungelson et al. (2008), supermassive stars with 300 and 1000 M die 2.5 and 2.0 Myr after the onset of the star formation, respectively. As described in Section 5.1.3, stars between 140 and 300 M undergo thermonuclear explosions triggered by PISNe (Barkat et al. 1967) and do not leave any compact object (e.g., Heger & Woosley 2002). On the other hand, stars beyond 300 M experience core-collapse SNe and form IMBHs (e.g., Ohkubo et al. 2006). Ohkubo et al. (2006) estimate that BH masses become ∼230 and ∼500 M for stars with initial masses of 500 and 1000 M, respectively. Thus, when we assume supermassive stars beyond 300 M, IMBHs appear as early as ∼2 Myr, and part of the IMBHs may form HMXBs. Accretion disks of IMBHs emit very hard radiation, including ionizing photons above 54.4 eV, which boosts the He ii λ4686 intensity. A galaxy as young as ∼2 Myr has EW0(Hβ) ∼ 300–400 Å according to the bpass models. Under the assumption of supermassive stars beyond 300 M, the He ii λ4686/Hβ ratio is expected to start increasing at around EW0(Hβ) ∼300–400 Å. Such a model may cover the regions of EW0(Hβ) > 100 Å and log(He ii λ4686/Hβ) > −2.0 shown in Figure 7. Thus, we suggest that supermassive stars beyond 300 M would be able to explain the high ratios, log(He ii λ4686/Hβ) > −2.0 in the galaxies with EW0(Hβ) > 100 Å. Note again that galaxies with log(He ii λ4686/Hβ) > −2.0 and EW0(Hβ) > 100 Å include HSC J1631+4426, SDSS J2115−1734, and J0811+4730. These EMPGs might form supermassive stars beyond 300 M from their extremely metal-poor gas. However, our explanation and the interpretation of S19 are based on some simple assumptions that associate the HMXB models and the bpass stellar synthesis models. We propose to construct self-consistent SED models ranging from X-ray to UV with the HMXB evolution models under the assumption of Mmax > 300 M.

Second, we also suggest the possibility of a metal-poor AGN, which can contribute to boost the He ii λ4686 intensity of the very young galaxies. In Paper I, we have confirmed that all of our metal-poor galaxies fall on the SFG region of the BPT diagram defined by the maximum photoionization models with stellar radiation (Kewley et al. 2001). However, Kewley et al. (2013) suggest that emission-line ratios calculated under the assumption of a metal-poor AGN also fall on the SFG region. Thus, we cannot exclude the possibility of a metal-poor AGN. Groves et al. (2004a, 2004b) have constructed the photoionization models under the assumption of AGN-like, power-law radiation. The models of Groves et al. (2004a, 2004b) predict very strong He ii λ4686 emission represented by log(He ii λ4686/Hβ) ∼ −1.5 to 0.0. On the other hand, photoionization models with stellar radiation (Xiao et al. 2018) predict log(He ii λ4686/Hβ) ≲ −2.5. To explain the observed ratios of log(He ii λ4686/Hβ) ∼ −2.0, the combination of AGN and stellar radiation is required. We have checked the archival data of ROSAT and XMM and found no detection in X-ray. This is because the data are ∼2 orders of magnitudes shallower than the expected X-ray luminosities (∼10−14 erg s−1 cm−2) of our metal-poor galaxy sample, which are obtained under the assumption of the L2keVMUV relation of AGNs (Lusso et al. 2010). Deep X-ray observations are required to constrain X-ray sources of metal-poor galaxies.

