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A&A 586, L1 (2016)
DOI: 10.1051/0004-6361/201527620
c ESO 2016
Astronomy
&
Astrophysics
Letter to the Editor
The shadow of the Flying Saucer:
A very low temperature for large dust grains
S. Guilloteau1,2, V. Piétu3, E. Chapillon1,2,3, E. Di Folco1,2, A. Dutrey1,2, T. Henning4, D. Semenov4,
T. Birnstiel4, and N. Grosso5
1
Univ. Bordeaux, LAB, UMR 5804, 33270 Floirac, France
e-mail: [guilloteau,difolco,dutrey]@obs.u-bordeaux1.fr
2
CNRS, LAB, UMR 5804, 33270 Floirac, France
3
IRAM, 300 rue de la piscine, 38406 Saint Martin d’Hères, France
4
Max Planck Institute für Astronomie, Königstuhl 17, 69117 Heidelberg, Germany
5
Observatoire Astronomique de Strasbourg, Université de Strasbourg, CNRS, UMR 7550, 11 rue de l’Université, 67000 Strasbourg,
France
Received 23 October 2015 / Accepted 21 December 2015
ABSTRACT
Context. Dust determines the temperature structure of protoplanetary disks, however, dust temperature determinations almost invari-
ably rely on a complex modeling of the Spectral Energy Distribution.
Aims. We attempt a direct determination of the temperature of large grains emitting at mm wavelengths.
Methods. We observe the edge-on dust disk of the Flying Saucer, which appears in silhouette against the CO J = 2−1 emission from
a background molecular cloud in ρ Oph. The combination of velocity gradients due to the Keplerian rotation of the disk and intensity
variations in the CO background as a function of velocity allows us to directly measure the dust temperature. The dust opacity can
then be derived from the emitted continuum radiation.
Results. The dust disk absorbs the radiation from the CO clouds at several velocities. We derive very low dust temperatures, 5 to 7 K
at radii around 100 au, which is much lower than most model predictions. The dust optical depth is >0.2 at 230 GHz, and the scale
height at 100 au is at least 8 au (best fit 13 au). However, the dust disk is very flat (flaring index −0.35), which is indicative of dust
settling in the outer parts.
Key words. circumstellar matter – protoplanetary disks – radio lines: stars
1. Introduction
Although dust is the main agent to control the protoplanetary
disk temperature (Chiang & Goldreich 1997), our knowledge of
dust temperatures essentially relies on modeling of disk images
and SED (e.g., D’Alessio et al. 2001). Despite (or even because
of) their sophistication, these models suffer from many uncer-
tainties because of the large number of assumed properties: ra-
dial distribution, dust grain growth, dust settling, composition
and porosity, disk flaring geometry, etc. The model temperatures
are mostly constrained by the near-IR part of the SED, which
comes from the optically thick region within 10 au from the
star, and dust temperatures in the disk midplane only rely on
the strong extrapolation that the model provides radially and
vertically. Gas temperatures can provide a proxy for the dust
temperature, but because molecules become heavily depleted on
grains at (dust) temperatures below 15 K, this method only sam-
ples the lukewarm region 1 to 2 scale heights above the disk
plane.
We present a completely different method for a direct mea-
surement of the dust temperature. The method relies on seeing a
disk in silhouette against a bright background. Edge-on disks are
the best targets for this because their larger line-of-sight opacity
maximizes the expected signal.
The Flying Saucer (2MASS J16281370-2431391) is an iso-
lated, edge-on disk in the outskirts of the ρ Oph clouds (Grosso
et al. 2003) with evidence for large dust grains (Pontoppidan
et al. 2007). Grosso et al. (2003) resolved the light scattered by
(micron) dust grains in near-infrared with the NTT and the VLT
and estimated a disk radius of 2.15 , which is about 260 au for
the adopted distance of 120 pc (Loinard et al. 2008). The detec-
tion of the CN N = 2−1 line (Reboussin et al. 2015) confirms
the existence of a large gas disk. The ρ Oph region is crowded
with molecular clouds that are brightly emitting in CO lines.
However, the low extinction derived by Grosso et al. (2003) to-
ward the Flying Saucer suggests it lies in front of these clouds,
providing an ideal geometry for our purpose. We thus observed
the Flying Saucer at high angular resolution in CO J = 2−1 with
the Atacama Large Millimeter Array (ALMA) and the molecular
clouds with the IRAM 30-m telescope.
2. Observations
IRAM 30-m We obtained a CO J = 2−1 spectrum of the Flying
Saucer with the IRAM 30-m to measure the brightness of the
(foreground or background) emission. Pointing was performed
on Saturn, which was a few degrees above the Flying Saucer at
the time of the observations. The weather was relatively windy,
Article published by EDP Sciences L1, page 1 of 5
A&A 586, L1 (2016)
Fig. 1. CO J = 2−1 spectrum toward the Flying Saucer in a 11 beam
(black). A decomposition in four Gaussians is overlaid. The blue line
is the integrated disk spectrum derived from the ALMA observations
(shifted for clarity). The negative feature at 12 km s−1
is tropospheric
CO. The right axis scale is the brightness temperature.
which combined with the low declination of the Flying Saucer,
resulted in some anomalous refraction on angular scales of a few
arcsec.
