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    The Role of Magnetic Fields in Triggered Star Formation of RCW 120

    2022-08-01 01:48:12ZhiweiChen陳志維RamotholoSefakoYangYang楊旸ZhiboJiang江治波ShulingYu于書(shū)嶺andJiaYin尹佳

    Zhiwei Chen(陳志維) , Ramotholo Sefako , Yang Yang(楊旸),3 , Zhibo Jiang (江治波), Shuling Yu (于書(shū)嶺),3 ,and Jia Yin (尹佳)

    1 Purple Mountain Observatory, Chinese Academy of Sciences, Nanjing 210023, China; zwchen@pmo.ac.cn

    2 South African Astronomical Observatory, PO Box 9, Observatory 7935, Cape Town, South Africa

    3 University of Science and Technology of China, Chinese Academy of Sciences, Hefei 230026, China

    4 National Astronomical Observatories, Chinese Academy of Sciences, Beijing 100101, China

    Received 2022 February 18; revised 2022 April 26; accepted 2022 April 28; published 2022 June 22

    Abstract We report on the near-infrared polarimetric observations of RCW 120 with the 1.4 m IRSF telescope.The starlight polarization of the background stars reveals for the first time the magnetic field of RCW 120.The global magnetic field of RCW 120 is along the direction of 20°,parallel to the Galactic plane.The field strength on the plane of the sky is 100±26 μG.The magnetic field around the eastern shell shows evidence of compression by the H II region.The external pressure (turbulent pressure + magnetic pressure) and the gas density of the ambient cloud are minimum along the direction where RCW 120 breaks out, which explains the observed elongation of RCW 120.The dynamical age of RCW 120, depending on the magnetic field strength, is ~1.6 Myr for field strength of 100 μG, older than the hydrodynamic estimates. In direction perpendicular to the magnetic field, the density contrast of the western shell is greatly reduced by the strong magnetic field. The strong magnetic field in general reduces the efficiency of triggered star formation, in comparison with the hydrodynamic estimates. Triggered star formation via the “collect and collapse” mechanism could occur in the direction along the magnetic field. Core formation efficiency(CFE)is found to be higher in the southern and eastern shells of RCW 120 than in the infrared dark cloud receiving little influence from the H II region,suggesting increase in the CFE related to triggering from ionization feedback.

    Key words: ISM: magnetic fields – (ISM:) HII regions – stars: formation

    1. Introduction

    An H II region is the result of the neutral gas ionized by the high-energy photons (≥13.6 eV) emitted by massive stars(M ≥8 M⊙)(Str?mgren 1939).After the ignition of nucleosynthesis in a massive star, an H II region rapidly expands to the Str?mgren radius where the ionization rate is balanced with the recombination rate.The H II region now becomes a sphere with a thermal pressure exceeding the external pressure of the ambient interstellar medium(ISM),and a supersonic shock wave starts to propagate outwards into the surrounding ISM.A spherical shell of molecular gas swept-up by the shock is accumulated between the ionization front and shock front.Once the swept-up shell becomes dense enough to be gravitationally unstable,star formation in the swept-up shell could begin. This process, commonly called“collect and collapse”(C&C),is the classical mechanism in which massive stars trigger next-generation star formation(Elmegreen&Lada 1977; Whitworth et al. 1994). Another mechanism,radiation-driven implosion(RDI),for the triggered star formation due to the expansion of an H II region describes the interaction between a pre-existing, stable clump and the H II region that accelerates the star formation of the stable clump(Bertoldi 1989;Kessel-Deynet&Burkert 2003).Because in reality the ISM is not uniform, and the internal structure is fractal, it is not always straightforward to classify the exact mechanisms (C&C and/or RDI)responsible for the star formation triggered by an H II region.Recently, a hybrid mechanism consisting of both C&C and RDI was proposed to explain the existence of dense cores and star formation on the swept-up shell, based on the hydrodynamic simulations of an H II region expanding into the fractal molecular cloud (Walch et al. 2015).

    The star formation triggered by an H II region has attracted intensive interests since infrared (IR) bubbles were ubiquitously found in the Galactic disk(Churchwell et al.2006,2007;Kerton et al.2015;Jayasinghe et al.2019).The majority of IR bubbles are a type of object created by the expansion of an H II region, and are characterized by the (partially) bound photodissociation region (PDR) between the ionized region and the surrounding molecular cloud. IR bubbles are ideal targets for investigating the possible relation between the star formation occurring on the swept-up shell and the ionization feedback.The C&C and RDI mechanisms are both proposed to explain the observed star formation on the swept-up shells of IR bubbles (e.g., Deharveng et al. 2010; Watson et al. 2010;Dale et al.2015).Although the consensus on the star formation triggered by an H II region is established based on the hydrodynamic simulations and observational studies, the role of the magnetic field in this process is far from well understood.Bertoldi (1989) discussed the role of the magnetic field in the RDI process for a spherical cloud, and found that the density contrast of the swept-up shell depends mostly on the strength of the magnetic fields in the initial cloud. Magnetohydrodynamic(MHD) simulations of the evolution of an H II region into the uniform magnetized ISM showed that the expansion velocity of the H II region is fastest along the magnetic fields in the initial ISM, and is slowest perpendicular to the magnetic fields. This leads to the formation of an H II region that is bounded by a dense shell of swept-up gas in the direction along the magnetic field, but not perpendicular to it (Krumholz et al. 2007;Arthur et al. 2011). These MHD simulations also predict a magnetically critical radius at which the thermal pressure of the H II region is comparable to the pressure of magnetic fields.When the H II region expands to a radius larger than this magnetically critical radius, the effects of magnetic fields on the H II region become important, and the most obvious result is that magnetic fields deform the originally spherical H II region to be elongated along the magnetic fields. The ordered magnetic fields prevent the H II region from collecting and compressing as much gas as one might expect from a purely hydrodynamic estimate(Krumholz et al.2007),and also reduce fragmentation in the virialized cloud (Geen et al. 2015).Therefore magnetic fields may reduce the efficiency of triggered star formation from an H II region (Krumholz et al.2007).These MHD simulations do not include self-gravity,and thus are unable to model triggered star formation on the sweptup shell of an H II region. A few observational results on the magnetic fields of H II regions attempt to address the relation between magnetic fields and triggered star formation (Chen et al.2017;Liu et al.2018;Devaraj et al.2021).However these observational results manifest great diversity. To date there have been far fewer systematic studies on the interaction of H II region feedback with magnetic fields than for outflow feedback, and thus the range of possible effects is quite uncertain (Krumholz & Federrath 2019).

