Contents

A&A 372, L41-L44 (2001)
DOI: 10.1051/0004-6361:20010543

A SCUBA survey of the NGC 2068/2071 protoclusters[*]

F. Motte 1[*] - P. André 2 - D. Ward-Thompson 3 - S. Bontemps 4


1 - Max-Planck-Institut für Radioastronomie, Auf dem Hügel 69, 53121 Bonn, Germany
2 - CEA/DSM/DAPNIA, Service d'Astrophysique, CE Saclay, 91191 Gif-sur-Yvette Cedex, France
3 - Department of Physics & Astronomy, University of Cardiff, PO Box 913, Cardiff, UK
4 - Observatoire de Bordeaux, BP 89, 33270 Floirac, France

Received 18 January 2001 / Accepted 11 April 2001

Abstract
We report the results of a submillimeter dust continuum survey of the protoclusters NGC 2068 and NGC 2071 in Orion B carried out at $850~\mu$m and $450~\mu$m with SCUBA on JCMT. The mapped region is $\sim $ $32\hbox{$^\prime$ }\times 18\hbox{$^\prime$ }$ in size ($\sim $4 pc $\times$ 2 pc) and consists of filamentary dense cores which break up into small-scale ($\sim $5000 AU) fragments, including 70 starless condensations and 5 circumstellar envelopes/disks. The starless condensations, seen on the same spatial scales as protostellar envelopes, are likely to be gravitationally bound and pre-stellar in nature. Their mass spectrum, ranging from $\sim $0.3 $M_\odot$ to $\sim $$M_\odot$, is reminiscent of the stellar initial mass function (IMF). Their mass-size relation suggests that they originate from gravitationally-driven fragmentation. We thus argue that pre-collapse cloud fragmentation plays a major role in shaping the IMF.

Key words: ISM: clouds - ISM: structure - dust - stars: formation - stars: initial mass function - submillimeter


1 Introduction

The question of the origin of the stellar initial mass function (IMF), crucial for both star formation and Galactic evolution, remains a matter of debate (e.g. Larson 1999; Elmegreen 2001). Numerous molecular line studies of cloud structure have established that the mass spectrum of observed clumps is significantly shallower than the IMF (see, e.g., Williams et al. 2000 and references therein). The reason for this difference is presumably that most of the clumps detected in CO surveys are not gravitationally bound and reflect more the characteristics of the low-density outer parts of clouds than the initial conditions of protostellar collapse (cf. Kramer et al. 1998).

The recent advent of sensitive bolometer arrays on large (sub)millimeter radiotelescopes has made possible extensive surveys of nearby star-forming clouds for young protostars and their pre-stellar precursors (see, e.g., review by André et al. 2000). Using the MPIfR bolometer array on the IRAM 30 m telescope, Motte et al. (1998 - hereafter MAN98) could identify a total of 58 small-scale ( $1\,000{-}6\,000$ AU), gravitationally-bound starless condensations in their 1.3 mm continuum mosaic of the $\rho$ Ophiuchi central cloud. Remarkably, the mass distribution of these pre-stellar condensations, which spanned the range $\sim $0.05 to $\sim $$M_\odot$, mimicked the shape of the stellar IMF. It followed approximately the Salpeter power-law IMF, $\Delta N/\Delta M \propto M^{-2.35}$, above $\sim $0.5 $M_\odot$, and flattened out to $\Delta N/\Delta M \propto
M^{-1.5}$ at low masses. Interestingly, the position of the break point at $\sim $0.5 $M_\odot$ was comparable to the typical Jeans mass in the dense DCO+ cores of $\rho$ Ophiuchi (cf. Loren et al. 1990). The results of MAN98 have been essentially confirmed by a $850~\mu$m survey of the same region with SCUBA (Johnstone et al. 2000).

In a related 3 mm interferometric study with OVRO, Testi & Sargent (1998) identified 26 compact starless condensations between $\sim $0.5 and $\sim $10 $M_\odot$ in the Serpens main cloud core. They measured a $\Delta N/\Delta M \propto M^{-2.1} $ mass spectrum, again close to the Salpeter IMF.