5.3. Formation Mechanism of Supermassive Stars beyond 300 M

Below, we focus only on the two representative EMPGs, HSC J1631+4426 (0.016 Z) and J0811+4730 (0.019 Z), and discuss their high Fe/O ratios and He ii λ4686/Hβ ratios. The two representative EMPGs show the two lowest metallicities reported to date. In Section 5.1.3, we have found that the two representative EMPGs show Fe/O ratios ∼1.0 dex higher than Galactic stars and the Fe/O evolution models at fixed metallicity. We have concluded that the high Fe/O ratios are explained by core-collapse SNe of supermassive stars beyond 300 M. In Section 5.2.2, we have also found that the two representative EMPGs show both high He ii λ4686/Hβ ratios (∼1/40) and high EW0(Hβ) (∼100–300 Å). We have suggested that IMBHs formed from supermassive stars beyond 300 M can explain the high He ii λ4686/Hβ ratios. Interestingly, the scenario of supermassive stars beyond 300 M explains both the high Fe/O ratios and the high He ii λ4686/Hβ ratios of our EMPGs with the low metallicities (∼0.02 Z), young ages ( ≲ 50 Myr), and very low stellar masses (∼105–106 M), which are undergoing early phases of the galaxy formation. We propose, for the first time, the connection between the large He ii λ4686/Hβ ratios (Section 5.2.2) and the solar Fe/O ratios (Section 5.1.3).

The idea of supermassive stars beyond 300 M is not necessarily extraordinary. Crowther et al. (2010, 2016) have claimed the spectroscopic identification of supermassive stars with ∼320 M in the R136 star cluster of LMC. The identification of an IMBHs with MBH > 700 M in a star cluster of M82 (Ebisuzaki et al. 2001; Kaaret et al. 2001; Matsumoto et al. 2001) is another indirect trace of a supermassive star beyond 300 M. This is because the SN numerical simulation (Ohkubo et al. 2006) suggests that a star with initial masses beyond 300 M leaves an IMBH with ≳100 M.

We may wonder how such supermassive stars are formed. Below, we discuss the formation mechanisms of supermassive stars beyond 300 M. Theoretical studies (e.g., Omukai & Palla 2003; Bromm & Loeb 2004) suggest that metal-free (Population III) stars are typically supermassive (>300 M) because gas cooling becomes insufficient and the fragmentation mass becomes large in metal-free gas. The critical metallicity (Zcrit) below which supermassive stars can be formed directly is Zcrit ∼ 10−6 to 10−4 Z, theoretically (e.g., Bromm et al. 2001; Santoro & Shull 2006; Schneider et al. 2006; Smith & Sigurdsson 2007). The critical metallicity (Zcrit ∼ 10−6 to 10−4 Z) is much lower than our metallicity measurements of our EMPGs, ∼0.02 Z. Thus, the direct gas collapse is unlikely to be the formation mechanism of the supermassive stars beyond 300 M in our EMPGs.

We briefly discuss another possibility that EMPGs previously had a metallicity near the critical metallicity (∼10−6 to 10−4 Z) at the time of the galaxy formation, and the metallicity has been increased by SNe within a short period. The metallicity at the time of the galaxy formation namely depends on the metallicity of the inflow gas, which may come from a void region free from the metal contamination. Based on the observational results of metal-poor galaxies, Thuan et al. (2005) speculate that the metallicity lower limit (so-called "metallicity floor") might exist at ∼10−2 Z at z = 0 because the IGM has been slightly metal enriched by the past star formation activities even in the void regions. In addition, observational studies of Lyα absorption systems (e.g., Prochaska et al. 2003; Rafelski et al. 2012; Lehner et al. 2013; Quiret et al. 2016) have not yet discovered Lyα absorption systems below ∼10−2 Z at z = 0–1. Hydrodynamical simulation of Martizzi et al. (2019) also demonstrates that the average IGM metallicity in the void region is ∼10−2 Z at z = 0. We do not necessarily remove the possibility that EMPGs had a metallicity near the critical metallicity ( ∼ 10−6 to 10−4 Z) at the time of the galaxy formation because part of the IGM would reach below ∼10−2 Z (Hafen et al. 2017) owing to a metallicity fluctuation. However, the direct gas collapse may not be, at least, the main formation mechanism of the supermassive stars beyond 300 M.

