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870 μm Dust Continuum of the Youngest Protostars in Ophiuchus

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Published 2021 June 7 © 2021. The American Astronomical Society. All rights reserved.
, , Citation Frankie J. Encalada et al 2021 ApJ 913 149 DOI 10.3847/1538-4357/abf4fd

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Abstract

We present a 0farcs15 resolution (21 au) ALMA 870 μm continuum survey of 25 pointings containing 31 young stellar objects in the Ophiuchus molecular clouds. Using the dust continuum as a proxy for dust mass and circumstellar disk radius in our sample, we report mean masses of ${2.8}_{-1.3}^{+2.1}$ and ${2.5}_{-1.1}^{+9.2}$ M and mean radii of ${23.5}_{-1.2}^{+1.8}$ and ${16.5}_{-0.9}^{+2.8}$ au, for Class I and Flat spectrum protostars, respectively. In addition, we calculate the multiplicity statistics of the dust surrounding young stellar objects in Ophiuchus. The multiplicity fraction and companion star fraction of the combined Class I and Flats based solely on this work are 0.25 ± 0.09 and 0.33 ± 0.10, respectively, which are consistent with the values for Perseus and Orion. While we see clear differences in mass and radius between the Ophiuchus and Perseus/Orion protostellar surveys, we do not see any significant differences in the multiplicities of the various regions. We posit that there are some differences in the conditions for star formation in Ophiuchus that strongly affect disk size (and consequently disk mass), but does not affect system multiplicity, which could imply important variation in planet formation processes.

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1. Introduction

Molecular clouds form dense cores and eventually protostars when gravity overcomes the internal support mechanisms, e.g., magnetic fields, thermal pressure, and turbulence (e.g., McKee & Ostriker 2007). Each core can form one star or a small system of stars. Observationally, embedded stars are characterized by their spectral energy distributions (SEDs), specifically between ∼2 and 24 μm (Lada 1987), as well as by their bolometric temperature.

The youngest stage of this evolution is characterized by the Class 0 protostars, which are deeply embedded, have strong bipolar outflows, and are accreting from the surrounding medium (Andre et al. 1993). After ∼ 105 yr (Dunham et al. 2014), the star reaches the Class I stage, which features continued accretion onto the central protostar and a significant reduction in the envelope that surrounds the system. Due to variations in inclination, the observational differential from Class 0 to I is subtle with many authors using a Tbol < 70 K for Class 0 sources (e.g., Dunham et al. 2014). As the protostars evolve, they become less embedded and detectable at micron wavelengths, as their SEDs become more flattened and eventually their slopes turn negative by the Class II stage (Tbol < 650 K). After ∼ 107 yr the disks have completely dissipated. In addition, there are often transitional sources between Class I and II called Flat Spectrum sources, named for their flat SEDs (in λ Fλ ).

Important to the evolution of the forming star and the formation of planets is the circumstellar disk around the the young stars themselves. Several open questions remain about these disks, including their mass and size at the protostar stage and how their initial properties vary in different star-forming regions. In the last few years, with the increased sensitivity of interferometers, such as the Very Large Array (VLA) and the Atacama Large Millimeter/submillimeter Array (ALMA), we have made the largest leaps in the characterization of the youngest disks, which previously had only been constrained in small numbers (e.g., Looney et al. 2000).

Recently, the VLA/ALMA Nascent Disk and Multiplicity (VANDAM) survey in Perseus identified a total of 18 Class 0 disk candidates with radii less than 30 au (Segura-Cox et al. 2018). However, the largest survey of young disks to date was just completed by the VANDAM Orion survey (Tobin et al. 2020), which observed 328 protostars ranging from Class 0 to Flat Spectrum in the Orion molecular cloud. In that sample, they found that the mean dust disk mass decreased with the evolutionary state, which is arguably expected due to accretion onto the protostar and possible grain growth. They also found that the mean disk dust radii decreased with evolutionary state, which is harder to understand for simple disk growth from rotating cores. In addition, the Orion VANDAM survey presented dust disk mass distributions in comparison to other star formation regions. They concluded that the masses in Orion are comparable to those in Perseus and Taurus, but are more massive than the disk masses in Ophiuchus.

Multiplicity is very common in main-sequence stars with ∼50% of nearby solar-mass stars being part of multiple systems (e.g., Raghavan et al. 2010), with the multiplicity fraction increasing with stellar mass (e.g., Duchêne & Kraus 2013). However, multiplicity also evolves with stellar age as younger objects have higher multiplicity (e.g., Connelley et al. 2008). Indeed, multiplicity is found to commonly occur at the earliest, deeply embedded stage of star formation (e.g., Looney et al. 2000; Tobin et al. 2016), which is where multiplicity formation originates (e.g., Tobin et al. 2018). Probing the multiplicity of these systems requires detection of the dust structures surrounding the protostar rather than the detection of the star itself, as is done in more evolved stellar systems.