These recent results are very promising as they support the view that the IMF is at least partly determined by fragmentation at the pre-stellar stage of star formation. However, they are still limited by small-number statistics and need to be confirmed in other star-forming clouds.

In this Letter, we report on a wide-field submillimeter continuum survey of the NGC 2068/2071 region in the Orion B cloud complex. Orion B, also called L 1630, is the nearest giant molecular cloud forming high-mass stars (see review by Launhardt & Lada 2001) in the vicinity of the Sun ( $d \sim 400$ pc). This complex contains five active regions where rich clusters of young stellar objects (YSOs) are currently forming within CS dense cores (Lada et al. 1991a,b). The two northernmost protoclusters, associated with the reflection nebulae NGC 2068 and NGC 2071, provide good targets to explore the mass spectrum of pre-stellar condensations over a broad mass range.

2 Observations and data analysis

We used the Submillimetre Common User Bolometer Array (SCUBA - Holland et al. 1999) on the James Clerk Maxwell Telescope (JCMT[*]) on 1998 December 15 and 16 to carry out a submillimeter continuum mapping of NGC 2068 and NGC 2071. Five sub-fields were imaged simultaneously at $850~\mu$m and $450~\mu$m in the standard scan-map mode to produce two mosaics of a $\sim $32 $\hbox{$^\prime$ }\times 18\hbox{$^\prime$ }$ field (see Fig. 1). Each sub-field was covered twelve times using three different chop throws in both right ascension and declination. Pointing and calibration checks were made on HL Tau at regular intervals. The zenith atmospheric optical depth was measured to be $\sim $0.25 at $850~\mu$m and $\sim $1.4 at $450~\mu$m. The FWHM beam size as measured on Uranus was $\sim $13 $\hbox{$^{\prime\prime}$ }$ at $850~\mu$m and $8\hbox{$^{\prime\prime}$ }$ at $450~\mu$m. The mosaics were reduced with a SURF script from R. Tilanus using the "Emerson 2'' restoration algorithm (Emerson 1995).

With a spatial extent of 3.7 pc $\times$ 2.1 pc, our mosaics cover $75\%$ of the region mapped in CS(2-1) by Lada et al. (1991a - hereafter LBS) around NGC 2068/2071. In the submm continuum, the CS dense cores of LBS have a filamentary appearance, with typical dimensions $\sim $0.08  ${\rm pc} \times 0.5$ pc (aspect ratio $\sim $0.15), and are highly fragmented. Within these extended filaments, a total of 82 condensations with lengthscales characteristic of YSO circumstellar structures (see Table 1, only available in electronic form at http://www.edpsciences.org and at http://cdsweb.u-strasbg.fr/cgi-bin/qcat?J/A+A/ 372/L41, and Fig. 2) were identified using a multiresolution wavelet analysis (cf. Starck et al. 1998; MAN98; Motte & André 2001). The outer sizes of the condensations were estimated from their radial intensity profiles at $850~\mu$m. The ambient background observed on larger lengthscales was then subtracted to allow a proper derivation of the integrated flux densities of the condensations (see MAN98). Unlike the filaments, the (resolved) condensations are roughly circular (mean aspect ratio $\sim $0.6) with an average deconvolved FWHM diameter of $\sim $13 $\hbox{$^{\prime\prime}$ }$ (i.e. $\sim $5000 AU).

  \begin{figure}
\par\includegraphics[width=8cm,clip]{Da182_f1.ps}\par\par\end{figure} Figure 1: Dust continuum mosaic of the NGC 2068/2071 region at $450~\mu$m, smoothed to an effective angular resolution of $18\hbox {$^{\prime \prime }$ }$. Contour levels go from 1.2 to 9.6 Jy/beam with steps of 1.2 Jy/beam and from 20 to 50 Jy/beam by 10 Jy/beam. The mean rms noise level is $\sim 0.4~\rm Jy/18\hbox{$^{\prime\prime}$ }$-beam. Several embedded YSOs (italicized names) and CS cores (LBS numbers and triangles) are indicated.