    RCW 120 is a well-studied Galactic H II region because of its ovoid shape and its relatively close distance at 1.34 kpc(Zavagno et al.2007)or at 1.68 kpc(Kuhn et al.2019).In this paper, we adopt the most recent distance estimate of 1.68 kpc.RCW 120 is the testbed for studying the interaction of H II region feedback with the ambient gas, dust and triggered star formation (Zavagno et al. 2007, 2010, 2020; Deharveng et al.2009; Anderson et al. 2010, 2012, 2015; Martins et al. 2010;Pavlyuchenkov et al. 2013; Ochsendorf et al. 2014; Tremblin et al. 2014b; Rodón et al. 2015; Torii et al. 2015; Walch et al.2015; Mackey et al. 2016; Akimkin et al. 2017; Figueira et al.2017, 2018, 2020; Kirsanova et al. 2019, 2021; Marsh &Whitworth 2019; Rodríguez-González et al. 2019; Luisi et al.2021; Kabanovic et al. 2022). These results greatly enrich our understanding of RCW 120,especially regarding star formation on the boarder of RCW 120. Arthur et al. (2011) studied the evolution of RCW 120 as it expands into the magnetized ISM with uniform density.In these MHD simulations with magnetic field strength of 24.16 μG, the role of magnetic fields is minor compared to the thermal pressure of RCW 120 within the limited simulation time. However, the role of magnetic fields depends strongly on the field strength. The observed morphology of RCW 120 is much more elongated than the simulated morphology in Arthur et al. (2011), implying that a stronger magnetic field is needed to explain the elongation of RCW 120.In this paper,we use the near-IR starlight polarization to reveal,for the first time, the magnetic fields of RCW 120.

    2. Data Acquisition

    2.1. IRSF/SIRPOL Observations

    The data were taken with SIRPOL on the 1.4 m InfraRed Survey Facility (IRSF) telescope at the South African Astronomical Observatory, in Sutherland, South Africa.SIRPOL is a single-beam polarimeter with an achromatic half-wave plate rotator unit and a polarizer attached to the near-IR camera SIRIUS (Nagayama et al. 2003; Kandori et al.2006). SIRPOL enables wide-field (~ 8′ × 8′) polarization imaging with pixel scale of 0 45 per pixel in the JHKsbands simultaneously. The observations were made in the night of 2018 July 20. To cover the entire extent of RCW 120, we designed a grid of six positions on the sky. In each grid position, two sets of observations were conducted. Each set took 30 s exposures at four wave plate angles (in the sequence of 0°, 45°, 22°.5 and 67°.5) at 10 dithered positions. The total integration time was 600 s per wave plate angle in one grid position.Including observation overheads,the total observation time in one grid position was 54 mins. The total time spent on the entire extent of RCW 120 was 5.7 hr. The airmass during the observations was in the range of 1.032–1.722.Observations with lower airmass generally have smaller full width at half maximum (FWHM) values. The measured FWHM averaged for the point sources in the six grid positions has a range from less than 3 pixels to close to 4 pixels, or ~1 5 ?1 8.

    The data were processed using the pyIRSF pipeline(version 3.0) developed by Y. Nakajima5The tarball file of pyIRSF is available at https://sourceforge.net/projects/irsfsoftware., including dark-field subtraction, flat-field correction, median sky subtraction and frame registration. The final products of pyIRSF are the JHKs scientific images at four wave plate angles in six grid positions.

    The FWHM in different grid positions can vary by more than one pixel.In each grid position,we computed〈FWHM〉for the point sources in each of the JHKsbands. A fixed aperture of 4 pixels slightly larger than the corresponding 〈FWHM〉 was used in the aperture photometry for the JHKsimages of the six grid positions. We utilized the aperture photometry routine sirphot.py embedded in pyIRSF to extract the digital counts of point sources in the JHKsbands. The sirphot.py routine in pyIRSF is written with pyRAF under the Python 2.7 environment. The output catalog of sirphot.py contains pixel coordinates, digital counts and uncertainties, FWHM and ellipticity of the point sources with peak intensities higher than the specified threshold,5×σsky+Isky,where σskyand Iskyare the median noise and intensity of sky background respectively. The FWHM and ellipticity help to exclude some point sources that are blended with nearby sources, because aperture photometry of fixed aperture radius for these blended sources most likely includes contamination from nearby sources. Therefore, we only keep point sources with FWHM smaller than 5 pixels and with ellipticity smaller than 0.3.These criteria could exclude most of the blended sources.

    For every source detected at the four wave plate angles, the Stokes parameters I, U and Q are computed by the following formulas:

    The source counts at the four wave plate angles are I0,I22.5,I45and I67.5, which are directly obtained from the aperture photometry.

    Some instrument calibrations must be taken into account in the conversion from the observed Stokes parameters I,U and Q to the polarization degree and position angle (P.A.). The polarization efficiency η of SIRPOL is 95.5%, 96.3% and 98.5%,and the correction angle θ0is 105°in each of the JHKs bands,respectively(Kandori et al.2006).The equatorial Stokes Qeqand Ueqvalues are computed as follows (Devaraj et al.2018):

    Furthermore, Qeqand Ueqare combined to form the equatorial degree of polarization Peqand the P.A.θPA,counted counterclockwise from the north to the east,which are given by Equations (6) and (7)

    The polarization degree uncertainty δP is computed from the corresponding uncertainties of Stokes I,Q and U(Devaraj et al.2018, Appendix B). The debiased polarization degree P is obtained according to the method (Wardle & Kronberg 1974)

    The uncertainty of θPAis then computed by δθPA=28°.6δP/P;thus smaller δP/P corresponds to smaller δθPA. In the following analysis, we only consider point sources satisfying P ≥2 δP.

    2.2. Infrared Catalog of the Southern Galactic Plane

    The Vista Variables in the Vía Láctea (hereafter VVV)(Minniti et al. 2010) is a European Southern Observatory(ESO) public near-IR survey that covers approximately 562 deg2areas of the inner Galactic plane with VIRCAM on the 4 m VISTA telescope. The VVV survey imaged the inner Galactic plane in the ZYJHKs bands. RCW 120 is covered by the VVV survey, which provides deep near-IR images for this H II region. Two point-spread function (PSF) photometric catalogs for the VVV survey have been released, one by the VVV science team(Alonso-García et al.2018)and another one by personal contribution(Zhang&Kainulainen 2019,hereafter ZK19), which reaches on average about one magnitude deeper than the former. Considering this advantage, the ZK19 catalog is utilized in this paper. The ZK19 catalog applies the Vega photometric system in the JHKs bands, and the JHKs magnitudes match the 2MASS system.

    2.3. CO Molecular Line Data of RCW 120

    The CO and CO isotopes J=1 ?0 data were previously used by Anderson et al. (2015) to study the molecular gas environment of RCW 120. The12CO,13CO and C18O J=1 ?0 data were taken from 2011 July 15 to 18 with the Australian National Telescope Facility (ANTF) Mopra 22 m radio telescope in New South Wales, Australia. See more details of the Mopra observations in Anderson et al.(2015).We retrieved the raw data from Australia Telescope Online Archive, and reduced the raw data using the ANTF GRIDZILLA(Sault et al.1995)and LIVEDATA(Barnes et al.2001)packages with the same configurations as Anderson et al.(2015).

    Based on the analyses of the CO molecular line emissions of RCW 120 in Anderson et al. (2015), the molecular line emissions from ?15 to ?0.5 km s?1are used to derive the physical properties of the molecular gas associated with RCW 120.From the data cube of the CO,13CO and C18O emissions,we derive the moment 0 (integrated intensity) and line width maps of the three lines.

    The optically thick line12CO is utilized to derive the excitation temperature Texby the formula

    3. Results

    Figure 1 displays the three-color composite image of RCW 120. The combined field-of-view (FOV) of the near-IR polarization observations is 15 6×22 1, and covers the entire RCW 120 H II region and the shell of neutral gas, and substantial part of the surrounding molecular clouds. Only a small portion of the 8 μm emission extending to the far east is not observed with IRSF/SIRPOL.This arc-like structure to the east of the shell seen at 8 μm is probably the local PDR created by the two Herbig Ae/Be objects 1 and 2 (see Figure 8 in Zavagno et al. 2007). These are not massive enough to form H II regions, but they can heat the surrounding dust and create local PDRs with lower energy photons.