The largest survey of multiplicity in the youngest protostars to date are the VANDAM surveys of Perseus (Tobin et al. 2016, 2018) and Orion (J. J. Tobin et al. 2021, in preparation). In both cases, they find a ∼40% overall multiplicity fraction with a companion star fraction of ∼70%. However, the most interesting result was a bimodal nature of the binary separations: a peak at ∼75 au and another one at ∼3000 au. These peaks are consistent with binary formation from disk and turbulent fragmentation, respectively.

Ophiuchus has over 300 young stellar objects (YSOs) identified by the Spitzer From Molecular Cores to Planet-Forming Disks project (C2D; Evans et al. 2009) and others (e.g., Enoch et al. 2009; Zurlo et al. 2020). Cox et al. (2017) surveyed 63 disks (mostly Class II) in Ophiuchus using ALMA Band 7 dust continuum observations, which showed clear variations in disk mass and size between single and multiple systems. In addition, Cieza et al. (2019) surveyed a larger sample (using less restrictive selection criteria than our sample with respect to previous detections) of Ophiuchus sources (147 sources with 133 detected, including Class I and Flat Spectrum protostars) in the ALMA Band 7 dust continuum, which suggested that only one-third of the sample had disk masses large enough to form planetary systems with gas giants, i.e., >10M. Finally Sadavoy et al. (2019) surveyed 37 Ophiuchus systems (including Class I and Flat Spectrum protostars) in the ALMA Band 6 dust polarization continuum, and also used the Stokes I continuum to study multiplicity. They found a multiplicity fraction (MF) = 0.29 and companion star fraction (CSF) = 0.41 for the combined Class 0 and Class I population, similar to those found in Perseus (Tobin et al. 2016). Finally, Zurlo et al. (2020) surveyed the Cieza et al. (2019) sample with deep infrared (IR) imaging to reveal 20 new binary systems and 2 new triple systems, and also showed that the binary systems have lower disk masses than those in single systems. As in the case of the above four studies, we adopt the common distance of 140 pc for Ophiuchus (Ortiz-León et al. 2018).

In this paper, we present dust mass observations of 31 of the youngest protostars in Ophiuchus using Band 7 (870 μm wavelength) of ALMA. In Section 2, we discuss our sample selection. In Section 3, we explain the observations. In Section 4, we discuss the results, especially in comparison to the Orion star formation region. And in Section 5, we summarize.

2. Sample Selection

The main objective for this sample was to complement the sources from our previous survey of protostellar systems in Ophiuchus that concentrated on Class II/III systems of Cox et al. (2017). The reader is directed toward their paper for specifics, but briefly we required that the sources must be detected with a signal-to-noise ratio (S/N) > 3 in both the four IRAC bands and the 24 μm MIPS bands, and also the sources must be detected with an S/N > 2 in the 70 μm MIPS band. This selection criteria was used to minimize the impact from misclassified YSO sources and extragalactic sources, as well as to maximize submillimeter detections. Ultimately, the most deeply embedded sources (e.g., 22 Class 0 and I sources from Enoch et al. 2009) were removed from the Cox et al. (2017) sample to focus more on the disk-only sources. Our new observations targeted the 22 excluded sources plus the remaining 6 Enoch sources that did not meet the previous requirements (possible younger sources). These six sources are Oph-emb 5, Oph-emb 7, GY30, CRBR 85, GY269, and GY91. We did not observe sources that had been observed at our resolution or higher (e.g., IRAS 16293-2422, VLA 1623-2417, and GY214) but they were included in the multiplicity analysis. This left 25 sources in total for our observations. Table 1 lists the Class 0/I sources observed, which with binary systems and a potential new source brings the total number of objects to 31. Note that with the exclusion of the sources observed in other programs, there is only one Class 0 source remaining in our sample.