Our $850~\mu$m mosaic (e.g. Fig. 2) mainly traces optically thin thermal dust emission from cold, dense structures in the cloud. The map contours should thus primarily reflect the column density distribution of dust and gas. The condensation masses were estimated from the integrated $850~\mu$m fluxes (cf. MAN98), adopting recommended values for the dust opacity per unit mass column density (of dust and gas): $\kappa_{850} = 0.02~{\rm cm}^{2} \, {\rm
g}^{-1}$ for protostellar envelopes and $\kappa_{850} = 0.01~{\rm
cm}^{2} \, {\rm g}^{-1}$ for starless condensations (cf. Henning et al. 1995). The dust temperature $T_{\rm d} $ was taken to be 20-40 K and 15 K, respectively, in agreement with published temperatures (Harju et al. 1993; Gibb & Little 2000). Under these assumptions, our 5$\sigma$ column density sensitivity is $N_{\rm H2} \sim 1{-}2 \times 10^{22}$ cm-2. The condensations have masses ranging from $\sim $0.3 $M_\odot$ to $\sim $$M_\odot$ ($\sim $$M_\odot$ for NGC 2071-IRS), with a factor $\mathrel{\mathchoice {\vcenter{\offinterlineskip\halign{\hfil
$\displaystyle ...2 absolute uncertainty. The average density $\langle n_{\rm H2} \rangle$ of the condensations is $3{-}40 \times 10^6~{\rm cm}^{-3}$ while that of the filaments is $\sim $ $5 \times 10^5~{\rm cm}^{-3}$.

The $850~\mu$m emission of seven condensations identified in the vicinity of the luminous embedded infrared source NGC 2071-IRS (e.g. Harvey et al. 1979) may not arise only from dust. NGC 2071-IRS (called LBS8-MM18 in Table 1) drives a prominent bipolar flow (e.g. Chernin & Masson 1992), which is responsible for a northeast-southwest ridge of broad-band $850~\mu$m emission. The spectral index observed between $450~\mu$m and $850~\mu$m in this ridge is atypical: $\alpha \mathrel{\mathchoice {\vcenter{\offinterlineskip\halign{\hfil
$\displays...
...r{\offinterlineskip\halign{\hfil$\scriptscriptstyle ... (where $S_\nu \propto \nu^\alpha$) instead of $\alpha \sim 4$ as measured for the extended emission outside the ridge. Based on the CO(3-2) and HCO+(4-3) maps of Chernin & Masson (1992) and Girart et al. (1999), we estimate that line emission may contribute up to $20{-}100\%$ of the SCUBA $850~\mu$m emission in the outflow region. We are, however, confident that the 75 other condensations represent genuine dust continuum sources. Many of them are detected at both $450~\mu$m and $850~\mu$m (cf. Figs. 1 and 2).

3 Characteristics of the condensations

Among the 75 dust condensations of Sect. 2, four are associated with both point-like mid-IR sources detected by ISOCAM (in the ISO core programme - e.g. Olofsson et al. 2000) and near-IR sources (e.g. Strom et al. 1976). These four objects most likely correspond to circumstellar envelopes and/or disks around embedded YSOs. In addition, the condensation called LBS17-MM9 in Table 1 coincides with the Class 0 outflow driving source LBS17-H of Gibb & Little (2000). The remaining 70 condensations appear to be truly starless. Several of them are seen in absorption by ISOCAM against the diffuse, ambient mid-IR background (Bontemps et al. in prep.), which is reminiscent of isolated pre-stellar cores (Bacmann et al. 2000).

  \begin{figure}
\par\includegraphics[angle=270,width=8cm,clip]{Da182_f2.ps}\end{figure} Figure 2: Blow-up $850~\mu$m continuum map of a sub-region around NGC 2068. The effective angular resolution is $13\hbox {$^{\prime \prime }$ }$. Contour levels go from 65 to 650 mJy/beam with steps of 65 mJy/beam; last contour is 1 Jy/beam. The mean rms noise level is $\sim $22 mJy/ $13\hbox {$^{\prime \prime }$ }$-beam. Starless condensations are denoted by crosses and embedded YSOs by star markers.