    The near-IR polarization observations by SIRPOL are able to capture the magnetic fields within the H II region and the surrounding molecular clouds. Given the well-established relation between starlight polarization by dust extinction and interstellar magnetic fields (Andersson et al. 2015), the polarized starlight along the same line-of-sight (LOS) traces the orientations of magnetic fields on the plane of the sky(hereafter Bsky). Chen et al. (2012) used SIRPOL to obtain JHKspolarimetric images of the giant H II region M17. The stars with polarization in the JHKsbands show ratios of polarization degree (Pλ1/Pλ2∝(λ1/λ2)?1.8) independent of colors, indicating the dichroic extinction origin for the polarization in the JHKsbands. The Bskyof M17 traced by these stars is consistent with the optical polarization in the H II region of low extinction and the far-IR dust emission polarization in the surrounding PDR with moderate extinction(Chen et al. 2012).

    3.1. Classifying Reddened Background Stars

    The SIRPOL JHKsimages are not sufficiently deep to penetrate through the dense PDR and molecular gas in RCW 120.In order to circumvent this problem,we combine the JHKspolarimetric catalog (Pλ≥2δPλ) generated by SIRPOL with the ZK19 JHKsphotometric catalog. Applying a maximum separation of 1″ in cross-match, we derive three polarimetric catalogs also with reliable JHKsphotometry from the ZK19 catalog. There are 949 sources in the SIRPOL J band, 1410 sources in the SIRPOL H band and 1215 sources in the SIRPOL Ksband that are in common with the ZK19 JHKsphotometry.

    With the deep JHKsphotometry by ZK19, we are able to apply the classical J ?H versus H ?Ks color–color diagram in classifying background stars that mostly show large H ?Ksand J ?H colors.Figure 2 features the color–color diagram for the polarimetric catalogs cross-matched with the ZK19 catalog in the JHKsbands. It is clear that two populations exist in the three color–color diagrams, stars with low H ?Ks and J ?H colors and others with higher colors and distributed along the reddening lines. The population with low H ?Ks and J ?H colors shows similar distributions with those of the mainsequence stars (the green curves in Figure 2). If the mainsequence stars are reddened by a small amount of extinction(AV~0.8)along the reddening lines,the distributions of mainsequence stars match better with those of the population with low H ?Ks and J ?H colors. We regard the population with low IR colors as the candidates for foreground stars which are lying in front of RCW 120. Vice versa, the population with higher color and distributed along the reddening lines is regarded as the candidates for stars whose large IR colors arise(in part) from the dust component of the local ISM in RCW 120.The criteria for background reddened stars are(vice versa for foreground stars):

    Figure 1.Three-color image of RCW 120,made from the SIRPOL H(blue),SIRPOL Ks(green)and Spitzer 8.0 μm(red)images.The ionizing source of RCW 120 is marked by the blue square closer to the southern shell.

    and are shown as the red dashed lines in Figure 2.The numbers of candidate foreground stars are 366,222 and 106 in the JHKsbands, respectively. The numbers of candidate background stars are 565, 1159 and 1082 in the JHKsbands, respectively.

    The distance to RCW 120 is determined as1680-+111030pc(Kuhn et al.2019).Aided by the accurate astrometric catalog from the Gaia Early Data Release 3(EDR3)(Gaia Collaboration et al.2016,2021),a fraction of stars along the LOS toward RCW 120 has measured parallax values, which can be converted into distance estimates (Bailer-Jones et al. 2021). From the star distance catalog (Bailer-Jones et al. 2021), we retrieved distance estimates of the sources in the SIRPOL JHKscatalogs by using a match radius of 1″. We considered the sources with a narrow range of distance estimates, defined by (Brpgeo?brpgeo)/rpgeo<0.2, where Brpgeo, brpgeoand rpgeo are the 84th percentile, the 16th percentile and the median value of the photogeometric distance posterior respectively(Bailer-Jones et al.2021).

    Figure 2. J ?H vs. H ?Ks color–color diagrams of the sources in the JHKs bands from left to right. The main-sequence intrinsic colors (highlighted in green) are adopted from Pecaut & Mamajek (2013). The intrinsic colors of T Tauri stars are displayed as the blue line (Meyer et al. 1997).

    Figure 3 presents the diagram of ZK19 J ?Kscolors versus distances for the candidate foreground and background stars in the JHKsbands. For the candidate background stars with distances, it is straightforward to kick out the sources with rpgeo<1570 pc. Among the thousands of candidate background stars,only a few stars have narrow distance estimates in the JHKsbands. The extremely low common fraction between candidate background stars and those with distances suggests that most of the candidate background stars have large extinction. This large extinction is also evidenced by the long path along the reddening lines of length about AV=35. We regard all candidate background stars, except for a few with incompatible distances, as background stars with respect to RCW 120.The numbers of background stars are 562,1156 and 1079 in the JHKsbands, respectively.

    Most of the candidate foreground stars in the JHKsbands have narrow distance estimates.The situation for the candidate foreground stars is complicated, because not all candidate foreground stars have narrow distance estimates.In addition to the distributions of candidate foreground stars in Figure 3, we also show the distributions of synthesized stellar populations of the thin Galactic disk generated by TRILEGAL v1.6(Girardi 2016). The synthesized stellar populations are displayed in blue dots in Figure 3.

    At first glance,the distributions of candidate foreground stars with distances match well with those of the synthesized stellar populations in Figure 3. For 01570 pc, 35 sources from the 520 candidate foreground stars in the J band, 22 sources from the 410 candidate foreground stars in the H band and 14 sources from the 334 candidate foreground stars in the Ksband satisfy this criterion. In contrast, among the 407 stars generated by TRILEGAL, 105 stars are within the range 1570

    Figure 3. J ?Ks vs. distance diagram of the sources with accurate distance estimates (black dots with error bars) in the JHKs bands from top to bottom. The synthesized stellar populations from TRILEGAL are displayed as blue solid circles.

    The above analyses for the distributions of both the observed stars and synthesized TRILEGAL stellar populations indicate that the bluer foreground stars overall consist of foreground stars with respect to RCW 120.A small fraction(a few percent)of candidate foreground stars at distance similar to RCW 120 do not substantially increase the number of background stars(a few tens compared to a thousand). We believe that the criteria used in the color–color diagram are reliable to distinguish largely reddened background stars and much bluer foreground stars.

    Figure 4. Magnitude vs. J ?Ks color diagram of the background sources in the JHKs bands from left to right respectively.

    Furthermore, we exclude possible young stellar objects(YSOs) which have J ?H and H ?Kscolors that resemble those of reddened diskless stars. We cross-match the reddened background stars in the JHKsbands with the Spitzer/IRAC candidate YSO catalog (Kuhn et al. 2021) with a radius of 2″.Eleven sources in the J band,13 sources in the H band and 14 sources in the Ksband are candidate YSOs. These candidate YSOs among the reddened background stars are excluded in further analyses.The above analyses yield 580 sources in the J band, 1157 sources in the H band and 1074 sources in the Ksband that are reddened background stars with respect to RCW 120.