Table 1. Observed Sources

OphClass a R.A.Decl. Fν b Peak Fν c ab bb PA b Incl. Lbol d Mdust e Rdisk f Beam
emb(J2000)(J2000)(mJy)(mJy bm−1)(mJy)(mas)(mas)(°)(°)(LSol)(M)(au)(mas)
1016:28:21.62−24:36:24.1734.43 ± 0.7523.35 ± 0.32125.5 ± 3.548.9 ± 2.5114.38 ± 2.00670.256.814.9 ± 0.4150 × 110
4I16:31:36.78−24:04:20.3429.43 ± 0.8822.50 ± 0.38255.9 ± 17.188.1 ± 9.077.0 ± 3.5670.186.530.4 ± 2.0440 × 230
5I16:27:21−24:27:27≤0.66150 × 110
6I16:27:05.25−24:36:30.16118.5 ± 2.325.91 ± 0.41444 ± 9117 ± 4168.52 ± 0.54750.1527.852.8 ± 1.1150 × 120
7I16:31:52.05−24:57:26.361.50 ± 0.291.24 ± 0.15≤84≤6860.100.4≤10150 × 110
8I16:26:21.36−24:23:04.9028.76 ± 0.7225.00 ± 0.37≤71≤9.78218.301.6≤8150 × 110
9I16:26:25.47−24:23:01.8399.31 ± 0.9839.10 ± 0.29238 ± 3101 ± 226.98 ± 0.63650.1026.828.3 ± 0.4150 × 130
10 AI16:32:00.98−24:56:43.46131.10 ± 2.9587.17 ± 1.2799.4 ± 4.065.0 ± 3.992.10 ± 7.91492.7012.611.8 ± 0.5150 × 110
10 BI16:32:00.99−24:56:42.7618.12 ± 1.2916.76 ± 0.702.701.7150 × 110
11 AI16:27:17.58−24:28:56.8024.65 ± 0.6216.71 ± 0.27133.4 ± 4.140.0 ± 8.05.98 ± 3.20730.523.915.9 ± 0.5150 × 130
11 BI16:27:17.44−24:28:56.552.55 ± 0.472.21 ± 0.24≤87≤54520.520.4≤10150 × 130
11 CI16:27:17.42−24:28:55.012.37 ± 0.641.45 ± 0.25≤260≤64760.520.4≤31150 × 130
12I16:27:24.59−24:41:03.7111.12 ± 1.0512.91 ± 0.660.332.0170 × 130
13I16:27:27.99−24:39:33.9430.35 ± 0.5120.90 ± 0.2352.0 ± 8.816.3 ± 14.3140 ± 12727.202.26.2 ± 1.0150 × 110
14 AI16:27:26.91−24:40:50.7034.47 ± 1.3725.14 ± 0.6390.7 ± 6.540.2 ± 6.0126.16 ± 7.54643.803.010.8 ± 0.8150 × 110
14 BI16:27:26.92−24:40:51.284.26 ± 0.852.91 ± 0.373.800.4150 × 110
15I16:31:52.44−24:55:36.5115.17 ± 1.3215.12 ± 0.760.133.7190 × 150
17I16:31:35.65−24:01:29.91785.06 ± 42.4164.85 ± 3.25522 ± 9.4361 ± 6.6148.85 ± 7.10461.5089.362.1 ± 1.1150 × 110
18I16:28:57.87−24:40:55.345.39 ± 0.494.66 ± 0.2589 ± 2818 ± 24129.06 ± 22.83780.032.310.6 ± 3.3150 × 110
19F16:27:28.45−24:27:21.644.28 ± 0.532.69 ± 0.22157 ± 2952 ± 3892.28 ± 13.98710.470.718.7 ± 3.4150 × 110
20I16:27:06.77−24:38:15.4369.3 ± 5.824.6 ± 1.6407 ± 29342 ± 25130.4 ± 3.9670.6010.448.4 ± 3.4150 × 110
21I16:27:02.33−24:37:27.666.15 ± 0.445.27 ± 0.23≤79≤36635.200.5≤9150 × 110
22I16:26:40.46−24:27:14.92209.74 ± 16.0732.47 ± 2.17936 ± 32631 ± 21164.8 ± 3.2480.0667.7111.3 ± 3.8350 × 190
23F16:26:48.48−24:28:39.29105.05 ± 2.2725.40 ± 0.45420 ± 7.8143 ± 3.5134.46 ± 0.87700.1226.650.0 ± 0.9190 × 120
24I16:27:37.24−24:42:38.4111.80 ± 0.5212.16 ± 0.300.132.9140 × 130
25I16:31:43.75−24:55:24.9219.52 ± 0.3416.85 ± 0.1853.6 ± 5.137.8 ± 12.519 ± 24450.283.76.4 ± 0.6150 × 110
26 AF16:27:30.18−24:27:43.8012.86 ± 0.4912.90 ± 0.280.931.7160 × 150
26 B g F?16:27:30.17−24:27:43.889.22 ± 0.538.51 ± 0.29≤59≤28620.931.2≤7160 × 150
27 AF16:27:39.82−24:43:15.51156.31 ± 1.8057.92 ± 0.50198.6 ± 2.4140.4 ± 1.5115.57 ± 1.60450.7422.023.6 ± 0.3160 × 110
27 BF?16:27:39.84−24:43:13.8911.86 ± 0.727.41 ± 0.30143 ± 1628 ± 3359.28 ± 7.23790.741.717.0 ± 1.9160 × 110
28F16:27:21.46−24:41:43.5326.64 ± 0.3821.70 ± 0.1981.6 ± 4.015.1 ± 12.966.0 ± 4.0791.203.29.7 ± 0.5150 × 110

Notes.

a Cieza et al. (2019) where available, otherwise Enoch et al. (2009). b Deconvolved Gaussian fit derived uncertainty using CASA's imfit. c Measured with image uncertainty. d Values obtained from Enoch et al. (2009). e Calculated from Equation (1). f Calculated using 2σ of the Gaussian fit. g Considered a new source in this paper.