At 230 GHz, the beamsize is 10.7 and the beam efficiency
is 0.60, while the forward efficiency is 0.92. The conversion from
T∗
A to Jy is thus 7.6 Jy/K. The pointing issues mentioned above
broaden the effective beamsize, but should not significantly af-
fect the conversion from the antenna temperature scale to sky
brightness temperature because we are interested in sources ex-
tended compared to the 30-m beam size. We first performed an
on-off measurement, using a reference position at (1998 , 846 ),
in a region of low emission selected with the FCRAO CO J =
1−0 wide field survey1
. The reference position was observed in
frequency switching and the spectrum was added back to the
on-off result, providing excellent agreement with a frequency
switch spectrum on the Flying Saucer. The final 30-m spectrum
(Fig. 1) can be decomposed in four Gaussian profiles of typical
line width around 1 km s−1
.
ALMA The high angular resolution observations of CO J = 2−1
were performed with ALMA on 17 and 18 May 2015 under ex-
cellent weather (Cycle 2, 2013.1.00387.S). The correlator was
configured to deliver very high spectral resolution with a chan-
nel spacing of 15 kHz (and an effective velocity resolution of
40 m/s). Data was calibrated via the standard ALMA calibra-
tion script in the CASA software package. Titan was used as
a flux calibrator. The calibrated data was regridded in veloc-
ity to the LSR frame and exported through UVFITS format to
the GILDAS package for imaging and data analysis. No self-
calibration was performed. With robust weighting, the uv cov-
erage provided by the ∼34 antennas yields a circular beamsize
of 0.5 .
Figure 2 present channel maps of the CO J = 2−1 emission.
An enlarged version of the central channels is presented in Fig. 3.
In Fig. 4, we show the dust continuum emission, the integrated
CO map, the integrated CO J = 2−1 spectrum, and a position-
velocity diagram through the disk plane. The total continuum
flux is 35 mJy at 242 GHz (with 5% calibration uncertainty).
1
COMPLETE team, 2011, FCRAO Ophiuchus 12CO cubes and map,
http://hdl.handle.net/10904/10078, Harvard Dataverse, V2.
3. Results and analysis
The dust disk clearly extends out to about 180 au, while the gas
disks spreads to 300 au. The CO data is highly contaminated
by emission from molecular clouds, which results in a complex
integrated spectrum over the whole disk (Fig. 4d). At velocities
around ∼1.8 km s−1
and in the range 6−7 km s−1
, the filamentary
structure of these clouds appears clearly (see Fig. 2).
Around an LSR velocity of 5 km s−1
, CO in the western part
shows the pattern expected from Keplerian rotation, and clearly
reveals that CO originates from the upper layers of the disk con-
trary to the mm-emitting dust that has settled toward the mid-
plane. In the eastern part, however, CO shows absorption against
apparently nothing (see Fig. 3). This is a result of interferomet-
ric filtering of extended emission from these molecular clouds.
The results depend on whether the cloud is in the foreground
(see Gueth et al. 1997, their Fig. 7) or background. In the first
case, the dust disk can be hidden by optically thick CO from
the cloud, leading to null visibilities if that cloud is sufficiently
spatially extended (>7.6 with our shortest baselines of 21 m).
However, in Figs. 2, 3, the signal goes to negative values,
requiring a different explanation. A smooth extended CO emis-
sion is filtered out by the interferometer whatever its opacity,
leading to a null brightness. A continuum dust source located
in front of the CO cloud absorbs this CO emission if the dust
temperature is below that of the background CO cloud. The re-
sulting brightness at the CO velocity toward the dust disk is then
smaller than around it, reaching negative values since the back-
ground extended emission is filtered out by the interferometer.
At frequencies away from that of the CO line, the apparent
dust brightness in a synthesized beam is
Td = f(1 − exp(−τ))(Jν(Tdust) − Jν(Tbg)), (1)
where τ is the opacity; f the beam filling factor; and Jν,
the radiation temperature, is the Planck function multiplied by
c2
/2kν2
,
Jν(T) =
hν
k
1
exp(hν/(kT)) − 1
, (2)
and Tbg is the cosmological background, Jν(Tbg) = 0.19 K at
230 GHz. At velocity v, the CO cloud has a brightness
Tc(v) = (1 − exp(−τc(v)))(Jν(Tcloud) − Jν(Tbg)). (3)
Thus, at velocity v, the brightness of the dust disk becomes
Tl(v) = f(1 − exp(−τ))(Jν(Tdust) − Tc(v)). (4)
Subtracting Td and Tl yields the opacity and beam filling factor
product
f(1 − exp(−τ)) =
Td − Tl(v)
Tc(v) − Jν(Tbg)
(5)
from which we derive
Jν(Tdust) =
Td(Tc(v) − Jν(Tbg))
Td − Tl(v)
+ Jν(Tbg), (6)
which, as Jν(Tbg) is small, is about
Jν(Tdust) ≈
Td
Td − Tl(v)
Tc(v). (7)
From Fig. 4, Td is typically 0.4 K, while Tl(v) is ∼−2.0 K around
4 km s−1
and ∼−1.5 K at 2.8 and 5−6 km s−1
. Using Tc(v) from
L1, page 2 of 5
S. Guilloteau et al.: The shadow of the Flying Saucer
Fig. 2. Channel maps of the 12
CO J = 2−1 line emission toward the Flying Saucer. Contours are in step of 8 mJy/beam (0.76 K); negative contours
are red. Velocities are indicated in each panel. The cross indicates the position and orientation of the dust disk.