Six submillimeter condensations (5 starless sources plus the Class 0 envelope LBS17-H) have been mapped in high-density molecular tracers with good ( $\mathrel{\mathchoice {\vcenter{\offinterlineskip\halign{\hfil
$\displaystyle ...20 $\hbox{$^{\prime\prime}$ }$) angular resolution (e.g. Gibb et al. 1995). Comparing the virial masses estimated by Gibb et al. from HCO+(3-2) observations with the masses derived here from the submm continuum, we find $M_{\rm smm}/M_{\rm vir} \mathrel{\mathchoice {\vcenter{\offinterlineskip\halign...
...\offinterlineskip\halign{\hfil$\scriptscriptstyle .... This suggests that the condensations are close to virial equilibrium, although more extensive spectroscopic observations in an optically thin line tracer would be required to draw definitive conclusions.

Figure 3 shows the cumulative mass spectrum (N(>m)vs. m) of the 70 starless condensations identified in NGC 2068/2071. The mass spectrum for the 30 condensations of the NGC 2068 sub-region (cf. Fig. 2) is very similar in shape. The best-fit power-law is $N(>m) \propto m^{-1.1}$ above $0.8~M_\odot$, which is close to the Salpeter IMF, $N(>m) \propto m^{-1.35}$. A flattening of the mass distribution to $N(>m) \propto m^{-0.5}$ is apparent below $0.8~M_\odot$ in Fig. 3. The break point is, however, close to our completeness limit at $m \sim 0.6~M_\odot$($5\sigma $ detection level for the largest condensations with ${\rm
\it FWHM} \sim 30\hbox{$^{\prime\prime}$ }$ - see Fig. 4). Altogether, the derived mass spectrum is in good agreement with the IMF of field stars which, in cumulative form, scales roughly as a $N(>m) \propto m^{-0.5}$ at low masses ( $0.1 \mathrel{\mathchoice {\vcenter{\offinterlineskip\halign{\hfil
$\displaystyl...
...rlineskip\halign{\hfil$\scriptscriptstyle ...) and steepens to $N(>m)
\propto m^{-1.5}$ for $0.5 \mathrel{\mathchoice {\vcenter{\offinterlineskip\halign{\hfil
$\displaystyl...
...erlineskip\halign{\hfil$\scriptscriptstyle ... (e.g. Scalo 1998). By contrast, this mass spectrum is much steeper than the $N(>m)
\propto m^{-0.6}$ power-law measured by LBS and Kramer et al. (1996) in their CS and CO studies of Orion B. The latter is rejected by a Kolmogorov-Smirnov test at the $96\%$ confidence level.


  \begin{figure}
\par\includegraphics[angle=270,width=7.5cm,clip]{Da182_f3.ps}\end{figure} Figure 3: Cumulative mass distribution of the 70 pre-stellar condensations of NGC 2068/2071. The dotted and dashed lines are power-laws corresponding to the mass spectrum of CO clumps (Kramer et al. 1996) and to the IMF of Salpeter (1955), respectively. The error bars correspond to $\sqrt N$ counting statistics.

Figure 4 compares the mass-size relations derived for the (sub)mm continuum condensations of the NGC 2068/2071 and $\rho$ Oph protoclusters (from this paper and MAN98, respectively) with those found for CO clumps in various clouds (e.g. Heithausen et al. 1998). It can be seen that the (sub)mm continuum condensations are more than one order of magnitude denser than typical CO clumps. The mass-size relation of the submillimeter condensations spans only one decade in size and is much flatter than that of CO clumps: a formal fitting analysis gives $M_{\rm smm} \propto (R_{\rm smm})^{1.1}$ as opposed to $M_{\rm CO} \propto (R_{\rm CO})^{2.3}$. Although the observed correlations may be partly affected by size-dependent detection thresholds (cf. Fig. 4), it is worth pointing out that they are suggestive of a change from a turbulence-dominated to a gravity-dominated regime. Indeed, while the Larson law $M \propto
R^2$ is consistent with the fractal, turbulent nature of molecular clouds (e.g. Elmegreen & Falgarone 1996), a linear correlation ( $M
\propto R$) is expected for a sample of self-gravitating isothermal Bonnor-Ebert condensations assuming a uniform temperature and a range of external pressures (cf. Bonnor 1956 and Fig. 4). Most CO clumps are transient structures associated with low density contrasts and probably arise from hierarchical fragmentation driven by turbulence (e.g. Elmegreen & Falgarone 1996). The starless condensations identified here are much more centrally concentrated and clearly require the additional effects of self-gravity. Their properties (e.g. Figs. 3 and 4) make them excellent candidates for being the immediate progenitors of accreting (Class 0/Class I) protostars.