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Of our 31 sources, 22 overlap (including binaries) with the lower resolution (∼0farcs25) Band 6 polarization observations of Sadavoy et al. (2019). The sources Oph-emb 23, 24, and 27 were excluded from Sadavoy et al. (2019). In addition, the ∼0farcs2 Band 6 continuum observations of Cieza et al. (2019) contain 20 sources that overlap with ours and 10 that do not (sources they did not observe: Oph-emb 1, 7, 8, 10A, 10B, 13, 14A, 14B, 21, and 26B).

3. Observations and Data Reduction

We observed our sources with 25 pointings of the continuum-only dual configuration from our ALMA Band 7 project 2015.1.00741.S. The high-resolution observations in the C40-6 configuration occurred between 23:44:01 UTC on 2016 August 29 to 00:28:22 UTC on 2016 August 30. The baselines ranged from 15 to 612 m, giving the largest angular scale recoverable as 1farcs4. During the observations, the precipitable water vapor was 0.80 ± 0.05 mm. The average time on source was 60 s. The low-resolution observations in the C36-2/3 configuration occurred between 04:53:36 to 05:31:35 UTC on 2016 April 22. The baselines ranged from 15 to 460 m, providing the largest angular scale recoverable as 7farcs2. During the observations, the precipitable water vapor was 0.64 ± 0.02 mm. The average time on source was 30 s. In both configurations, we used the quasar J1517-2422 as a bandpass calibrator and J1625-2527 as phase calibrator. The flux calibrator was J1633-2557. We assume the absolute flux calibration accuracy to be ∼10%, in accordance with the ALMA handbook (Warmels et al. 2018). Therefore, only statistical uncertainties are used for the rest of the paper.

The data were reduced using the Common Astronomy Software Applications (CASA; McMullin et al. 2007) version 4.7.0 pipeline, and the self-calibration and mapping were performed using CASA 5.1.1. The continuum maps were made using Briggs weighting with a robust parameter of 0.5 (and 0.8 in two cases to recover larger-scale structure), yielding a typical synthesized beam of 0farcs15 × 0farcs11 FWHM. However, this does not hold true for Oph-emb 4 and 22. Both of those had over 75% of their observations flagged. This led to larger than expected beams.

We followed standard self-calibration techniques for all sources. To briefly summarize, at most we performed three rounds of phase-only self-calibration with gain calibration solution intervals ranging from the entire scale length, to 30 s, and finally 15 s (with single interval integrations of 2.02 s). We chose the gain calibration solution with the most consistent solutions that decreased the noise or at least increased the overall S/N. We conclude that the point sources saw marginal improvements between self-calibration rounds while the extended sources saw the most benefits.

4. Results

We detected 24 of the 25 sources at the pointing centers observed in the Band 7 dust continuum. The nondetection of Oph-emb 5 is consistent with the findings of Sadavoy et al. (2019). We also detected 6 additional companions in our pointings, bringing the total to 31 sources detected. The pointing maps are shown in Figures 1 and 2, split into the most resolved and least-resolved sources respectively. Note that the disk sizes and morphologies are quite varied. In Figure 3, we highlight the multiple systems.

Figure 1.

Figure 1. Maps of all the well-resolved sources in our sample. The rms of the noise is in the top right corner. The flux in each image has been scaled by the amount next to the division symbol in the top right corner. Images that share the same text background color also share the same scalebar; IRS 63 and GY 91 are zoomed out twice as far as the other sources (although GY 91 suffers from the same issue as Oph-emb 4). The beam is in the bottom left corner and the values can be found in Table 1. Dotted contours are at −3σ and solid contours are at $3\sigma \times \sqrt[2]{{2}^{n}}$ for $n\in {\mathbb{W}}$ (i.e., 3σ [−1, 1, 1.41, 2, 2.82, 4, ...]).

Standard image High-resolution image
Figure 2.

Figure 2. The less-resolved sources from our sample. The smaller peak in the bottom right corner of Oph-emb 26 is assumed to be a new source. Otherwise, same as Figure 1.

Standard image High-resolution image
Figure 3.

Figure 3. The multiplicity sources from our sample. Dotted contours are at −3σ and solid contours are at $3\sigma \times \sqrt[2]{{2}^{2n}}$ for $n\in {\mathbb{W}}$. Otherwise the same as Figure 1.

Standard image High-resolution image

One of the main objectives of this study is to determine circumstellar disk properties. In the majority of cases, the dust emission is resolved. As we are probing size scales expected for disks in Class I systems (e.g., Tobin et al. 2012, 2020; Segura-Cox et al. 2016), we made u,v plots of the real and imaginary components of the visibilities, see Figure 4 for an example. In all cases, the visibilities were consistent with the disks (e.g., Segura-Cox et al. 2018), often with residual envelope emission. From this point forward, we will refer to these objects as disks instead of disk candidates. Of course, without Keplerian-like velocity fields (which were not observed in these observations), we can not confirm their disk nature.

Figure 4.

Figure 4. Example of the real and imaginary components of the binned visibilities of a resolved source (Oph-emb 9) in our sample. This is shown solely to demonstrate the typical shape of the curve that shows evidence of a disk. The imaginary component (bottom) is expected to be around zero. The real component (top) shows the extended envelope on the left (the steady decline) with the resolved disk near the middle (the multiple bounces).