Fig. 3. Channel maps of the 12
CO J = 2−1 line emission toward the
Flying Saucer. Contours are in steps of 4 mJy/beam (0.38 K, approxi-
mately 2.7σ) up to 28 mJy/beam, and 8 mJy/beam above; negative con-
tours are red. The apparent absorption peaks at six contour levels in the
east, and five in the West.
Fig. 1, 8 to 17 K, we thus derive (average) dust temperatures as
low as 5 to 8 K. From Eq. (5), the filling factor f is at least 0.2,
which for a beam size of 0.5 (60 au) indicates a minimum
FWHM of the dust disk of 13 au along the minor axis. Given
the FWHM of ∼200 au along the major axis, the aspect ratio is
consistent with an inclination ∼87◦
, or implies a minimal 1/e
scale height of 8 au if the disk is purely edge-on. Also, the dust
opacity at 230 GHz must be >0.2 and is most likely substantially
higher. Equation (6) can be applied for each pixel and velocity
channel, allowing us to derive a datacube of dust temperatures.
As the dust disk is unresolved vertically, we show these temper-
atures as a function of velocity along the disk axis in Fig. 5a,
revealing the consistency of the derived values. Residual struc-
tures in the CO clouds probably perturb the measurement at LSR
velocities around 5.6 km s−1
and at the extreme velocities where
the clouds become optically thin and unveil their spatial column
density variations. Yet, the derived values are remarkably con-
sistent. Averaging the datacube over the whole velocity range
produces the dust temperature map of Fig. 5b. A small radial
gradient is visible, but the inner regions (<40 au) may be biased
because of residual emission from the (warm) CO disk itself.
The derived temperature is an average along the line of sight,
sampling radii between the impact parameter and the disk radius
of about 190 au. This effect is estimated in Fig. 5c, assuming a
Fig. 4. a) Continuum emission at 230 GHz; contour spacing is
0.4 mJy/beam. b) Integrated CO line flux; contour spacing is
20 mJy/beam km s−1
. c) Position-velocity diagram across the disk plane;
contour spacing as in Fig. 3. The blue curve is the Keplerian velocity for
a 0.57 M star. d) Integrated CO spectrum over the disk. Images have
been rotated by 3◦
clockwise to align the disk along the x-axis.
uniform surface density in the disk. It shows the measured val-
ues are consistent with T(r) = 7 K (r/100 au)−0.4
. This absorp-
tion derived temperature only relies on the absolute calibration
of the 30-m spectra (the ALMA calibration factor cancels out in
Eq. (7)), which we estimate accurate to 10%.
If the cloud has significant structure on scales 7−10 , the
local brightness Tc(v) toward the Flying Saucer can be higher
(but also equally likely lower). The maximum expected bright-
ness can be estimated assuming the cloud is the maximum size
not sampled in our interferometric maps, 7.6 , and computing
the filling factor in the 10.7 beam of the 30-m telescope. This
would increase Tc(v) by a factor 1.9. However, because of the
nonlinearity of Eq. (6), the dust temperature law would then be-
come T(r) = 10 K (r/100 au)−0.5
. Also, this is a maximally bi-
ased correction since it assumes that the all four different clouds
(corresponding to the four Gaussian lines in Fig. 1) have their
brightness maximum in the direction of the Flying Saucer.
L1, page 3 of 5
A&A 586, L1 (2016)
Fig. 5. a) Dust temperatures derived as a function of position (impact
parameter in au) and velocity. b) Map of the dust temperature, taken as
the mean of all valid values derived for different velocities. The typical
error on the mean is ≤1 K. c) Cut along the disk plane and comparison
between the local temperature and the line-of-sight average (in red).
Table 1. Dust disk modeling results.
Parameter Value Unit
p −0.49 ± 0.02 Surface density exponent
H0 12.7 ± 0.3 au Scale height at 100 au
h −0.34 ± 0.04 Exponent of scale height
Rout 187.0 ± 0.1 au Outer radius
i 90.8 ± 0.4 ◦
Inclination
PA 2.98 ± 0.02 ◦
Orientation
Notes. Σ(r) = Σ0(r/100 au)−p
, H(r) = H0(r/100 au)−h
, and T(r) =
T0(r/100 au)−q
with q = 0.4. Errors are 1σ.
We analyzed the 242 GHz continuum with a simple disk
model that is vertically isothermal, using truncated power laws
for temperature and surface density and no dust settling (ta-
pered edge viscous profiles yielded a poorer fit). We assumed
T = T0(r/100 au)−0.4
, following Guilloteau et al. (2011). We
ran an MCMC, using the “emcee” tool of Foreman-Mackey
et al. (2013), which implements the affine invariant sampler of
Goodman & Weave (2010) with 40 walkers and 5000 steps, re-
taining only the last 1000 steps for the error analysis. Results
are in Table 1. The disk appears closer to edge-on than derived
in the NIR analysis of Grosso et al. (2003). The low flaring in-
dex and negative p value are the direct signatures of an edge-
on settled dust disk fitted by a disk model that does not con-
sider dust settling, as demonstrated by Boehler et al. (2013).