    3.2. Polarization of Reddened Background Stars

    Reddened background stars are suffering extinction due to dust grains in RCW 120 and those behind RCW 120.Figure 4 plots the distributions of reddened background stars with JHKspolarization in the color–magnitude diagrams.The distributions of sources in the HKsbands clearly show evidence of the existence of distant background stars, defined by the regions J ?Ks>4 and H<14 or Ks<12.8.The stars in these regions manifest a trend of increase in luminosity as the J ?Kscolors increase. This trend is reversed compared to the normal trend that stars dim with increasing extinction. The most probable explanation for this reversed trend is that the stars in the regions are dominated by late-type (super) giants which are very luminous in the HKsbands. The late-type (super) giants are so luminous that they can be detected at far distances(Chen et al.2013).

    The CO data of RCW 120 tell us that the molecular gas associated with RCW 120 is the dominant component along the LOS from near to far. The interstellar dust behind RCW 120 donates a minor contribution to the total extinction of distant background stars. The local dust in RCW 120 plays the dominant role in producing the polarization of these stars. The starlight polarization due to dust extinction shows θPAparallel to the Bsky. The polarimetric catalogs in the JHKsbands are believed to contain background stars mostly reddened by the dust grains in RCW 120, and thus are capable of tracing the local Bskyof RCW 120.

    For a direct view on the orientations of the JHKspolarization, Figure 5 presents the histograms of θPAin the JHKsbands.The majority of background stars have θPAvalues between ?15° (165°) and 45°. The peak location is between 15°and 30°.The distributions of θPAin the JHKsare almost the same. The number of starlight polarization is highest in the H band,in which the extinction is much smaller than in the J band and the polarization degree is much higher than in the Ksband.The H-band polarization is widely utilized to study the interstellar magnetic fields (Clemens et al. 2012; Tamaoki et al.2019).In the following,we use the H-band polarization of 1157 background reddened stars to trace the local Bskyof RCW 120. The H-band polarization data of these 1157 background stars are listed in Table 1.

    3.3. The Local Bsky of RCW 120

    Figure 6 shows the H-band polarization of 1143 background stars overlaid on the Spitzer 8.0 μm image. In most areas the orientations of H-band polarization are aligned well. The peak location between 15° and 30° of θPA, seen in Figure 5, traces the global Bskyof RCW 120, which is nearly, but not exactly,parallel to the Galactic plane(P.A.of 36°).The difference in P.A. is about 15°. This difference is also observed for the H II region N4 and its adjacent molecular cloud N4W (Chen et al.2016, 2017).

    The expansion of an H II region into the surrounding molecular clouds would deform the orientation of magnetic fields in areas close to the H II region (Chen et al. 2017;Devaraj et al.2021).To explore in detail the influence of RCW 120 on the magnetic fields, we split RCW 120 into several subregions. The polarization segments in these subregions are signified by different colors in Figure 7.

    Figure 5.Histograms of θPA of the starlight polarization sources in the JHKs bands from left to right respectively.The orientation of the Galactic plane is shown as the orange line in the plots.

    Table 1 H-band Starlight Polarization of 1157 Background Stars

    Region 1.This subregion consists of background stars in the upper left corner,shown as the green lines in Figure 7.Between region 1 and the northeastern shell of RCW 120, an infrared dark cloud (IRDC) is seen in the Spitzer 8 μm image, and coincides with condensation 5 detected in the 870 μm map(Deharveng et al. 2009).

    Region 2. This subregion consists of the background stars lying in the west with respect to the H II region, shown as the blue lines in Figure 7.

    Region 3. This subregion is located in the lower left corner,far from the shell of RCW 120, shown as the yellow lines in Figure 7.

    Eastern shell.This subregion corresponds to the eastern shell of RCW 120, shown as the red lines. We further divide the eastern shell into the upper and lower half separated by Decl.( J2000) = - 38° 26′ 30″ . The orientation of the upper eastern shell is roughly along the P.A. of 135°, and the orientation of the lower eastern shell is roughly along the P.A.of 40°.

    Western shell. This region represents the western shell of RCW 120,shown as the magenta lines. Similar to the division of the eastern shell,the upper western shell is along the P.A.of 15°, and the lower western shell is along the P.A. of 135°.

    Ionized zone.This is the ionized region of RCW 120.The Hband polarization of background stars in this region is shown as cyan lines.

    Figure 8 features histograms of θPAin these subregions.The distributions of θPAin regions 1, 2 and 3 agree well with the overall distribution of all H-band polarizations,and are narrow around〈θPA〉=22°.4.Regions 1,2 and 3 are far away from the shell of RCW 120, and are located at the different sides of RCW 120. The consistent and narrow θPAdistributions in regions 1,2 and 3 suggest that RCW 120 has little influence on the magnetic fields in these subregions.Regions 1,2 and 3 are representative of areas where global magnetic fields persist.

    Figure 6.H-band starlight polarization overlaid on the Spitzer 8.0 μm image of RCW 120.The orientation of the Galactic plane is marked as the black line in the left.A 10% segment is shown at the upper left corner.

    The distributions of θPAin the eastern and western shells are different. The θPAdistributions in the eastern shell (upper and lower half)are much wider than those in regions 1,2 and 3.In contrast,the distributions of θPAin the western shell(upper and lower half) are consistent with those in regions 1, 2 and 3.Different from the diffuse clouds in regions 1, 2 and 3, the swept-up shell of RCW 120 is more compact and denser. The 870 μm dust continuum emission contours in Figure 7 outline the extinction along the shell of RCW 120. In the lower western shell where the extinction is the highest, stars with H-band polarization in this subregion are most likely not lying behind this part of the shell. The distributions of θPAin the lower western shell are similar to those in regions 1, 2 and 3,indicating that the starlight polarization is tracing the global Bskyrather than the magnetic fields of the lower western shell,which are expected to be parallel to the shell itself.Indeed this is the limitation of the starlight polarization probe that can only work well for clouds with low to moderate extinction(AV?20–30 mag).

    Because of the low extinction in the upper eastern and western shells,the detection of background stars lying behind them with starlight polarization is possible. The θPAdistributions in the upper western shell are parallel to both the orientation of the upper western shell and the global Bsky,yielding a certain degree of ambiguity in the clarification of the magnetic fields in this subregion. A certain fraction of starlight polarization shows θPAconsistent with the orientation of the upper eastern shell,as depicted in the panel for the upper eastern shell in Figure 8. The θPAdistributions in the upper eastern shell are exclusively parallel to the orientation of the shell, indicating that the magnetic fields in this subregion are parallel to the shell orientation. The detection of magnetic fields in the denser parts of the shell is not successful.However,we do observe that the magnetic field in the low extinction parts of the swept-up shell is parallel to the shell. Magnetic fields parallel to the shell of an H II region have been observed for other H II regions similar to RCW 120, such as the N4 bubble (Chen et al. 2017) and the S235 Main H II region(Devaraj et al.2021).Particularly,the MHD simulations of RCW 120 exactly produced the same pattern for the Bskyin the shell (Arthur et al. 2011). The observed pattern of Bskyin the upper eastern shell agrees well with both MHD simulations (Krumholz et al. 2007; Arthur et al. 2011)and observational results made by near-IR starlight polarization (Chen et al. 2012, 2017; Devaraj et al. 2021) for H II regions.