Standard image High-resolution image

For every detected source in our sample, we used the CASA task imfit to fit a Gaussian within an elliptical region centered on the object. The task itself simplifies the Gaussian fitting process, and returns useful quantities such as the properties of the ellipse (major, minor, and position angle) and the flux density, which we use to measure disk properties. Our observations resolve out the majority of the envelope emission, so a single Gaussian provides the best fit to the images.

We follow the procedure of Tobin et al. (2020) for estimating disk properties. Although there are many methods available for estimating disk radii, Gaussian image fits provide the simplest and are most easily compared. We adopt the disk radius as 2σ of the deconvolved major axis from the Gaussian fit. For consistency of fit, the size of the ellipse was varied between the 3σ and 6σ contour. This criteria ensures invariance to initial fit parameters and were applied so long as reasonable (e.g., no other object in the way). We report 3σ contour-sized fit results. Oph-emb 26 was fit using two Gaussians simultaneously due to the proximity of the binary. One source (Oph-emb 5) was a nondetection so only its 3σ upper limit peak flux is listed. The residuals were all checked for any visually bad fits. Some source fits were point sources, so their major and minor axes are not given in Table 1.

We estimate the dust mass of the compact circumstellar material using a series of broad, simple assumptions and the Gaussian fits. Following Tobin et al. (2020), assuming isothermal and optically thin emission (both of which are ideal for these sources at this wavelength), we can estimate the mass from

Equation (1)

where d is the assumed distance (140 pc) to Ophiuchus, Fν is the total observed flux, Bν is the Planck function, and Tdust is the dust temperature. The grain opacity, κν , is taken as 1.84 cm2 g−1 at 870 μm (e.g., Ossenkopf & Henning 1994). This is done to be consistent with the VANDAM Orion protostellar survey, but we acknowledge that this dust opacity likely overestimates the dust mass because we expect higher densities and more extensive grain growth in disks compared to the OH94 models, which are applicable to the envelopes of protostars. Likewise, to be consistent with the VANDAM Orion protostellar survey (Tobin et al. 2020), we also adopt a dust temperature based on modeling that is dependent on the bolometric luminosity,

Equation (2)

where T0 = 43 K and Lbol is from Enoch et al. (2009), given in Table 1. In the case of multiple components, we used the same Lbol for the components for simplicity. The calculated dust masses are also listed in Table 1, ranging from 0.4 to 89.3 M, with 0.1 M at 4σ. The uncertainty in the calculated dust mass is a factor of a few due to the assumptions of optically thin material, dust opacity, and constant temperature.

5. Discussion

One of the main motivators in these observations is to compliment a survey by Cox et al. (2017) of the Ophiuchus region. A full survey of the Orion region Class 0 and Class I protostars, called the VANDAM survey, was completed (Tobin et al. 2020), which provides a complete look at the young protostars in the Orion region. The use of resolved imaging of the disk can be combined with Lbol and Tbol to make links between disk masses and radii and evolutionary stage. The Orion VANDAM survey reveals a slight decrease in disk mass with evolution, which is expected from disk evolution and accretion, but on the other hand, they also showed a decrease in disk radii with evolution. The latter may be due to some intrinsic initial conditions of the disk formation, some evolution in dust grains, variation in the environment, or differences in the underlying stellar populations. We add our observations to the Ophiuchus observations used in the Tobin et al. (2020) comparisons, which includes disk properties and multiplicity (which will be an upcoming Orion VANDAM paper).

5.1. Disk Properties

In Figure 5, we plot the cumulative distribution function of disk masses in Orion and Ophiuchus, as in Tobin et al. (2020, their Figure 14, top left, but without the Perseus sample), where the Orion source masses are from that paper and the Ophiuchus source masses are from this paper and Williams et al. (2019). The Williams et al. (2019) masses were calculated using a constant and typically lower temperature of 20 K and a higher dust opacity of 2.25 cm2 g−1 (extrapolated to 225 GHz). We compare our derived masses with the 18 sources that overlapped with Williams et al. (2019). In most cases, our masses (corrected to use the same distance of 139.4 pc) are lower than the Williams et al. (2019) mass estimates by an average of 50%. This is mainly due to our higher temperature estimates; the average temperature based on Equation (2) was 40 K.

Figure 5.

Figure 5. Cumulative distribution from Tobin et al. (2020) with data added from this paper (and the nonoverlapped sources from Williams et al. 2019). The key difference is that the Ophiuchus Class I and Flat Spectrum masses are even lower than the original figure.