The two observing frequencies, 230 GHz and 242 GHz, are in-
sufficiently separated to provide constraints on the spectral in-
dex, and leave a strong degeneracy between the dust tempera-
ture and surface density, so no reliable value could be found. van
Kempen et al. (2009) report a flux of 58 mJy in the 15 beam
of SCUBA at 850 μm, giving a spectral index of 1.4 between
242 and 345 GHz. This would imply a mean dust temperature of
10 K if the dust disk is optically thick, 7 K if we take the min-
imum opacity at 230 GHz, 0.2, and a dust emissivity exponent
β = 0.8. However, error bars are not specified and the region
has extended flux, so these estimates are not very reliable. With
standard disk dust properties (from Beckwith et al. 1990, with
β = 0.8), the disk H2 surface density is at least 1023
cm−2
at
100 au.
All measurements thus point toward very low dust temper-
ature. More precise values can be obtained by measuring the
missing short spacings of the ALMA data, either via the Alma
Compact Array or on-the-fly mapping at the 30-m, and by ob-
taining an accurate SED covering the mm and sub-mm range, as
the turnover frequency of the Planck function should be readily
visible.
4. Discussion
The very low temperatures are at odds with previous estimates.
Direct measurements of mm-emitting dust temperatures are rare.
Dutrey et al. (2014) report 14 K at 200 au in GG Tau, using de-
viations from the Rayleigh-Jeans part of the blackbody between
230 and 690 GHz. However, the GG Tau disk is circumbinary
and its thermal structure is special because the puffed-up inner
rim of the tidal cavity effectively shades the outer ring. This leads
to a steep temperature gradient (almost as 1/r) that is not ex-
pected in simpler circumstellar disks. Guilloteau et al. (2011)
argue that some of the brighter disks have optically thick cores
and used the apparent disk brightness to derive the temperature
profile (see their Table 8). The temperatures of 15 to 25 K found
for the cores of DG Tau, MWC 480, T Tau, DG Tau B, and HL
Tau extrapolate to values around 11 to 19 K at 100 au when the
mean exponent of 0.4 is considered. However, all these stars are
rather luminous and at least three of them are relatively massive
(1.7 to 2 M ).
Most disk modeling also predicts rather high temperatures
(e.g., Dullemond et al. 2002). Andrews et al. (2013) argue for
an average dust disk temperature of Tdust = 25(L∗/L )(1/4)
K for
disks extending out to 200 au. This is similar to the results found
by Isella et al. (2009). In particular, for DM Tau, whose mass
is very similar to that of the Flying Saucer, Isella et al. (2009)
derived a dust temperature of 20 K at 100 au
To yield lower temperatures than model predicts, either the
disk must intercept much less stellar light or the dust must be a
more efficient emitter at longer wavelengths than assumed. The
J, H, Ks images of the Flying Saucer from Grosso et al. (2003)
show direct evidence for a flared disk and require a stellar lu-
minosity of ∼0.10 L , which is appropriate for a 0.57 M star,
and, hence, the later hypothesis is preferred. Voshchinnikov &
Semenov (2000) showed that for grains containing a conduct-
ing material (refractory organics, FeS, FeO, etc...), nonspheri-
cal grains can be colder than the spherical grains by 20−50%.
For stochastically grown aggregates made of silicates, Fogel &
Leung (1998) have found a similar (but weaker, 10−20%) cool-
ing effects.
Another possibility is a difference in temperature between
larger grains, which dominate at long wavelengths, and small
grains, which dominate the SED in the NIR. If the Planck mean
opacity is lower than 1, larger grains are expected to be colder
than smaller grains. The difference in temperature can be re-
duced through thermal accommodation by collisions with the
gas, but the efficiency of the process is low at densities be-
low 1010
cm−3
.
It is also worth pointing out that the dust emissivity may de-
pend on the temperature (e.g., Boudet et al. 2005; Coupeaud
et al. 2011), an effect which may be substantial given the very
low values found in this study. Finally, such very low dust
temperatures, if applicable to all grain sizes, affect the disk
L1, page 4 of 5
S. Guilloteau et al.: The shadow of the Flying Saucer
chemistry by reducing the mobility of molecules on grains and
halting all surface reactions except hydrogenation by H atoms.
Acknowledgements. This work was supported by “Programme National de
Physique Stellaire” (PNPS from INSU/CNRS.) This research made use of the
SIMBAD database, operated at the CDS, Strasbourg, France. This paper makes
use of the following ALMA data: ADS/JAO.ALMA#2013.1.00387.S. ALMA is
a partnership of ESO (representing its member states), NSF (USA), and NINS
(Japan), together with NRC (Canada), NSC 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. This paper is based on
observations carried out with the IRAM 30-m telescope. IRAM is supported by
INSU/CNRS (France), MPG (Germany), and IGN (Spain).