Ebisuzaki et al. (2001) and Portegies Zwart et al. (1999, 2004, 2006) have presented another formation mechanism of supermassive stars beyond 300 M, where supermassive stars are formed by stellar mergers under the very dense condition in a star cluster. Numerical simulations suggest that supermassive stars of 800–3000 M have been formed by stellar mergers within ∼3 Myr (Portegies Zwart et al. 2004). The supermassive star formation mechanism of Portegies Zwart et al. (2004) is presented to explain an IMBH discovered in a star cluster of M82 (Ebisuzaki et al. 2001; Kaaret et al. 2001; Matsumoto et al. 2001). The estimated BH mass of the M82 IMBH is MBH > 700 M. This stellar merger mechanism requires the very dense star-forming regions, which are typical in young, metal-poor galaxies. Indeed, our sample EMPGs are undergoing the intensive star formation represented by high sSFRs (∼300 Gyr−1; Kojima et al. 2020) and small sizes (∼100 pc; Paper III). Although the stellar merger mechanism itself does not depend on metallicity, the formation mechanism of the very dense star-forming regions may depend on metallicity. A possible scenario is that a large number of massive stars are formed within a compact region by a primordial gas (i.e., almost metal free) infall from the intergalactic space (KS1-EMPG in Paper III). This scenario may be associated with the top-heavy IMF.

In this paper, we find that two representative EMPGs (∼0.02 Z) show both the high Fe/O ratios and the high He ii λ4686/Hβ ratios, which are not explained by the previous models assuming massive stars up to 100 or 120 M. In the end of this section, we summarize one possible picture that we have suggested in each section of this paper. In our picture, EMPGs are formed by a primordial gas infall, which also forms star clusters with a very high number density of massive stars (Paper III). In such very dense regions of star clusters, stellar mergers trigger the formation of supermassive stars beyond 300 M within ∼3 Myr (Portegies Zwart et al. 2004). The supermassive stars beyond 300 M eventually eject much iron through the core-collapse SNe in ∼2 Myr (Ohkubo et al. 2006; Yungelson et al. 2008) and form IMBHs (MBH ≳ 100 M; Ohkubo et al. 2006) boosting the He ii λ4686 emission. Further spectroscopic observations are required with a high spatial resolution in multiple wavelengths to identify the formation mechanism of EMPGs and to directly detect IMBH signatures in EMPGs.

6. Summary

We investigate element abundance ratios and ionizing radiation of 10 metal-poor galaxies at z ≲ 0.03, which have been discovered in the wide-field imaging data of Subaru/HSC and SDSS by Kojima et al. (2020). The 10 metal-poor galaxies are represented by low metallicities, 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ =6.90–8.45, low stellar masses, $\mathrm{log}$(M/M) = 4.95–7.06, and high sSFRs (∼300 Gyr−1). These galaxies have very low masses of $\mathrm{log}$(M/M) ≲ 6, which are comparable to those of star clusters. Such cluster-like galaxies are undergoing very early phases of the galaxy formation. Especially, 3 out of the 10 galaxies are EMPGs defined by 12+$\mathrm{log}({\rm{O}}/{\rm{H}})$ < 7.69, including HSC J1631+4426 with the lowest metallicity (0.016 Z) reported to date. In addition to the 10 metal-poor galaxies, we include another EMPG from the literature (J0811+4730; Izotov et al. 2018) in the sample of this paper. J0811+4730 has the second-lowest metallicity of 0.019 Z reported to date. The two EMPGs (HSC J1631+4426 and J0811+4730) are key in this paper.