  \begin{figure}
\par\includegraphics[angle=270,width=8cm,clip]{Da182_f4.ps}\end{figure} Figure 4: Mass-size relation of resolved (sub)mm condensations. The solid line is the relation expected for critical Bonnor-Ebert spheres with T = 15 K and external pressures ranging from P/k = 105 K $\, \rm {cm}^{-3}$ to $P/k = 8 \times 10^6$ K $\, \rm {cm}^{-3}$. The dashed curve shows our present $5\sigma $ detection threshold as a function of size. The light lines show correlations observed for CO clumps.

4 Conclusions: Origin of the IMF in clusters

The results of Sect. 3 suggest that the 70 starless condensations identified in the NGC 2068/2071 protoclusters are about to form stars on a one-to-one (or perhaps one-to-two) basis, with a high ( $\mathrel{\mathchoice {\vcenter{\offinterlineskip\halign{\hfil
$\displaystyle ...50%) efficiency roughly independent of mass. They confirm the findings of MAN98 and Testi & Sargent (1998) in $\rho$ Ophiuchi and Serpens. There is now a growing body of evidence that the fragmentation of dense ($\sim $10 $^5{-}10^6~{\rm cm}^{-3}$) cores into compact, self-gravitating condensations determines the IMF of star clusters in the low- to intermediate-mass range ( $0.1{-}5\ M_\odot$). A plausible scenario, supported by some numerical simulations of cluster formation (Klessen & Burkert 2000; Padoan et al. 2001), could be the following. First, cloud turbulence generates a field of density fluctuations, a fraction of them corresponding to self-gravitating fragments. Second, these fragments (or "kernels'') decouple from their turbulent environment (e.g. Myers 1998) and collapse to protostars after little interaction with their surroundings. The fact that none of the NGC 2068/2071 pre-stellar condensations is found more massive than $5~M_\odot$ is statistically consistent with a Salpeter-like mass distribution, given the relatively small number of objects. A more extensive submillimeter mapping of the Orion B complex should be done to improve the statistics and search for starless condensations of higher mass. However, massive stars may not form from the collapse of single condensations but from the merging of several pre-/proto-stellar condensations of low to intermediate mass. In the collision scenario of Bonnell et al. (1998), the cluster crossing time must be short enough to allow individual condensations to collide and coalesce with one another. Follow-up dynamical studies of the NGC 2068/2071 condensations in dense molecular tracers could help decide whether they have the potential to form massive stars with $M_\star \mathrel{\mathchoice {\vcenter{\offinterlineskip\halign{\hfil
$\display...
...erlineskip\halign{\hfil$\scriptscriptstyle ....

Acknowledgements
We would like to thank Jason Kirk for his participation during the observing run.

References

 