    Figure 7.H-band starlight polarization of the subregions in six different colors overlaid on the Spitzer 8.0 μm image of RCW 120.Black contours are 870 μm dust continuum emission from the ATLASGAL survey(Schuller et al.2009).Four dust condensations 1,2,4,and 5 are labeled the same as Deharveng et al.(2009).The orientation of the Galactic plane is marked as the cyan line in the left. A 10% segment is shown at the upper left corner.

    The Bskyin the ionized zone is mostly parallel to that in regions 1,2 and 3.The expansion of the RCW 120 H II region appears to have little effect on the magnetic fields in the ionized zone. However, this pattern of the Bskyin the ionized zone is largely attributed to a geometric effect.In the ionized zone,the neutral and molecular gases are dragged nearly along the LOS direction by the expansion of the H II region. The magnetic field lines are bent toward the center of the spherical H II region,and thus are largely tangential to the surface of the H II region.The on-sky deformations are very small because of this nearly LOS impact on the magnetic fields. Indeed this pattern was predicted by the MHD simulations of an H II region(Krumholz et al. 2007, Figures 14, 16 and 18), and was described in detail for a spherical H II region (Bourke et al.2001, Figure 7). The Bskyin the ionized zone of RCW 120 parallel to the global Bskyis suggested to be due to this geometric effect.

    Figure 8.Histograms of θPA in subregions.In the plots of regions 1,2 and 3,and the ionized zone,the average〈θPA〉=22°.4 and 1σ=20°.1 deviation of the all Hband polarization are signified by the black solid and dashed lines, respectively.

    3.4. Strength of Bsky

    In Section 3.3 we describe the Bskyin the molecular clouds far from the H II region (regions 1, 2 and 3), in the swept-up shells which consist of neutral and molecular gas (the eastern and western shells),and in the ionized zone filled with ionized gas (the ionized zone). In this subsection we estimate the strength of Bskyin these subregions.For this purpose,we apply the widely used Davis-Chandrasekhar-Fermi (DCF) method that makes use of the starlight polarization,density and velocity dispersion of gas(Davis&Greenstein 1951;Chandrasekhar&Fermi 1953). The DCF method relates the strength of Bskyto the gas density, velocity dispersion and angular dispersion of starlight polarization by

    where Q is the correction factor,ρ is the mass density of gas,δν is the one-dimensional(1D)velocity dispersion of gas and δφ is the angular dispersion of starlight polarization. For RCW 120,δν is computed from the13CO molecular line data described in Section 2.3. The gas density ρ is estimated by ρ=μmHN(H2)/l, where μ=2.83 is the average molecular weight per hydrogen molecule (Kauffmann et al. 2008), mHis the mass of a single hydrogen atom, N(H2) is molecular hydrogen column density described in Section 2.3 and l is the thickness of RCW 120 along the LOS. The diameter of the RCW 120 bubble is about 4.5 pc (Kabanovic et al. 2022). To be consistent with the flat structure of the molecular cloud associated with RCW 120(Kabanovic et al. 2022),we assume l ~3 pc for the cloud associated with RCW 120 in this paper.

    The δν is calculated from the13CO line emission from ?15 to ?0.5 km s?1.In all the subregions,we average the13CO line emission weighted by intensity. The averaged13CO line emission in regions 1, 2 and 3 is fitted well by a single-peak Gaussian profile. In the shell and ionized zone, the averaged13CO line emission is blue asymmetric,indicating the influence from the expanding H II region.In regions 1,2 and 3,the δν is determined well by fitting the averaged13CO line emission with a Gaussian profile. In the shell and ionized zone, the Gaussian fit to the averaged13CO line emission fails.The δν in the shell and ionized zone is the statistical mean value of the second moment map of13CO line emission in these subregions.In the subregions where the 870 μm dust continuum emission is weak, the mean τ13obtained by Equation (11) in these subregions is ?1, indicating optically thin13CO line emission in these subregions. In dense subregions, such as the lower eastern and western shells,the stronger 870 μm dust continuum emission indicates that the13CO line emission is very likely optically thick in the denser parts of the shell. The δν in the lower eastern and western shells might be overestimated.

    We employ two methods to estimate δφ from the H-band polarization.The statistics of the θPAin the subregions derive a direct estimate on the angular dispersion.Figure 8 displays the θPAhistograms of the subregions. We compute the average value and dispersion of θPAweighted by 1/δθPA. The derived angular dispersions ΔθPAin the subregions are tabulated in Table 2. This method is suitable for the molecular clouds in which turbulence plays the dominant role in generating angulardispersion of starlight polarization. In fact, magnetic fields of molecular clouds may have structure due to effects such as gravitational collapse, expanding H II region or differential rotation. Consequently, this method would likely overestimate angular dispersion of starlight polarization for the clouds associated with RCW 120.

    Table 2 Physical Properties of the Subregions

    Another method, angular dispersion function (ADF), was proposed to universally estimate the angular dispersion attributed to turbulence of molecular clouds(Falceta-Gon?alves et al. 2008; Hildebrand et al. 2009; Houde et al. 2009). The ADF method obtains a measure of the difference in angle of N(l) pairs of polarization segments separated by displacement l through the following function

    The angular dispersions attributed to the turbulent component of magnetic field Bt(x)and the large scale structured field B0(x)are folded into the 〈ΔΦ2(l)〉1/2. Assuming that the large-scale and turbulent magnetic fields are statistically independent and the turbulent contribution to the angular dispersion is a constant b for l larger than the correlation length δ characterizing Bt(x),the 〈ΔΦ2(l)〉 approximately equals

    when δ

    Figure 9.ADF,〈Δφ(l)〉1/2,vs.displacement distance for the subregions.The turbulent contribution to the total angular dispersion is determined by the zero intercept of the fit to the data at l=0. The measurement uncertainties were removed prior to computing the fits to the data.

    4. Discussion

    4.1. Understanding the Morphology of RCW 120 under the View of the Magnetic Field

    The CO gas distributions are not uniform in density. The N(H2)of the molecular gas to the east of RCW 120 is,at least,twice that to the west of RCW120. To the north of RCW 120,where the shell breaks out, the molecular gas is little there,characterized by a mean N(H2) of 5.0×1021cm?2. To the south of RCW 120,the molecular gas shows N(H2)comparable to the east. To first order, the expansion of the RCW 120 H II region is along the density gradient of the molecular gas, i.e.,the H II region is elongated far to the north where the gas density is lower. This is consistent with the prediction of hydrodynamic simulations of RCW 120(Walch et al.2015).In these simulations,RCW 120 is elongated toward the northeast,where the column density is initially low.Thus the ionized gas could break through along the direction of low density(Ochsendorf et al. 2014). Alternative hydrodynamic simulations including stellar winds and stellar motions of RCW 120 relative to the ambient cloud, however, favor an inclination angle of 72° for RCW 120 to match the closer spherical dust shell in the south with respect to the ionizing source and the observed elongation to the northwest (Rodríguez-González et al. 2019).