  • 1.  
    We estimate element abundance ratios of Ne/O, Ar/O, and N/O of our metal-poor galaxies and compare them with local SFGs. We find that α-element ratios of Ne/O and Ar/O show almost constant values of log(Ne/O) ∼ −0.8 and log(Ar/O) ∼ −2.5 as a function of metallicity, respectively. These constant Ne/O and Ar/O values are consistent with those of local SFGs. Most of our metal-poor galaxies have N/O ratios of log(N/O) ≲ −1.5, suggesting that our metal-poor galaxies are undergoing the primary nucleosynthesis of nitrogen owing to their low metallicity and young stellar population.
  • 2.  
    We also estimate Fe/O ratios of our metal-poor galaxies and compare them with local SFGs. Our metal-poor galaxy sample shows a decreasing Fe/O trend with increasing metallicity, which is consistent with the previous results of local SFGs. We find that two EMPGs, HSC J1631+4426 (0.016 Z) and J0811+4730 (0.019 Z; Izotov et al. 2018), show higher Fe/O ratios than observational results of Galactic stars and a model calculation of the Fe/O evolution at fixed metallicity. Especially, HSC J1631+4426 and J0811+4730 show the solar Fe/O ratios in spite of their very low metallicity, 0.016 and 0.019 Z, respectively. We discuss the three scenarios that might be able to explain the high Fe/O ratios with the extremely low metallicity: (1) the preferential dust depletion of iron, (2) a combination of metal enrichment and gas dilution caused by inflow, and (3) supermassive stars beyond 300 M. Scenario 1 is ruled out because the solar Fe/O ratios are not achieved by the dust depletion, and we do not see any correlation between the dust extinction and the Fe/O ratios. We also exclude scenario 2 because the observed N/O ratios are lower than the expected solar N/O ratio when scenario 2 is true. Thus, we conclude that the high Fe/O ratios of the two EMPGs are attributed to supermassive stars beyond 300 M, which is consistent with the young stellar ages of EMPGs ( ≲ 50 Myr).
  • 3.  
    To probe ionizing radiation in our metal-poor galaxies, we inspect emission lines from various ions covering a wide range of ionization potentials. We choose Hβ, [O ii] λλ3727, 3729, [Ar iii] λ4740, [O iii] λ5007, and [Ar iv] λ7136 lines, which are sensitive to ionizing photons above 13.6, 13.6, 27.6, 35.1, and 40.7 eV, respectively. Our metal-poor galaxies and local, average SFGs show sequences of [O ii] λλ3727, 3729/Hβ, [Ar iii] λ4740/Hβ, [O iii] λ5007/Hβ, and [Ar iv] λ7136/Hβ as a function of metallicity and match each other within small scatters. The match between the two samples suggests that our metal-poor galaxies and local, average SFGs have a similar spectral shape in the energy range of 13.6–40.7 eV for a given metallicity.
  • 4.  
    We find that five metal-poor galaxies show both high He ii λ4686/Hβ ratios (>1/100) and high EW0(Hβ) (>100 Å). Interestingly, two out of the five metal-poor galaxies are the representative EMPGs, HSC J1631+4426 (0.016 Z) and J0811+4730 (0.019 Z). These high He ii λ4686/Hβ ratios and high EW0(Hβ) are not explained by the latest binary population stellar synthesis model and the latest HMXB model, where a maximum stellar mass cut, 120 M, is used. We suggest that supermassive stars beyond 300 M can explain the high He ii λ4686/Hβ ratios for galaxies of EW0(Hβ) > 100 Å (i.e., ≲ 5 Myr). Supermassive stars beyond 300 M have very short lifetimes of ∼2 Myr and form IMBHs of ≳100 M as early as ∼2 Myr after the onset of the star formation. We do not rule out the possibility of a metal-poor AGN, which can contribute to the He ii λ4686 boost of the very young galaxies even at ≲5 Myr.
  • 5.  
    Interestingly, the scenario of supermassive stars beyond 300 M explains both the high Fe/O ratios and the high He ii λ4686/Hβ ratios of our EMPGs. We also discuss a formation mechanism of supermassive stars beyond 300 M. The direct collapse of metal-poor gas is unlikely to be the formation mechanism because the critical metallicity (Zcrit ∼ 10−6 to 10−4 Z), below which supermassive stars can be formed directly is much lower than the metallicities of the two representative EMPGs, ∼0.02 Z. Instead, supermassive stars beyond 300 M would be formed by stellar mergers under the very dense condition in a star cluster. In this picture, EMPGs are formed by a primordial gas infall, which also forms star clusters with a very high number density of massive stars. In such very dense regions, stellar mergers trigger the formation of supermassive stars beyond 300 M within ∼3 Myr. The supermassive stars beyond 300 M eventually eject much iron through the core-collapse SNe in ∼2 Myr and form IMBHs (MBH ≳ 100 M) boosting the He ii λ4686 emission.

We are grateful to Lennox Cowie, Akio Inoue, Taddy Kodama, Matthew Malkan, and Daniel Stark for their important and useful comments. We thank John David Silverman and Anne Verhamme for their helpful comments on our survey name. We would like to express our special thanks to Daniel Kelson for his great efforts in helping us reduce and calibrate our MagE data. We are also grateful to Yuri Izotov for his permission to show a spectrum of a representative EMPG (J0811+4730) in this paper so that we could compare it with our galaxy spectra.