Standard image High-resolution image

With the addition of our masses, the overall shape of the curve is similar to Tobin et al. (2020), but the separation between the disk masses of the Orion and Ophiuchus protostars is even more pronounced. Indeed, the difference in masses reinforces one of the outstanding questions about this relation, and discussed in detail by Tobin et al. (2020): why is there a discrepancy between the disk masses in Ophiuchus compared to the disk masses in Orion? As discussed in Tobin et al. (2020), disk masses in Taurus, Perseus, and Orion are comparable, but Ophiuchus, being on the lower end, remains an outlier. Indeed, the masses in our sample are derived using the same procedure and the same ALMA band (Band 7) as Tobin et al. (2020), and yet the difference between the Class 0/I/F protostars has only increased. Thus, the discrepancy does not appear to be based on the assumptions across the bands; Ophiuchus disks are much less massive than Orion disks.

As suggested by Tobin et al. (2020) and Sadavoy et al. (2019), there are possible issues with some sources being misidentified as younger classes due to foreground extinction, etc., but the Oph disk sample in Figure 5 is obviously lower in mass than the other regions. Some possibilities for this discrepancy are: (1) due to the lower number of protostellar objects in Ophiuchus, since we are sampling a majority of older Class I sources (which is somewhat consistent with the very low number of Class 0 in Ophiuchus); (2) a fundamental difference in the dust opacity between the two regions, which is not generally seen (e.g., Planck Collaboration et al. 2014); or (3) differences in the the initial conditions of the disks, which would imply differences in the star formation process between the two clouds. Of the three, we propose that the differences in the initial conditions of the disks to be the most likely since our masses make the discrepancy more pronounced even between the Class I in Ophiuchus and the Flat Spectrum sources in Orion.

Finally, we used the cumulative distributions and survival analysis with the Kaplan–Meier estimator as implemented in the Python package lifelines to fit a Gaussian of the mass cumulative distribution function (CDF). One of the benefits of survival analysis is the ability to incorporate nondetections. We estimate the disk masses for our sources in Figure 5, i.e., excluding the Williams et al. (2019) sources. We find a mean mass of ${2.8}_{-1.2}^{+2.1}$ M for Class I and ${2.5}_{-1.1}^{+9.2}$ M for Flats. As expected, these are significantly less than the masses in Orion of ${14.9}_{-2.2}^{+3,8}$ and ${11.6}_{-1.9}^{+3.5}$ M, respectively, from Tobin et al. (2020).

Following Tobin et al. (2020), we also estimate the mean radii of our disks in Table 1 by again using the cumulative distributions and fitting a Gaussian radius CDF for our Class I and Flat sources. This allows us to better include the unresolved sources in the estimate. We find mean radii of ${23.5}_{-1.2}^{+1.8}$ and ${16.5}_{-0.9}^{+2.8}$ au, respectively. This is in comparison to Tobin et al. (2020), who finds ${44.9}_{-3.4}^{+5.8}$, ${37.0}_{-3.0}^{+4.9}$, and ${28.5}_{-2.3}^{+3.7}$ au for Class 0, I, and Flats, respectively. We only have one Class 0 source (Oph-emb 1), which has an image Gaussian fit radius of 15 au, so we did not use the CDF method discussed above. We note that 15 au is much smaller than the mean Class 0 radii in Orion, but with so few Class 0 sources in Ophiuchus it is difficult to draw any firm conclusions. However, overall, the disk radii and disk mass for Ophiuchus protostars seem to be smaller than those in Orion without any clear trend with evolution, whereas Orion and Perseus are consistent with each other.

5.2. Multiplicity

To find multiplicity in our sample, we visually inspected our maps out to the FWHM of the primary beam of ALMA. We define a companion protostar as any source with an S/N ≳ 4 or if the imfit task required two sources to obtain an acceptable residual map (i.e., Oph-emb 26). We infer source multiplicity from millimeter emission. The detection of a source is dependent on (1) dust structures surrounding the source, (2) dust opacity and temperature, (3) resolution to resolve close systems, and (4) the overall sensitivity of the observations. We detect a total of six companions in our observations, one of which is possibly a new multiple: Oph-emb 26. We measured separations using the imfit central positions as listed in Table 1. We combine our observations with those of Cieza et al. (2019), adding all of the detected Class I/Flat sources. We use a criteria for triple systems wherein we measure distances from the primary, obtaining only two separation distances. Overall, the total sample includes 14 measured separations for young multiple systems in Ophiuchus, see Table 2. Of the 14 total, 6 are from this paper, 4 are from Cieza et al. (2019), and the last 4 are from the two triple systems, VLA 1623 (Looney et al. 2000; Harris et al. 2018; Hsieh et al. 2020) and IRAS 16293 (Wootten 1989).

Table 2. Binary Table

Binary PairSeparation a References b
 (au) 
Oph-emb 10 A–B100.9(1)
Oph-emb 11 A–B268.4(1)
Oph-emb 11 A–C396.8(1)
Oph-emb 14 A–B82.5(1)
Oph-emb 26 A–B16.7(1)
Oph-emb 27 A–B229.9(1)
J162636.8-2415524.6(2)
J162648.5-242839590.8(2)
J162715.4-24264035.4(2)
J163152.1-245616416.8(2)
VLA 1623 A–B167.1(3), (4)
VLA 1623 A1–A226.5(4), (5)
IRAS 16293-2242 A–B734.2(6)
IRAS 16293-2242 A1–A240.3(6)

Notes.

a Higher-order systems were reduced to binaries with source A as the common companion. b All distances adjusted to 140 pc.