Online Material


 
Table 1: Characteristics of the protocluster condensations identified in NGC 2068/2071
Condensation Coordinates $S_{850}^{\rm ~int}$ (2) FWHM (3) M (4) $\alpha_{450}^{850}$ Comments
Name $\alpha_{2000}$ $\delta_{2000}$ [mJy] [AU$~\times~$AU] [$M_\odot$] (5)  
LBS18-MM1 05:46:28.2 00:19:29 $1\,510$ $5\,600 \times 4\,400$ 3.80 3.0  
LBS18-MM2 05:46:28.5 00:21:41 550 $12\,000 \times 8\,400$ 1.40 4.0  
LBS18-MM3 05:46:29.5 00:20:16 790 $7\,200 \times 7\,200$ 2.00 3.0  
LBS18-MM4 05:46:30.0 00:19:52 250 $4\,800 \times 3\,200$ 0.65 3.0  
LBS15-MM4 05:46:37.7 00:27:04 150 $6\,400 \times 1\,600$ 0.40 3.0  
LBS8-MM1 05:46:55.0 00:23:25 500 $12\,000\times 10\,400$ 1.25 3.5  
LBS8-MM2 05:46:57.1 00:20:10 490 $8\,400 \times 5\,200$ 1.25 3.0  
LBS8-MM3 05:46:57.1 00:23:56 320 $4\,800 \times 4\,400$ 0.80 3.5  
LBS8-MM4 05:46:58.2 00:20:12 210 $4\,800 \times 1\,600$ 0.55 3.0  
LBS8-MM5 05:46:58.4 00:24:34 150 $4\,800 \times 2\,000$ 0.40 3.5  
LBS8-MM6 05:46:59.8 00:20:26 160 $5\,200 \times 4\,000$ <0.40 3.0 line contamination of $S_{850}^{\rm ~int}$
LBS8-MM7 05:47:00.3 00:20:35 180 $4\,000 \times 3\,200$ <0.45 3.0 line contamination of $S_{850}^{\rm ~int}$
LBS8-MM8 05:47:01.0 00:26:19 $2\,100$ $12\,000 \times 6\,800$ 5.30 3.0  
LBS8-MM9 05:47:01.1 00:20:37 130 unresolved <0.35 3.0 line contamination of $S_{850}^{\rm ~int}$
LBS8-MM10 05:47:01.7 00:18:03 $1\,140$ $12\,800 \times 7\,600$ 2.85 3.5  
LBS8-MM11 05:47:02.0 00:20:45 250 $4\,000 \times 1\,600$ <0.65 3.0 line contamination of $S_{850}^{\rm ~int}$
LBS8-MM12 05:47:02.7 00:22:55 270 $5\,200 \times 1\,600$ 0.70 3.5  
LBS8-MM13 05:47:03.2 00:19:40 110 unresolved 0.30 4.0  
LBS8-MM14 05:47:03.3 00:22:35 400 $3\,600 \times 1\,600$ 1.00 3.5  
LBS8-MM15 05:47:03.6 00:19:54 110 unresolved 0.30 4.0  
LBS8-MM16 05:47:03.6 00:20:08 210 $4\,400 \times 3\,200$ 0.55 4.0  
LBS8-MM17 05:47:04.2 00:20:23 140 unresolved 0.35 4.0  
LBS8-MM18 05:47:04.7 00:21:45 $29\,000$ $9\,600 \times 8\,400$ 9.20 3.5 NGC2071-IRS envelope, $T_{\rm d}=40$ K
LBS8-MM19 05:47:06.4 00:22:36 540 $5\,600 \times 3\,600$ <1.35 3.0 line contamination of $S_{850}^{\rm ~int}$
LBS8-MM20 05:47:07.5 00:22:46 210 $2\,800 \times 1\,600$ <0.55 2.5 line contamination of $S_{850}^{\rm ~int}$
LBS8-MM21 05:47:07.9 00:25:07 210 $4\,800 \times 3\,600$ 0.55 -  
LBS8-MM22 05:47:08.2 00:22:52 220 unresolved <0.55 2.5 line contamination of $S_{850}^{\rm ~int}$
LBS8-MM23 05:47:10.4 00:21:15 $1\,360$ $5\,600 \times 4\,000$ 1.10 3.5 SSV37 envelope, $T_{\rm d}=20$ K
LBS8-MM24 05:47:10.7 00:22:29 110 unresolved 0.30 3.5  
LBS8-MM25 05:47:11.9 00:22:45 150 unresolved 0.40 3.5  
LBS8-MM26 05:47:12.4 00:23:27 150 $4\,400 \times 1\,600$ 0.40 3.0  
LBS8-MM27 05:47:12.6 00:22:23 530 $7\,600 \times 4\,400$ 1.35 3.0  
LBS6-MM1 05:47:14.3 00:21:30 125 unresolved 0.30 3.0  
LBS6-MM2 05:47:16.0 00:21:24 $1\,050$ $12\,400 \times 5\,600$ 2.65 -  
LBS6-MM3 05:47:17.2 00:21:27 150 unresolved 0.40 -  
LBS6-MM4 05:47:24.9 00:20:59 $1\,670$ $5\,200 \times 3\,600$ 4.20 3.0  
LBS6-MM5 05:47:25.1 00:18:49 410 $10\,400 \times 4\,800$ 1.05 3.0  
LBS6-MM6 05:47:26.2 00:19:56 540 $12\,800 \times 3\,600$ 1.35 3.0  
LBS6-MM7 05:47:26.5 00:20:45 320 $6\,400 \times 2\,400$ 0.80 3.0  
LBS6-MM8 05:47:29.8 00:20:39 330 $8\,400 \times 4\,400$ 0.85 3.5  
LBS5-MM1 05:47:32.5 00:20:24 610 $7\,200 \times 3\,600$ 1.55 3.5  
LBS5-MM2 05:47:35.1 00:20:21 260 $8\,000 \times 3\,600$ 0.65 3.5  
LBS5-MM3 05:47:36.9 00:20:07 760 $5\,600 \times 4\,800$ 0.60 3.5 05450+0019 envelope, $T_{\rm d}=20$ K
LBS16-MM1 05:46:36.3 00:05:49 500 $7\,200 \times 6\,000$ 1.25 3.5  
LBS11-MM1 05:46:45.3 00:07:31 540 $6\,800 \times 4\,400$ 1.35 3.5  
LBS11-MM2 05:46:46.1 00:07:09 580 $8\,400 \times 5\,200$ 1.45 3.5  
LBS11-MM3 05:46:47.3 00:07:27 420 $6\,400 \times 4\,400$ 1.05 3.5  
LBS7-MM1 05:47:04.9 00:14:59 $1\,020$ $16\,800 \times 9\,600$ 2.55 3.5  
LBS7-MM2 05:47:05.2 00:13:21 200 $10\,800 \times 1\,600$ 0.50 -  
LBS7-MM3 05:47:06.7 00:12:35 $1\,200$ $9\,600 \times 6\,400$ 3.00 3.0  
LBS7-MM4 05:47:15.3 00:18:42 300 $6\,000 \times 4\,400$ 0.75 3.5  