We also thank the staffs of the Las Campanas observatories, the Subaru telescope, and the Keck observatories for helping us with our observations. The observations were carried out within the framework of the Subaru-Keck time exchange program, where the travel expense was supported by the Subaru telescope, which is operated by the National Astronomical Observatory of Japan. The authors wish to recognize and acknowledge the very significant cultural role and reverence that the summit of Maunakea has always had within the indigenous Hawaiian community. We are most fortunate to have the opportunity to conduct observations from this mountain.

The Hyper Suprime-Cam (HSC) collaboration includes the astronomical communities of Japan and Taiwan and Princeton University. The HSC instrumentation and software were developed by the National Astronomical Observatory of Japan (NAOJ), the Kavli Institute for the Physics and Mathematics of the Universe (Kavli IPMU), the University of Tokyo, the High Energy Accelerator Research Organization (KEK), the Academia Sinica Institute for Astronomy and Astrophysics in Taiwan (ASIAA), and Princeton University. Funding was contributed by the FIRST program from the Japanese Cabinet Office, the Ministry of Education, Culture, Sports, Science and Technology (MEXT), the Japan Society for the Promotion of Science (JSPS), Japan Science and Technology Agency (JST), the Toray Science Foundation, NAOJ, Kavli IPMU, KEK, ASIAA, and Princeton University.

This paper makes use of software developed for the Large Synoptic Survey Telescope. We thank the LSST Project for making their code available as free software at http://dm.lsst.org.

This paper is based on data collected at the Subaru telescope and retrieved from the HSC data archive system, which is operated by the Subaru telescope and the Astronomy Data Center (ADC) at NAOJ. Data analysis was in part carried out with the cooperation of the Center for Computational Astrophysics (CfCA), NAOJ.

The Pan-STARRS1 Surveys (PS1) and the PS1 public science archive have been made possible through contributions by the Institute for Astronomy, the University of Hawaii, the Pan-STARRS Project Office, the Max Planck Society and its participating institutes, the Max Planck Institute for Astronomy, Heidelberg, and the Max Planck Institute for Extraterrestrial Physics, Garching, Johns Hopkins University, Durham University, the University of Edinburgh, the Queens University Belfast, the Harvard-Smithsonian Center for Astrophysics, the Las Cumbres Observatory Global Telescope Network Incorporated, the National Central University of Taiwan, the Space Telescope Science Institute, the National Aeronautics and Space Administration under grant No. NNX08AR22G issued through the Planetary Science Division of the NASA Science Mission Directorate, the National Science Foundation grant No. AST-1238877, the University of Maryland, Eotvos Lorand University (ELTE), the Los Alamos National Laboratory, and the Gordon and Betty Moore Foundation.

This work is supported by the World Premier International Research Center Initiative (WPI Initiative), MEXT, Japan, as well as KAKENHI Grant-in-Aid for Scientific Research (A) (15H02064, 17H01110, and 17H01114) through the Japan Society for the Promotion of Science (JSPS). T.K., K.Y., Y.S., and M. Onodera are supported by JSPS KAKENHI grant Nos. 18J12840, 18K13578, 18J12727, and 17K14257. S.F. acknowledges support from the European Research Council (ERC) Consolidator Grant funding scheme (project ConTExt, grant No. 648179). The Cosmic Dawn Center is funded by the Danish National Research Foundation under grant No. 140.

Footnotes

  • *  

    Partly based on data obtained with the Subaru Telescope. The Subaru Telescope is operated by the National Astronomical Observatory of Japan.

  • †  

    The data presented herein were partly obtained at the W. M. Keck Observatory, which is operated as a scientific partnership among the California Institute of Technology, the University of California, and the National Aeronautics and Space Administration. The Observatory was made possible by the generous financial support of the W. M. Keck Foundation.

  • ‡  

    This paper includes data gathered with the 6.5 m Magellan Telescopes located at Las Campanas Observatory, Chile.

  • 20  

    Magnitudes reaching 95% completeness, which are listed in https://www.sdss.org/dr13/scope/.

  • 21  
  • 22  
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10.3847/1538-4357/abec3d