References. (1) This paper, (2) Cieza et al. (2019), (3) Looney et al. (2000), (4) Harris et al. (2018), (5) Hsieh et al. (2020), (6) Wootten (1989).

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The best published analysis of multiplicity in protostars to date is from the VANDAM Perseus collaboration (Tobin et al. 2016). Although having a shorter wavelength (9 mm) and wider field of view with the VLA component, the VANDAM Perseus survey has comparable spatial resolution (15 au) but lower mass sensitivity (∼10 M; Tychoniec et al. 2020), which still allows us to compare the inferred multiplicity between two star formation regions that have a discrepancy in disk masses. (The Cieza et al. 2019 multiples are at Band 6 with a larger FWHM.)

The metrics commonly used for multiplicity are the MF and the CSF, which can be considered the probability that any given system in the sample has companions (MF) and the average number of companions (CSF). The quantities are defined by

Equation (3)

and

Equation (4)

where S, B, T, and Q refer to the number of single, binary, triple, and quadruple systems.

Uncertainties for the two metrics are derived assuming binomial distributions as ${\sigma }_{R}={(R(1-R)/{N}_{\mathrm{sys}})}^{0.5}$, where R is either the MF or CSF value and Nsys is the number of systems. With those assumptions, the values we obtain for only the combined Class I and F sources in Ophiuchus surveyed in this paper are MF = 0.25 ± 0.09 and CSF = 0.33 ± 0.10, see Table 3. These are consistent with the metrics of the combined Class I and F sample of Perseus with a separation range of 20–1000 au from J. J. Tobin et al. (2021, in preparation), which reported MF = 0.28 ± 0.08 and CSF = 0.28 ± 0.08, see Table 3. In addition, these are all consistent with the larger VANDAM Orion sample, which reports MF = 0.16 ± 0.02 and CSF = 0.17 ± 0.03 (J. J. Tobin et al., 2021 in preparation), which is at the same wavelength band but with lower resolution (45 au) and sensitivity (∼1 M). Furthermore, applying the same analysis to the larger sample of protostellar Class I and F objects in Ophiuchus, including Cieza et al. (2019) sources, gives an MF of 0.11 ± 0.04 and a CSF of 0.14 ± 0.04 (see Table 3), which is even more consistent with the Orion sample. This may be due to the less restrictive sample selection criteria of J. J. Tobin et al. (2021, in preparation) and Cieza et al. (2019), where more C2D sources were included in the former and all C2D sources were included in the latter. The lack of known higher-order systems (on both smaller and larger scales) works against the MF and CSF, driving down the ratio.

Table 3. Multiplicity Fraction and Companion Star Fraction

Sample a S:B:T:QMFCSFReferences
Ophiuchus Class I + Flats (Paper)18:4:2:00.25 ± 0.090.33 ± 0.10(1)
Ophiuchus Class I + Flats (Paper + Cieza)72:7:2:00.11 ± 0.040.14 ± 0.04(1), (2)
Perseus Class I + Flats21:8:0:00.28 ± 0.080.28 ± 0.08(3)
Orion Class I + Flats182:32:2:00.16 ± 0.020.17 ± 0.03(3)

Note.

a The sampled maximum separation range is 1000 au.

References. (1) This paper, (2) Cieza et al. (2019), (3) J. J. Tobin et al. (2021, in preparation) in the 20–1000 au range using their probabilistic weighting, their Table 4, which corrects for more crowded regions.

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To delve further into why this was the case, we compared the multiplicity separations in Perseus and Ophiuchus (shown in Figures 6 and 7). We compared the Perseus data with a cutoff at the Ophiuchus field-of-view limit. This was done primarily because it is ill-advised to compare the bimodal Perseus data with the unimodal Ophiuchus data. Furthermore, the bimodal nature of the Perseus data only reveal themselves at distances well outside what we could recover in a single pointing. It is also very likely that there are two different formation mechanisms reflected in the Perseus data.

Figure 6.

Figure 6. Histograms comparing the companion frequency between binaries in Perseus (Figure 26, top left, full sample from Tobin et al. 2018) and Ophiuchus. Left: the histogram shows the full Perseus binary sample outlined with dots and a subset of that sample, named "cutoff," in gray. Our Ophiuchus data, named "paper," are in blue with black error bars. The field of view of the Ophiuchus data are at 1600 au, represented by the vertical dotted line. Right: same as before but the Ophiuchus data contain addition binaries from Cieza et al. (2019), VLA 1623 (Looney et al. 2000; Hsieh et al. 2020), and IRAS 16293 (Wootten 1989) in orange.

Standard image High-resolution image
Figure 7.