    The above hydrodynamic simulations miss the potential impacts of the magnetic field on the asymmetric morphology of RCW 120. With the Bskyrevealed for the first time for RCW 120, the influence of the magnetic field on the morphology of this H II region becomes invaluable. The global direction of Bskyin the ambient clouds is nearly parallel to the Galactic plane. The same direction is assumed when RCW 120 started to expand into the surrounding ambient clouds. Because the ionized gas can only move along the magnetic fields, the expected elongation of RCW 120 should be roughly parallel to the Galactic plane when the magnetic field is important(Krumholz et al. 2007; Arthur et al. 2011). However, the observed elongation of RCW 120 is along the direction of P.A.=?11°,in contrast to the direction of the global Bskywhich is ~20°. Obviously, the elongation of RCW 120 is regulated not only by the magnetic field. As mentioned earlier, the density gradient from east to west and from south to north is observed in the ambient clouds of RCW 120. We divide the ambient clouds into four parts, the eastern cloud, western cloud, southern cloud and northern cloud. The four parts are illustrated in Figure 10. The areas adjacent to the shell are likely compressed by the expansion of the H II region, thus these areas are not included in the four parts.

    Figure 10. Hydrogen column density map derived from the 13CO line emission of RCW 120. Black contours are 870 μm dust continuum emission from the ATLASGAL survey(Schuller et al.2009).Four dust condensations 1,2,4 and 5 are labeled the same as Deharveng et al.(2009).The four clouds are outlined by the white dashed lines.

    Table 3 Physical Properties of the Four Clouds Surrounding RCW 120

    For the four clouds,the average N(H2),n(H2),1D δv,Texand the sound speed csare computed from the CO molecular line data. For all the four clouds, the 1D δv is much higher than cs.The external dynamical pressure is computed as Pdyn/kB=ρ δv2and ρ=2.8 mpn(H2).The magnetic pressure PB/kBis computed by assuming the magnetic strength |Bsky|=100μG, and it is the same for all the four clouds.The external dynamical pressure and magnetic pressure of the four clouds are tabulated in the last two columns in Table 3. The four clouds have different Pdyn/kB,depending on the n(H2) and 1D δv. The Pdyn/kBof the four clouds can be assumed to be isotropic for the expanding H II region, but the expansion of the H II region will feel strong resistance from PB/kBwhen the expansion direction is perpendicular to the magnetic field. A sketch of the toy model for an initially spherical H II region expanding into the turbulent and magnetized ambient cloud is drawn in Figure 11.

    Figure 11. Diagram of the RCW 120 region when it just started to expand into the surrounding clouds.

    Table 4 Pressures Along Various Directions

    The combined external pressure,consisting of the dynamical and magnetic pressure, is simply defined as

    where θ is the angle between a specific direction and the normal direction to the magnetic field. The magnetic field is along the direction P.A.=20°.When θ=90°,the expanding direction is along the magnetic field.The H II region’s expansion is largely resisted by the magnetic field when θ=0°. The thermal pressure of the H II region is Pi/kB=2nT.We assume number density n=1000 cm?3and temperature T=8000 K for RCW 120.At the earliest phase of expansion,the Pi/kBof RCW 120 is much larger than the Ptot/kB, and thus drives the H II region to expand into the ambient cloud.

    When the H II region just started to expand due to the thermal pressure, the H II region is spherical, as illustrated in Figure 11. We consider 13 directions tabulated in Table 4.Along the magnetic field (P.A.=20° or 200°), the effective magnetic pressure is zero, resulting in the smallest Ptot/kBvalues along the two directions. However, the Pdynalong P.A.=20° is very likely underestimated. Between the eastern cloud and the shell,a region of N(H2)about 3 times that of the eastern cloud exists. If this denser region was first exposed to the H II region, the Pdyn/kB=Ptot/kBrises to 7.2×106K cm?3. If the Pdynalong P.A.=0° is equal to that of the eastern cloud (the value in parentheses), the Ptot/kBalong P.A.=0° increases to 3.4×106K cm?3. For the upper half of the shell, the minimum Ptot/kBoccurs along P.A.=?10°,where the Pdynis lowest and effective PBis moderate. In the lower half of the shell, Ptot/kBreaches its minimum along P.A.=200°, parallel to the magnetic field.

    Due to the differential Ptotalong various directions, the expansion velocity of the H II is faster along the directions of lower Ptot/kB, and is slower along the directions of higher Ptot/kB. The expansion velocity also depends on the density of the ambient cloud. Let ΔPsouth/kBand ΔPnorth/kBbe the net pressure of the H II region to the south and north respectively,which push the ambient molecular gas outward as the following

    where n(H2) is the number density of the ambient molecular gas and v is the expansion velocity. The highest ΔPnorth/kB=1.4×107K cm?3is along P.A.=?10°, and the highest ΔPsouth/kB=1.4×107K cm?3is along P.A.=200°. The expansion velocity along the two directions obeys the relation

    Substituting the highest ΔPnorth/kBand ΔPsouth/kB, and the n(H2) of the northern and southern clouds respectively, we get vnorth/vsouth=1.6. The expansion velocity to the north is 1.6 times that to the south. This anisotropic expansion of the H II region leads to the elongated shape along P.A.=?10°,which matches the observed elongation of RCW 120.This toy model is limited to explain the observed elongation,and is too simple to match the projected morphology of RCW 120. The above toy model suggests that the morphology of an H II region depends on both the density gradient and the global magnetic field. The elongation of an H II region is toward the direction along which the total external pressure of the ambient cloud is the lowest. A similar study made from the radiation-MHD simulations predicted that the ionized regions grow anisotropically,and the ionizing stars generally appear off-center of the regions (Zamora-Avilés et al. 2019).

    4.2. The Dynamical Age of RCW 120

    Both Krumholz et al. (2007) and Arthur et al. (2011)proposed a critical radius or time for an H II region when the magnetic fields become significant. The magnetically critical radius is

    where R0is the initial Str?mgren radius in a non-magnetized medium of the same uniform density.

    Arthur et al. (2011) adopted an ionizing photon rate NLyC=1048.5s?1for the ionizing star of RCW 120, the number density n0=103cm?3and R0=0.45 pc. These physical quantities are also adopted in this work. The sound speed,ci=9.8 km s?1,of the ionized gas is used the same way as in Arthur et al. (2011), but a higher Alfvénic speed,vA=3.6 km s?1,of the western cloud is assumed.In this work,the magnetically critical radius of RCW 120 is Rm=1.7 pc,which is much smaller than that of 5.7 pc in Arthur et al.(2011).This is because the observed field strength of RCW 120(≈100μG) is much stronger than that of 24.16 μG assumed in Arthur et al. (2011).