 
Table 1: continued.
Condensation Coordinates $S_{850}^{\rm ~int}$ (2) FWHM (3) M (4) $\alpha_{450}^{850}$ Comments
Name $\alpha_{2000}$ $\delta_{2000}$ [mJy] [AU$~\times~$AU] [$M_\odot$] (5)  
LBS17-MM1 05:46:24.3 -00:00:06 460 $13\,200 \times 5\,600$ 1.15 4.0  
LBS17-MM2 05:46:24.5 -00:00:22 160 unresolved 0.40 4.0  
LBS17-MM3 05:46:24.6  00:00:13 300 $7\,600 \times 4\,800$ 0.75 4.0  
LBS17-MM4 05:46:26.8  00:01:07 $1\,300$ $14\,800 \times 7\,200$ 3.25 3.5  
LBS17-MM5 05:46:27.6  00:01:31 300 $7\,600 \times 7\,600$ 0.75 3.5  
LBS17-MM6 05:46:27.9 -00:00:52 $1\,710$ $6\,000 \times 4\,400$ 4.30 3.5  
LBS17-MM7 05:46:28.1 -00:01:39 760 $8\,800 \times 7\,200$ 1.90 3.5  
LBS17-MM8 05:46:30.1 -00:01:07 340 $6\,800 \times 2\,400$ 0.85 3.5  
LBS17-MM9 05:46:31.0 -00:02:35 $2\,400$ $5\,600 \times 5\,600$ 3.00 3.0 LBS17-H envelope, $T_{\rm d}=15$ K
LBS17-MM10 05:46:32.3 -00:00:40 330 $8\,800 \times 1\,600$ 0.85 4.0  
LBS17-MM11 05:46:32.9 -00:00:23 125 unresolved 0.30 4.0  
LBS17-MM12 05:46:33.4 -00:00:12 180 unresolved 0.45 4.0  
LBS17-MM13 05:46:33.5 -00:00:02 160 unresolved 0.40 4.0  