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Direct measurement of very low dust temperatures in protoplanetary disk

  • 1. A&A 586, L1 (2016) DOI: 10.1051/0004-6361/201527620 c ESO 2016 Astronomy & Astrophysics Letter to the Editor The shadow of the Flying Saucer: A very low temperature for large dust grains S. Guilloteau1,2, V. Piétu3, E. Chapillon1,2,3, E. Di Folco1,2, A. Dutrey1,2, T. Henning4, D. Semenov4, T. Birnstiel4, and N. Grosso5 1 Univ. Bordeaux, LAB, UMR 5804, 33270 Floirac, France e-mail: [guilloteau,difolco,dutrey]@obs.u-bordeaux1.fr 2 CNRS, LAB, UMR 5804, 33270 Floirac, France 3 IRAM, 300 rue de la piscine, 38406 Saint Martin d’Hères, France 4 Max Planck Institute für Astronomie, Königstuhl 17, 69117 Heidelberg, Germany 5 Observatoire Astronomique de Strasbourg, Université de Strasbourg, CNRS, UMR 7550, 11 rue de l’Université, 67000 Strasbourg, France Received 23 October 2015 / Accepted 21 December 2015 ABSTRACT Context. Dust determines the temperature structure of protoplanetary disks, however, dust temperature determinations almost invari- ably rely on a complex modeling of the Spectral Energy Distribution. Aims. We attempt a direct determination of the temperature of large grains emitting at mm wavelengths. Methods. We observe the edge-on dust disk of the Flying Saucer, which appears in silhouette against the CO J = 2−1 emission from a background molecular cloud in ρ Oph. The combination of velocity gradients due to the Keplerian rotation of the disk and intensity variations in the CO background as a function of velocity allows us to directly measure the dust temperature. The dust opacity can then be derived from the emitted continuum radiation. Results. The dust disk absorbs the radiation from the CO clouds at several velocities. We derive very low dust temperatures, 5 to 7 K at radii around 100 au, which is much lower than most model predictions. The dust optical depth is >0.2 at 230 GHz, and the scale height at 100 au is at least 8 au (best fit 13 au). However, the dust disk is very flat (flaring index −0.35), which is indicative of dust settling in the outer parts. Key words. circumstellar matter – protoplanetary disks – radio lines: stars 1. Introduction Although dust is the main agent to control the protoplanetary disk temperature (Chiang & Goldreich 1997), our knowledge of dust temperatures essentially relies on modeling of disk images and SED (e.g., D’Alessio et al. 2001). Despite (or even because of) their sophistication, these models suffer from many uncer- tainties because of the large number of assumed properties: ra- dial distribution, dust grain growth, dust settling, composition and porosity, disk flaring geometry, etc. The model temperatures are mostly constrained by the near-IR part of the SED, which comes from the optically thick region within 10 au from the star, and dust temperatures in the disk midplane only rely on the strong extrapolation that the model provides radially and vertically. Gas temperatures can provide a proxy for the dust temperature, but because molecules become heavily depleted on grains at (dust) temperatures below 15 K, this method only sam- ples the lukewarm region 1 to 2 scale heights above the disk plane. We present a completely different method for a direct mea- surement of the dust temperature. The method relies on seeing a disk in silhouette against a bright background. Edge-on disks are the best targets for this because their larger line-of-sight opacity maximizes the expected signal. The Flying Saucer (2MASS J16281370-2431391) is an iso- lated, edge-on disk in the outskirts of the ρ Oph clouds (Grosso et al. 2003) with evidence for large dust grains (Pontoppidan et al. 2007). Grosso et al. (2003) resolved the light scattered by (micron) dust grains in near-infrared with the NTT and the VLT and estimated a disk radius of 2.15 , which is about 260 au for the adopted distance of 120 pc (Loinard et al. 2008). The detec- tion of the CN N = 2−1 line (Reboussin et al. 2015) confirms the existence of a large gas disk. The ρ Oph region is crowded with molecular clouds that are brightly emitting in CO lines. However, the low extinction derived by Grosso et al. (2003) to- ward the Flying Saucer suggests it lies in front of these clouds, providing an ideal geometry for our purpose. We thus observed the Flying Saucer at high angular resolution in CO J = 2−1 with the Atacama Large Millimeter Array (ALMA) and the molecular clouds with the IRAM 30-m telescope. 2. Observations IRAM 30-m We obtained a CO J = 2−1 spectrum of the Flying Saucer with the IRAM 30-m to measure the brightness of the (foreground or background) emission. Pointing was performed on Saturn, which was a few degrees above the Flying Saucer at the time of the observations. The weather was relatively windy, Article published by EDP Sciences L1, page 1 of 5