    The radius from the ionizing star to the PDR in the west(perpendicular to magnetic field) is ~2.0 pc when the distance of RCW 120 is 1.68 kpc. The observed radius of RCW 120 is slightly larger than the Rm, indicating that magnetic effect is important for RCW 120. The dynamical age of RCW 120 is larger than the magnetically critical time

    where t0is the sound-crossing time of the initial Str?mgren radius of R0=0.45 pc. To our knowledge, analytical solution for the MHD evolution of an H II region is currently not available.We try the approach of MHD simulations to estimate the dynamical age of RCW 120, assuming RCW 120 is expanding into a magnetized cloud of uniform density.Krumholz et al. (2007) simulated the radius of an H II region in the direction perpendicular to the magnetic field at a time ?tm. When the dynamical time of an H II region is 3tm,the radius in the direction perpendicular to the magnetic field is ≈1.2Rm(Krumholz et al.2007,Figure 18).The evolution of the minimum radius perpendicular to magnetic fields of an H II region extends to evolution time ≈10tm, shown as Figure 5 in the MHD simulations(Arthur et al.2011),in which Rm=2.8 pc and tm=0.61 Myr. The ratio of observed radius of RCW 120(2.0 pc) to the Rm=1.7 pc is 1.17, which yields an expected minimum radius of 3.3 pc (1.17×2.8 pc). The expected minimum radius of 3.3 pc returns an evolution time ~1.7 Myr or ~3tmin Figure 5 of Arthur et al. (2011). Both MHD simulations(Krumholz et al.2007;Arthur et al.2011)point to a similar relation between radius perpendicular to magnetic field and evolution time. The observed radius of RCW 120,compared with the Rmfor RCW 120, suggests an MHD dynamical age ~3tm=1.6 Myr based on the relevant MHD simulations.

    Table 5 compiles seven dynamical ages of RCW 120 estimated by various works. Most of the studies are based on hydrodynamic simulation,whereas we and Arthur et al.(2011)include the influence of the magnetic fields.The magnetic fieldconsidered in Arthur et al.(2011)is much weaker than the field strength in our work. Arthur et al. (2011) derived a dynamical age much younger than in our work. Because the resistance of the magnetic fields onto the expansion is not considered, the hydrodynamic age is expected to be younger than the MHD age. The most recent estimate on the hydrodynamic age of RCW 120 is in the range 0.6?1.2 Myr, considering the possible range of gas density of the ambient cloud (Figueira et al. 2020). If we adopt the gas density (n0=2.6×103cm?3)of the western cloud in the RCW 120 H II region for Figure 11 in Figueira et al. (2020), the hydrodynamic age of RCW 120 is ~1.1 Myr.Figueira et al.(2020)assumed an ionizing photon rate lower than the value in our work. This hydrodynamic age of RCW 120 might be even younger if a higher ionizing photon rate is assumed. In the turbulent and magnetized molecular clouds, the apparent size of an H II region would lead to an underestimated age if the influence of the magnetic fields is not considered. When the magnetic field is weak (field strength about 10–20μG), the size of the H II region depends more on the turbulent level or the density profile of the ambient cloud than on the magnetic field (Tremblin et al. 2014a; Geen et al.2015),therefore the influence of the weak magnetic field on the dynamical age is small.When the magnetic field of the ambient cloud is strong (field strength ?100μG), the dynamical age estimated by the hydrodynamic process is possibly much younger than value yielded by the MHD process. For RCW 120, the MHD dynamical age is ~1.6 Myr when field strength is 100μG. Considering the uncertainty of measurement, the lower bound of 74 μG yields an MHD dynamical age ~1 Myr for RCW 120. The stronger the magnetic field is, the older the dynamical age of an H II region is needed to reach the observed radius.The dynamical age of RCW 120 estimated in this work is most likely older than the hydrodynamic age in Figueira et al.(2020). Given the uncertainty of field strength and gas properties, both ages are still comparable to each other. This is also consistent with the stage of the ionizing star of RCW 120,which is still during its main sequence stage younger than several Myr. The real age of an H II region does matter in understanding the star formation triggered by ionization feedback. If the dynamical age of an H II region is largely underestimated, then the ages of the observed YSOs lying on the swept-up shell of the H II region would likely exceed the underestimated dynamical age.This age problem conflicts with the triggered star formation mechanism. An H II region should be old enough to enable the next generation star formation triggered by the same H II region (Zhou et al. 2020).

    Table 5 Dynamical Ages of RCW 120

    4.3. Triggered Star Formation on the Boarders of RCW 120

    The star formation triggered by an expanding H II region has been long interpreted as a promising way.The swept-up dense gas shell due to the compression of an H II region might be dense enough to start gravitational collapse. In the ISM with uniform density,the compression of an H II region is isotropic,thus a spherical or ring-like shell of enhanced density is formed on the boundary between the H II region and the molecular gas.When ordered magnetic fields are considered, the H II region becomes elongated along the magnetic field after a magnetically critical time.The swept-up shell in the direction along the magnetic field is denser and thicker than that in the direction perpendicular to the magnetic field (Krumholz et al. 2007;Arthur et al. 2011). When the density gradient and magnetic field are both considered, the elongation of an H II region is determined by the summed up effect of both. For instance, the RCW 120 H II region is elongated toward the direction of P.A.=?10°, where the combined external pressure is the smallest. RCW 120 is the best representation of a realistic H II region expanding into a non-uniform and magnetized ISM.The role of the magnetic fields is discussed in the three situations.

    In the direction perpendicular to the magnetic field: The eastern shell is thicker and denser than the western shell. The western cloud has a density lower than the eastern cloud.However the ordered strong magnetic field plays the dominant role in regulating the expansion of the H II region into the west.The density contrast of the western shell is about 2 in comparison with the western cloud. The strong magnetic field of the western cloud (|Bsky|~100μG) greatly reduces the density contrast of the swept-up shell of the west side,which is in the direction perpendicular to the global Bsky. The star formation triggered by the C&C mechanism is unlikely to occur in the western shell. The strong magnetic field of the ambient cloud reduces the efficiency of triggered star formation for the swept-up shell in the direction perpendicular to the magnetic field (Krumholz et al. 2007).

    Possible RDI for the star formation in the eastern shell: The eastern shell has a high density of 5.2×103cm?3. Two condensations 3 and 4 in Zavagno et al. (2007) seen in the millimeter continuum emission are located at the eastern shell.Condensation 4 has two relatively evolved Herbig Ae/Be objects, thus star formation inside condensation 4 is possibly linked with the RDI mechanism(Zavagno et al.2007;Figueira et al.2017,2020).The θPAof the H-band starlight polarization has a large scatter in the lower half of the eastern shell(δφ=27°). Together with a large δv=2.1 km s?1of the molecular gas,the lower half of the eastern shell is pretty much turbulent. The dense core in the eastern shell is magnetically supercritical, given the core mass derived in Figueira et al.(2017)and a strength of 100 μG for the magnetic field and core size about 0.2 pc (Chen et al. 2017).

    In the direction along the magnetic field:Two condensations 1 and 2 are located in the southern shell of RCW 120(Zavagno et al. 2007; Deharveng et al. 2009). Zavagno et al. (2020)proposed RCW 120?s compression as the mechanism for the formation of the dense shell in the south.Aided by the channel of the magnetic field, the Ptot/kBis small along P.A.=200°–215°, thus the expansion velocity to the south is largest along this direction. The densest condensation 1 is lying in the directions of P.A.=210°–240°, roughly along the global Bsky.The dense southern shell of RCW 120 is consistent with the predictions of the MHD results (Krumholz et al. 2007; Arthur et al. 2011). Moreover, even the dense southern shell is asymmetric, as revealed by the submillimeter 350μm and 450μm maps of RCW 120 (Zavagno et al. 2020). The most massive condensation 1 is located at the western side of the southern shell, and the less massive condensation 2 is at the eastern half of the southern shell. The Ptot/kBalong the direction to condensation 2 (135°

    The observational evidence of RCW 120 between the triggered star formation and the magnetic field suggests that star formation triggered by an expanding H II via the C&C mechanism in the magnetized ISM depends on whether the expanding direction is parallel to the magnetic field. If the expanding direction is along the magnetic field,like condensation 1 of RCW 120,the C&C mechanism works for the sweptup dense shell that is compressed by the supersonic gas flow channeled by the magnetic field. If the expanding direction is perpendicular to the strong magnetic field, like the western shell of RCW 120,the density contrast of the swept-up shell is greatly reduced by the magnetic field, therefore the high density required by gravitational collapse is not created.Compared to the hydrodynamic simulations of an H II region expanding into the ISM with uniform density, the strong and ordered magnetic field in general reduces the efficiency of triggered star formation,which is consistent with the results of the radiation MHD simulations for the giant molecular clouds(Kim et al. 2021). However, triggered star formation via the C&C mechanism could occur in the direction along the magnetic field.