LBS10-MM1

05:46:34.9  00:00:32 250 unresolved 0.65 4.0  
LBS10-MM2 05:46:35.8  00:00:33 260 $5\,200 \times 4\,000$ 0.65 3.5  
LBS10-MM3 05:46:37.7  00:00:34 990 $8\,800 \times 4\,400$ 2.50 3.5  
LBS10-MM4 05:46:39.1  00:00:33 120 unresolved 0.30 4.0  
LBS10-MM5 05:46:39.4  00:01:11 940 $5\,600 \times 4\,400$ 2.35 3.5  
LBS10-MM6 05:46:40.5  00:00:34 360 $9\,200 \times 5\,600$ 0.90 4.0  
LBS10-MM7 05:46:43.0  00:00:47 $1\,400$ $9\,200 \times 9\,200$ 3.50 4.0  
LBS10-MM8 05:46:45.1  00:00:18 230 $6\,400 \times 5\,200$ 0.60 4.0  
LBS10-MM9 05:46:47.4  00:00:25 $1\,710$ $6\,400 \times 4\,800$ 1.35 3.5 05442-0000 envelope, $T_{\rm d}=20$ K
LBS10-MM10 05:46:48.4  00:01:31 410 $5\,200 \times 5\,200$ 1.05 4.0  
LBS10-MM11 05:46:48.9  00:01:22 370 $9\,600 \times 4\,800$ 0.95 4.0  
LBS10-MM12 05:46:49.7  00:00:20 165 unresolved 0.40 4.0  
LBS10-MM13 05:46:49.7  00:02:04 540 $9\,200 \times 3\,600$ 1.35 4.0  
LBS10-MM14 05:46:50.7  00:02:07 440 $8\,800 \times 4\,000$ 1.10 3.5  
LBS10-MM15 05:46:51.4  00:00:00 150 unresolved 0.40 4.0  
LBS10-MM16 05:46:52.8  00:01:48 150 unresolved 0.40 4.0  
LBS10-MM17 05:46:54.2 -00:00:24 310 $10\,400 \times 3\,600$ 0.80 3.5  
LBS10S-MM1 05:46:43.1 -00:01:42 230 $17\,200 \times 4\,000$ 0.60 4.5  

(1)
The absolute positional accuracy is better than $\sim $5 $\hbox{$^{\prime\prime}$ }$.
(2)
Integrated flux at $850~\mu$m estimated (after background subtraction) over an area twice the size of Col. [5] when convolved with the 13 $\hbox{$^{\prime\prime}$ }$ beam. The absolute calibration uncertainty is $\sim $20%. The typical rms noise is $\sim $22  ${\rm
mJy} \times \sqrt{({\rm\it FWHM}^2+{\rm\it HPBW}^2) /{\rm\it
HPBW}^2} \times 2$.
(3)
Deconvolved FWHM size derived from a 2D-Gaussian fit to the $850~\mu$m map after background subtraction.
(4)
Mass derived from the $850~\mu$m integrated flux of Col. [4]. Assumed dust temperature and opacity are $T_{\rm d}=15$ K and $\kappa_{850} = \rm0.01~cm^{2}\, g^{-1}$ for starless condensations, $T_{\rm d}= 20-40$ K and $\kappa_{850} =
\rm0.02~cm^{2}\, g^{-1}$ for protostellar envelopes (see also Sect. 2).
(5)
Spectral index $\alpha_{450}^{850}$ (where $S_\nu \propto \nu^\alpha$) measured between $450~\mu$m and $850~\mu$m in an $18\hbox {$^{\prime \prime }$ }$ beam at the position of each condensation without background subtraction. The typical error bar on $\alpha_{450}^{850}$is $\pm 0.5$. Since the background emission often dominates and has a spectral index of $\sim $ 4, we estimate that the intrinsic spectral indices of the condensations are lower than the values listed in Col. [7] by $\Delta \alpha \sim 1 $ on average.


Copyright ESO 2001