  • 2. A&A 586, L1 (2016) Fig. 1. CO J = 2−1 spectrum toward the Flying Saucer in a 11 beam (black). A decomposition in four Gaussians is overlaid. The blue line is the integrated disk spectrum derived from the ALMA observations (shifted for clarity). The negative feature at 12 km s−1 is tropospheric CO. The right axis scale is the brightness temperature. which combined with the low declination of the Flying Saucer, resulted in some anomalous refraction on angular scales of a few arcsec. At 230 GHz, the beamsize is 10.7 and the beam efficiency is 0.60, while the forward efficiency is 0.92. The conversion from T∗ A to Jy is thus 7.6 Jy/K. The pointing issues mentioned above broaden the effective beamsize, but should not significantly af- fect the conversion from the antenna temperature scale to sky brightness temperature because we are interested in sources ex- tended compared to the 30-m beam size. We first performed an on-off measurement, using a reference position at (1998 , 846 ), in a region of low emission selected with the FCRAO CO J = 1−0 wide field survey1 . The reference position was observed in frequency switching and the spectrum was added back to the on-off result, providing excellent agreement with a frequency switch spectrum on the Flying Saucer. The final 30-m spectrum (Fig. 1) can be decomposed in four Gaussian profiles of typical line width around 1 km s−1 . ALMA The high angular resolution observations of CO J = 2−1 were performed with ALMA on 17 and 18 May 2015 under ex- cellent weather (Cycle 2, 2013.1.00387.S). The correlator was configured to deliver very high spectral resolution with a chan- nel spacing of 15 kHz (and an effective velocity resolution of 40 m/s). Data was calibrated via the standard ALMA calibra- tion script in the CASA software package. Titan was used as a flux calibrator. The calibrated data was regridded in veloc- ity to the LSR frame and exported through UVFITS format to the GILDAS package for imaging and data analysis. No self- calibration was performed. With robust weighting, the uv cov- erage provided by the ∼34 antennas yields a circular beamsize of 0.5 . Figure 2 present channel maps of the CO J = 2−1 emission. An enlarged version of the central channels is presented in Fig. 3. In Fig. 4, we show the dust continuum emission, the integrated CO map, the integrated CO J = 2−1 spectrum, and a position- velocity diagram through the disk plane. The total continuum flux is 35 mJy at 242 GHz (with 5% calibration uncertainty). 1 COMPLETE team, 2011, FCRAO Ophiuchus 12CO cubes and map, http://hdl.handle.net/10904/10078, Harvard Dataverse, V2. 3. Results and analysis The dust disk clearly extends out to about 180 au, while the gas disks spreads to 300 au. The CO data is highly contaminated by emission from molecular clouds, which results in a complex integrated spectrum over the whole disk (Fig. 4d). At velocities around ∼1.8 km s−1 and in the range 6−7 km s−1 , the filamentary structure of these clouds appears clearly (see Fig. 2). Around an LSR velocity of 5 km s−1 , CO in the western part shows the pattern expected from Keplerian rotation, and clearly reveals that CO originates from the upper layers of the disk con- trary to the mm-emitting dust that has settled toward the mid- plane. In the eastern part, however, CO shows absorption against apparently nothing (see Fig. 3). This is a result of interferomet- ric filtering of extended emission from these molecular clouds. The results depend on whether the cloud is in the foreground (see Gueth et al. 1997, their Fig. 7) or background. In the first case, the dust disk can be hidden by optically thick CO from the cloud, leading to null visibilities if that cloud is sufficiently spatially extended (>7.6 with our shortest baselines of 21 m). However, in Figs. 2, 3, the signal goes to negative values, requiring a different explanation. A smooth extended CO emis- sion is filtered out by the interferometer whatever its opacity, leading to a null brightness. A continuum dust source located in front of the CO cloud absorbs this CO emission if the dust temperature is below that of the background CO cloud. The re- sulting brightness at the CO velocity toward the dust disk is then smaller than around it, reaching negative values since the back- ground extended emission is filtered out by the interferometer. At frequencies away from that of the CO line, the apparent dust brightness in a synthesized beam is Td = f(1 − exp(−τ))(Jν(Tdust) − Jν(Tbg)), (1) where τ is the opacity; f the beam filling factor; and Jν, the radiation temperature, is the Planck function multiplied by c2 /2kν2 , Jν(T) = hν k 1 exp(hν/(kT)) − 1 , (2) and Tbg is the cosmological background, Jν(Tbg) = 0.19 K at 230 GHz. At velocity v, the CO cloud has a brightness Tc(v) = (1 − exp(−τc(v)))(Jν(Tcloud) − Jν(Tbg)). (3) Thus, at velocity v, the brightness of the dust disk becomes Tl(v) = f(1 − exp(−τ))(Jν(Tdust) − Tc(v)). (4) Subtracting Td and Tl yields the opacity and beam filling factor product f(1 − exp(−τ)) = Td − Tl(v) Tc(v) − Jν(Tbg) (5) from which we derive Jν(Tdust) = Td(Tc(v) − Jν(Tbg)) Td − Tl(v) + Jν(Tbg), (6) which, as Jν(Tbg) is small, is about Jν(Tdust) ≈ Td Td − Tl(v) Tc(v). (7) From Fig. 4, Td is typically 0.4 K, while Tl(v) is ∼−2.0 K around 4 km s−1 and ∼−1.5 K at 2.8 and 5−6 km s−1 . Using Tc(v) from L1, page 2 of 5