Figure 7. Cumulative distributions of binary separations in Perseus and Ophiuchus. Left: we compare our sample (blue) to the "cutoff" sample from Perseus (gray). The Perseus sample is has a maximum separation of 1000 au. Right: same as before but the Ophiuchus data contain addition binaries from Cieza et al. (2019), VLA 1623 (Looney et al. 2000; Hsieh et al. 2020), and IRAS 16293 (Wootten 1989) in orange.

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Statistical analysis of these data consisted of an Anderson–Darling (AD) test. This mimics the analysis done by previous works in this field (e.g., Cox et al. 2017; Tobin et al. 2018). The AD test was chosen because it is more robust than the Kolmogorov–Smirnov test, namely in placing more weight at the end points of the distributions rather than the middle. We also avoided the log-rank test since our cumulative distribution functions crossed, a condition that causes the test to perform suboptimally. We believe the conditions for using the AD test were fulfilled in our case. Its null hypothesis posits that the two distributions were drawn from the same distribution. We report that we failed to reject this hypothesis. When the cutoff Perseus data were compared with only the sources from this paper, our p-value was 0.753 and the AD statistic was 0.4975. When the cutoff Perseus data were compared with all the Ophiuchus data (our paper + Cieza et al. (2019) + IRAS 16293 + VLA 1623), we report a p-value of 0.779 with an AD statistic of 0.4577. Even though there does seem to be a difference in the young Ophiuchus disk masses compared to other regions, there does not seem to any difference in the multiplicity.

6. Summary

We have conducted an 870 μm dust continuum survey of 31 protostars in the Ophiuchus region, focusing on the youngest members of the cloud (i.e., Class 0, I, and Flat Spectrum). The spatial resolution of the observations was ∼0farcs15 (21 au). We detected 24 of the 25 sources in the pointing center and an additional 6 companions.

Our main results are as follows:

  • 1.  
    Disk masses. In our analysis, we used similar assumptions to those of Tobin et al. (2020). The average disk masses of our Class I and Flat Spectrum protostars are ${2.8}_{-1.2}^{+2.1}$ and ${2.5}_{-1.1}^{+9.2}$ M, respectively. On average, our disk mass calculation assumptions give 50% smaller disk mass estimates than the assumptions in Williams et al. (2019). This is largely due to the difference in temperature used for each calculation, which is dependent on source bolometric luminosity in our case. We combine our data with that of Williams et al. (2019) to compare the masses of the Oph Class I and Flat Spectrum protostars with those of Orion and Perseus. As previously suggested by Tobin et al. (2020), the Oph sources have much lower mass disks even when using the same assumptions and continuum observing band. Although some of the difference may be due to the misidentification of class, we posit that the overall trend, in conjunction with the variation in radii, arises from a fundamental difference in the initial conditions of the star formation process in the two clouds.
  • 2.  
    Disk sizes. We find mean radii of ${23.5}_{-1.2}^{+1.8}$ and ${16.5}_{-0.9}^{+2.8}$ au for Class I and Flat Spectrum protostars, respectively, in our sample. These mean radii were derived by fitting a Gaussian to the CDF from the Kaplan–Meier estimator. When compared to the disk radii in the VANDAM Perseus sample and Orion samples, the Ophiuchus disks have smaller disk sizes, which is in agreement with the lower masses.
  • 3.  
    Multiplicity. Although we see a difference in the disk masses and radii between Ophiuchus and Orion/Perseus, that is not necessarily the case with the multiplicity. The MF and CSF multiplicity statistics are consistent between Perseus and Orion. The degree of consistency increases when more complete samples are compared; however, further work is needed to better classify the C2D catalog source evolutionary classes. Finally, a comparison of the multiplicity populations of Perseus and Oph via an AD test fails to reject the null hypothesis that the two different star-forming regions were drawn from the same distribution.
  • 4.  
    Although the multiplicity statistics of Ophiuchus is similar to other star-forming regions, there are clear differences in the disk properties of Ophiuchus. However, as we were mostly probing close binaries, which are thought to be formed via disk fragmentation (Tobin et al. 2016), one would also expect to see a difference in the multiplicity. Nonetheless, it seems possible that we are seeing some differences in the star formation process between Ophiuchus and Orion/Perseus that may be linked to the angular momentum transport processes, which would have implications with planet formation. More study on the differences may be able to address these questions.

This paper makes use of the following ALMA data: ADS/JAO.ALMA#2015.1.00741.S. ALMA is a partnership of ESO (representing its member states), NSF (USA) and NINS (Japan), together with NRC (Canada), MOST and ASIAA (Taiwan), and KASI (Republic of Korea), in cooperation with the Republic of Chile. The Joint ALMA Observatory is operated by ESO, AUI/NRAO, and NAOJ. The National Radio Astronomy Observatory is a facility of the National Science Foundation operated under cooperative agreement by Associated Universities, Inc. L.W.L. acknowledges support from NSF AST-1910364. Z.Y.L. is supported in part by NASA 80NSSC20K0533 and NSF AST-1910106.

Facility: ALMA. -

Software: CASA (https://casa.nrao.edu; McMullin et al. 2007).

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10.3847/1538-4357/abf4fd