    4.4. Core Formation Efficiency

    The star formation efficiency is difficult to estimate since the stellar masses of forming stars are unknown. Figueira et al.(2020) estimated the core formation efficiency (CFE) of condensation 4 based on the mass of the cores and dust.Following Figueira et al. (2017), we estimate the CFE of condensations 1, 2 and 4. The masses of the cores in these condensations are according to Table 5 in Figueira et al.(2017),and the dust masses of these condensations are according to the second column of Table 7 in Figueira et al. (2017).

    Table 6 shows the CFE of condensations 1,2,4 and 5 based on the results in Figueira et al. (2017). In condensation 1, six cores have estimated masses, while another six cores were detected but not discussed due to a lack of sufficient Herschelmeasurements (Figueira et al. 2017). The six cores without estimated mass have size similar to the cores with moderate masses (Figueira et al. 2017). We assume that the six cores without estimated mass contribute another 300 M⊙to condensation 1. Thus the CFE of condensation 1 can reach up to 32% if the 12 detected cores are all included. The CFE of condensation 4 is very likely underestimated, because the core masses of the two Herbig Ae/Be objects A and B are only 1 M⊙(Figueira et al.2017).Assuming stellar mass of 5 M⊙for objects A and B,and the efficiency of 0.3 from core to star,the core masses of objects A and B are 34 M⊙in total.The CFE of condensation 4 then increases to 16%. This value is consistent with the estimate (12 to 26%) in Figueira et al. (2020) for condensation 4. As a comparison, condensation 5 , which is little affected by RCW 120, has a much lower CFE of 1.7%.The mean CFE (20%) of condensations 1, 2 and 4 is much higher than condensation 5, indicating increase in the CFE related to triggering from ionization feedback.Previous studies for molecular clouds associated with H II regions have found that the filaments/clouds compressed by the adjacent H II regions have higher CFEs (15%–37%) than the regions receiving little feedback from the H II regions (Moore et al.2007; Eden et al. 2013; Xu et al. 2018, 2019). These results agree well with the mean CFE (20%) of the two triggering mechanisms C&C and RDI for RCW 120.

    Table 6 Core Formation Efficiency of Condensations 1, 2, 4 and 5

    Condensations 2 and 4 have comparable CFE, while the most massive condensation 1 has a CFE two to three times that of the former. The comparison between condensations 1 and 2 implies that the magnetic field has a strong impact on the CFE in the C&C mechanism,which is higher in direction parallel to the magnetic field than perpendicular to the field.In general the CFE in the RDI mechanism is comparable to the mean CFE in the C&C mechanism, and is lower than the CFE in the C&C mechanism along the magnetic field.We note a dependency of the CFE in the C&C mechanism on the magnetic field, and a difference in the CFE between the C&C and RDI mechanisms.However, the uncertainties of the clump and core masses are not included in the calculations. We wish to address this interesting topic more clearly based on more detailed studies for a number of bubble-like H II regions in a future work.

    5. Conclusions

    We conducted the near-IR JHKspolarimetric imaging observations with the 1.4 m IRSF telescope for the wellstudied bubble-like H II region RCW 120,and obtained for the first time the magnetic field of this region.The main goal of this paper is to investigate the influence of the magnetic field on the evolution of the RCW 120 H II region. The global Bskyin this region has a field strength of 100±26 μG, much stronger than the values used in the relevant MHD simulations (Arthur et al.2011; Geen et al. 2015). The strong global magnetic field shows significant impacts on the morphology and triggered star formation of RCW 120.

    1. The observed morphology of RCW 120 is determined both by the density gradient and the magnetic field of the ambient clouds into which the H II region was initially expanding. The elongation is toward the direction where the turbulent pressure + magnetic pressure and the gas density of the ambient cloud are minimum.

    2. The strong magnetic field has a large impact on estimating the dynamical age of RCW 120. The hydrodynamic estimate and the MHD estimates with weaker field strengths underestimate the dynamical age of RCW 120 to a level younger than 1 Myr. If the strong magnetic field is included,the dynamic age of RCW 120 is ~1.6 Myr (for field strength of 100μG), depending on the field strength. This age is old enough to enable the triggered star formation to occur on the boarders of RCW 120.

    3. In the direction perpendicular to the magnetic field, the density contrast of the western shell of RCW 120 is greatly reduced by the strong magnetic field. Along the magnetic field,the massive and densest shell in the south shows clear evidence of triggered star formation via the C&C mechanism. The RDI mechanism might be responsible for the star formation in the eastern shell.The strong and ordered magnetic field, in general,reduces the efficiency of triggered star formation, in comparison with the purely hydrodynamic estimates.Triggered star formation via the C&C mechanism could occur in the direction along the magnetic field.

    4. The CFEs are higher in the southern and eastern shells of RCW 120 than in the IRDC far away from the H II region, suggesting increase in the CFE related to triggering from ionization feedback. The different CFEs of the three condensations in the southern and eastern shells imply higher CFE for the C&C mechanism than for the RDI mechanism.

    Acknowledgments

    The authors thank the anonymous referee for a detailed and thoughtful review. This work is supported by the National Key Research&Development Program of China(2017YFA0402702).We acknowledge the general Grant Nos. 11903083, 12173090,U2031202, 11873093, 11873094 from the National Natural Science Foundation of China, and the science research grants from the China Manned Space Project with No. CMS-CSST-2021-B06. This paper uses observations made at the South African Astronomical Observatory(SAAO).We thank the SAAO support astronomers and previous observer of the IRSF telescope for their technical support during the observation nights at Sutherland,South Africa,and the SAAO staff members for taking care of our lives at the SAAO. This work has made use of data from the European Space Agency (ESA) mission Gaia (https://www.cosmos.esa.int/gaia), processed by the Gaia Data Processing and Analysis Consortium(DPAC,https://www.cosmos.esa.int/web/gaia/dpac/consortium).Funding for the DPAC has been provided by national institutions, in particular the institutions participating in the Gaia Multilateral Agreement.This research has made use of NASA?s Astrophysics Data System.

    ORCID iDs

    Zhiwei Chen (陳志維) https://orcid.org/0000-0003-0849-0692

    Ramotholo Sefako https://orcid.org/0000-0003-3904-6754

    Yang Yang (楊旸), https://orcid.org/0000-0002-2895-7707

    Shuling Yu (于書(shū)嶺), https://orcid.org/0000-0002-8617-3521

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