  • 3. S. Guilloteau et al.: The shadow of the Flying Saucer Fig. 2. Channel maps of the 12 CO J = 2−1 line emission toward the Flying Saucer. Contours are in step of 8 mJy/beam (0.76 K); negative contours are red. Velocities are indicated in each panel. The cross indicates the position and orientation of the dust disk. Fig. 3. Channel maps of the 12 CO J = 2−1 line emission toward the Flying Saucer. Contours are in steps of 4 mJy/beam (0.38 K, approxi- mately 2.7σ) up to 28 mJy/beam, and 8 mJy/beam above; negative con- tours are red. The apparent absorption peaks at six contour levels in the east, and five in the West. Fig. 1, 8 to 17 K, we thus derive (average) dust temperatures as low as 5 to 8 K. From Eq. (5), the filling factor f is at least 0.2, which for a beam size of 0.5 (60 au) indicates a minimum FWHM of the dust disk of 13 au along the minor axis. Given the FWHM of ∼200 au along the major axis, the aspect ratio is consistent with an inclination ∼87◦ , or implies a minimal 1/e scale height of 8 au if the disk is purely edge-on. Also, the dust opacity at 230 GHz must be >0.2 and is most likely substantially higher. Equation (6) can be applied for each pixel and velocity channel, allowing us to derive a datacube of dust temperatures. As the dust disk is unresolved vertically, we show these temper- atures as a function of velocity along the disk axis in Fig. 5a, revealing the consistency of the derived values. Residual struc- tures in the CO clouds probably perturb the measurement at LSR velocities around 5.6 km s−1 and at the extreme velocities where the clouds become optically thin and unveil their spatial column density variations. Yet, the derived values are remarkably con- sistent. Averaging the datacube over the whole velocity range produces the dust temperature map of Fig. 5b. A small radial gradient is visible, but the inner regions (<40 au) may be biased because of residual emission from the (warm) CO disk itself. The derived temperature is an average along the line of sight, sampling radii between the impact parameter and the disk radius of about 190 au. This effect is estimated in Fig. 5c, assuming a Fig. 4. a) Continuum emission at 230 GHz; contour spacing is 0.4 mJy/beam. b) Integrated CO line flux; contour spacing is 20 mJy/beam km s−1 . c) Position-velocity diagram across the disk plane; contour spacing as in Fig. 3. The blue curve is the Keplerian velocity for a 0.57 M star. d) Integrated CO spectrum over the disk. Images have been rotated by 3◦ clockwise to align the disk along the x-axis. uniform surface density in the disk. It shows the measured val- ues are consistent with T(r) = 7 K (r/100 au)−0.4 . This absorp- tion derived temperature only relies on the absolute calibration of the 30-m spectra (the ALMA calibration factor cancels out in Eq. (7)), which we estimate accurate to 10%. If the cloud has significant structure on scales 7−10 , the local brightness Tc(v) toward the Flying Saucer can be higher (but also equally likely lower). The maximum expected bright- ness can be estimated assuming the cloud is the maximum size not sampled in our interferometric maps, 7.6 , and computing the filling factor in the 10.7 beam of the 30-m telescope. This would increase Tc(v) by a factor 1.9. However, because of the nonlinearity of Eq. (6), the dust temperature law would then be- come T(r) = 10 K (r/100 au)−0.5 . Also, this is a maximally bi- ased correction since it assumes that the all four different clouds (corresponding to the four Gaussian lines in Fig. 1) have their brightness maximum in the direction of the Flying Saucer. L1, page 3 of 5
  • 4. A&A 586, L1 (2016) Fig. 5. a) Dust temperatures derived as a function of position (impact parameter in au) and velocity. b) Map of the dust temperature, taken as the mean of all valid values derived for different velocities. The typical error on the mean is ≤1 K. c) Cut along the disk plane and comparison between the local temperature and the line-of-sight average (in red). Table 1. Dust disk modeling results. Parameter Value Unit p −0.49 ± 0.02 Surface density exponent H0 12.7 ± 0.3 au Scale height at 100 au h −0.34 ± 0.04 Exponent of scale height Rout 187.0 ± 0.1 au Outer radius i 90.8 ± 0.4 ◦ Inclination PA 2.98 ± 0.02 ◦ Orientation Notes. Σ(r) = Σ0(r/100 au)−p , H(r) = H0(r/100 au)−h , and T(r) = T0(r/100 au)−q with q = 0.4. Errors are 1σ. We analyzed the 242 GHz continuum with a simple disk model that is vertically isothermal, using truncated power laws for temperature and surface density and no dust settling (ta- pered edge viscous profiles yielded a poorer fit). We assumed T = T0(r/100 au)−0.4 , following Guilloteau et al. (2011). We ran an MCMC, using the “emcee” tool of Foreman-Mackey et al. (2013), which implements the affine invariant sampler of Goodman & Weave (2010) with 40 walkers and 5000 steps, re- taining only the last 1000 steps for the error analysis. Results are in Table 1. The disk appears closer to edge-on than derived in the NIR analysis of Grosso et al. (2003). The low flaring in- dex and negative p value are the direct signatures of an edge- on settled dust disk fitted by a disk model that does not con- sider dust settling, as demonstrated by Boehler et al. (2013). The two observing frequencies, 230 GHz and 242 GHz, are in- sufficiently separated to provide constraints on the spectral in- dex, and leave a strong degeneracy between the dust tempera- ture and surface density, so no reliable value could be found. van Kempen et al. (2009) report a flux of 58 mJy in the 15 beam of SCUBA at 850 μm, giving a spectral index of 1.4 between 242 and 345 GHz. This would imply a mean dust temperature of 10 K if the dust disk is optically thick, 7 K if we take the min- imum opacity at 230 GHz, 0.2, and a dust emissivity exponent β = 0.8. However, error bars are not specified and the region has extended flux, so these estimates are not very reliable. With standard disk dust properties (from Beckwith et al. 1990, with β = 0.8), the disk H2 surface density is at least 1023 cm−2 at 100 au. All measurements thus point toward very low dust temper- ature. More precise values can be obtained by measuring the missing short spacings of the ALMA data, either via the Alma Compact Array or on-the-fly mapping at the 30-m, and by ob- taining an accurate SED covering the mm and sub-mm range, as the turnover frequency of the Planck function should be readily visible. 4. Discussion The very low temperatures are at odds with previous estimates. Direct measurements of mm-emitting dust temperatures are rare. Dutrey et al. (2014) report 14 K at 200 au in GG Tau, using de- viations from the Rayleigh-Jeans part of the blackbody between 230 and 690 GHz. However, the GG Tau disk is circumbinary and its thermal structure is special because the puffed-up inner rim of the tidal cavity effectively shades the outer ring. This leads to a steep temperature gradient (almost as 1/r) that is not ex- pected in simpler circumstellar disks. Guilloteau et al. (2011) argue that some of the brighter disks have optically thick cores and used the apparent disk brightness to derive the temperature profile (see their Table 8). The temperatures of 15 to 25 K found for the cores of DG Tau, MWC 480, T Tau, DG Tau B, and HL Tau extrapolate to values around 11 to 19 K at 100 au when the mean exponent of 0.4 is considered. However, all these stars are rather luminous and at least three of them are relatively massive (1.7 to 2 M ). Most disk modeling also predicts rather high temperatures (e.g., Dullemond et al. 2002). Andrews et al. (2013) argue for an average dust disk temperature of Tdust = 25(L∗/L )(1/4) K for disks extending out to 200 au. This is similar to the results found by Isella et al. (2009). In particular, for DM Tau, whose mass is very similar to that of the Flying Saucer, Isella et al. (2009) derived a dust temperature of 20 K at 100 au To yield lower temperatures than model predicts, either the disk must intercept much less stellar light or the dust must be a more efficient emitter at longer wavelengths than assumed. The J, H, Ks images of the Flying Saucer from Grosso et al. (2003) show direct evidence for a flared disk and require a stellar lu- minosity of ∼0.10 L , which is appropriate for a 0.57 M star, and, hence, the later hypothesis is preferred. Voshchinnikov & Semenov (2000) showed that for grains containing a conduct- ing material (refractory organics, FeS, FeO, etc...), nonspheri- cal grains can be colder than the spherical grains by 20−50%. For stochastically grown aggregates made of silicates, Fogel & Leung (1998) have found a similar (but weaker, 10−20%) cool- ing effects. Another possibility is a difference in temperature between larger grains, which dominate at long wavelengths, and small grains, which dominate the SED in the NIR. If the Planck mean opacity is lower than 1, larger grains are expected to be colder than smaller grains. The difference in temperature can be re- duced through thermal accommodation by collisions with the gas, but the efficiency of the process is low at densities be- low 1010 cm−3 . It is also worth pointing out that the dust emissivity may de- pend on the temperature (e.g., Boudet et al. 2005; Coupeaud et al. 2011), an effect which may be substantial given the very low values found in this study. Finally, such very low dust temperatures, if applicable to all grain sizes, affect the disk L1, page 4 of 5
  • 5. S. Guilloteau et al.: The shadow of the Flying Saucer chemistry by reducing the mobility of molecules on grains and halting all surface reactions except hydrogenation by H atoms. Acknowledgements. This work was supported by “Programme National de Physique Stellaire” (PNPS from INSU/CNRS.) This research made use of the SIMBAD database, operated at the CDS, Strasbourg, France. This paper makes use of the following ALMA data: ADS/JAO.ALMA#2013.1.00387.S. ALMA is a partnership of ESO (representing its member states), NSF (USA), and NINS (Japan), together with NRC (Canada), NSC 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. This paper is based on observations carried out with the IRAM 30-m telescope. IRAM is supported by INSU/CNRS (France), MPG (Germany), and IGN (Spain). References Andrews, S. M., Rosenfeld, K. A., Kraus, A. L., & Wilner, D. J. 2013, ApJ, 771, 129 Beckwith, S. V. W., Sargent, A. I., Chini, R. S., & Guesten, R. 1990, AJ, 99, 924 Boehler, Y., Dutrey, A., Guilloteau, S., & Piétu, V. 2013, MNRAS, 431, 1573 Boudet, N., Mutschke, H., Nayral, C., et al. 2005, ApJ, 633, 272 Chiang, E. I., & Goldreich, P. 1997, ApJ, 490, 368 Coupeaud, A., Demyk, K., Meny, C., et al. 2011, A&A, 535, A124 D’Alessio, P., Calvet, N., & Hartmann, L. 2001, ApJ, 553, 321 Dullemond, C. P., van Zadelhoff, G. J., & Natta, A. 2002, A&A, 389, 464 Dutrey, A., di Folco, E., Guilloteau, S., et al. 2014, Nature, 514, 600 Fogel, M. E., & Leung, C. M. 1998, ApJ, 501, 175 Foreman-Mackey, D., Hogg, D. W., Lang, D., & Goodman, J. 2013, PASP, 125, 306 Goodman, J., & Weave, J. 2010, Comm. Appl. Math. Comput. Sci., 5, 65 Grosso, N., Alves, J., Wood, K., et al. 2003, ApJ, 586, 296 Gueth, F., Guilloteau, S., Dutrey, A., & Bachiller, R. 1997, A&A, 323, 943 Guilloteau, S., Dutrey, A., Piétu, V., & Boehler, Y. 2011, A&A, 529, A105 Isella, A., Carpenter, J. M., & Sargent, A. I. 2009, ApJ, 701, 260 Loinard, L., Torres, R. M., Mioduszewski, A. J., & Rodríguez, L. F. 2008, ApJ, 675, L29 Pontoppidan, K. M., Stapelfeldt, K. R., Blake, G. A., van Dishoeck, E. F., & Dullemond, C. P. 2007, ApJ, 658, L111 Reboussin, L., Guilloteau, S., Simon, M., et al. 2015, A&A, 578, A31 van Kempen, T. A., van Dishoeck, E. F., Salter, D. M., et al. 2009, A&A, 498, 167 Voshchinnikov, N. V., & Semenov, D. A. 2000, Astron. Lett., 26, 679 L1, page 5 of 5