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arXiv:1503.07605v2[astro-ph.GA]16Apr2015 Publ. Astron. Soc. Japan (2015) 00(0), 1–7
doi: 10.1093/pasj/xxx000
1
High-resolution ALMA observations of SDP.81.
I. The innermost mass profile of the lensing
elliptical galaxy probed by 30 milli-arcsecond
images
Yoichi TAMURA1
, Masamune OGURI,2,3,4
, Daisuke IONO5,6
,
Bunyo HATSUKADE5
, Yuichi MATSUDA5,6
and Masao HAYASHI5
1
Institute of Astronomy, University of Tokyo, Osawa, Mitaka, Tokyo 181-0015
2
Research Center for the Early Universe, University of Tokyo, Hongo, Bunkyo-ku, Tokyo
113-0033
3
Department of Physics, University of Tokyo, Hongo, Bunkyo-ku, Tokyo 113-0033
4
Kavli Institute for the Physics and Mathematics of the Universe (Kavli IPMU, WPI), University
of Tokyo, Chiba 277-8583
5
National Astronomical Observatory of Japan, Osawa, Mitaka, Tokyo, 181-8588
6
SOKENDAI (The Graduate University for Advanced Studies), Osawa, Mitaka, Tokyo
181-8588
∗E-mail: ytamura@ioa.s.u-tokyo.ac.jp
Received 2015 March 25; Accepted 2015 April 16
Abstract
We report a detailed modeling of a mass profile of a z =0.2999 massive elliptical galaxy using 30
milli-arcsecond resolution 1-mm Atacama Large Millimeter/submillimeter Array (ALMA) images
of the galaxy–galaxy lensing system SDP.81. The detailed morphology of the lensed multiple
images of the z = 3.042 infrared-luminous galaxy, which is found to consist of tens of <
∼ 100-
pc-sized star-forming clumps embedded in a ∼ 2 kpc disk, are well reproduced by a lensing
galaxy modeled by an isothermal ellipsoid with a 400 pc core. The core radius is consistent
with that of the visible stellar light, and the mass-to-light ratio of ∼ 2M⊙ L−1
⊙ is comparable to
the locally measured value, suggesting that the inner 1 kpc region is dominated by luminous
matter. The position of the predicted mass centroid is consistent to within ≃ 30 mas with a
non-thermal source detected with ALMA, which likely traces an active galactic nucleus of the
foreground elliptical galaxy. While the black hole mass and the core radius of the elliptical
galaxy are degenerate, a point source mass of > 3 × 108
M⊙ mimicking a supermassive black
hole is required to explain the non-detection of a central image of the background galaxy. The
required mass is consistent with the prediction from the well-known correlation between black
hole mass and host velocity dispersion. Our analysis demonstrates the power of high resolution
imaging of strong gravitational lensing for studying the innermost mass profile and the central
supermassive black hole of distant elliptical galaxies.
Key words: black hole physics — gravitational lensing: strong — galaxies: individual (H-ATLAS
J090311.6+003906) — galaxies: structure — submillimeter: galaxies
c 2015. Astronomical Society of Japan.
2 Publications of the Astronomical Society of Japan, (2015), Vol. 00, No. 0
1 Introduction
Galaxy–galaxy lensing occurs ubiquitously in the observable
universe. Magnified images from gravitational lensing al-
low us to understand the detailed mass structure of the in-
tervening galaxy as well as the background source structure
(e.g., Koopmans 2005; Inoue & Chiba 2005; Vegetti et al.
2012; Hezaveh 2013a; Hezaveh et al. 2013b; Hezaveh 2014).
Furthermore, a detection or absence of a central lensed image
offers a unique opportunity to map the innermost mass distribu-
tion of the lensing galaxy and to directly measure the mass of
the central supermassive black hole (SMBH, Mao et al. 2001;
Winn et al. 2004; Inada et al. 2008). Precise mass modeling re-
quires sensitive, extinction-free, and extremely high resolution
imaging toward the very center of a lensing galaxy (Hezaveh
et al. 2015). This is now possible with long baseline capa-
bilities offered by the Atacama Large Millimeter/submillimeter
Array (ALMA). Here we present a detailed modeling of a mass
profile of the z = 0.2999 elliptical galaxy, which is the fore-
ground galaxy in the galaxy–galaxy lensing system H-ATLAS
J090311.6+003906 (SDP.81), using 30 milli-arcsec (mas) reso-
lution 1-mm images obtained at ALMA.
SDP.81 is a gravitationally lensed z = 3.042 galaxy dis-
covered in the Herschel Astrophysical Terahertz Large Area
Survey (H-ATLAS, Eales et al. 2010). The characteris-
tic features (“Einstein ring”) are evident in the 2′′
resolu-
tion interferometric maps (Negrello et al. 2010; Omont et al.
2013; Bussmann et al. 2013) and the Hubble Space Telescope
(HST) image (Negrello et al. 2014; Dye et al. 2014), indi-
cating strong magnification. Carbon Monoxide (CO) and wa-
ter (H2O) emission were successfully detected from the back-
ground galaxy (Omont et al. 2013). The foreground elliptical
galaxy is identified in the Sloan Digital Sky Survey (SDSS)
as SDSS J090311.57+003906.5 (hereafter SDSS J0903) with
a spectroscopic redshift of z = 0.2999± 0.0002 (Negrello et al.
2014). We hereafter refer to the foreground and background
galaxies as SDSS J0903 and SDP.81, respectively. Detailed dis-
cussion on the spatial/kinematic structure and the star-formation
activity in SDP.81 will be presented in a subsequent paper
(Paper II; Hatsukade et al. 2015).
Throughout this paper, we assume a flat universe with Ωm =
0.26, ΩΛ = 0.74, and H0 = 72 km s−1
Mpc−1
. The angular
scale of 1′′
corresponds to 4.36 kpc at the lens redshift zl =
0.2999 and 7.78 kpc at source redshift zs = 3.042.
2 Data
2.1 ALMA observations and images
The ALMA data at wavelengths of 1.0, 1.3 and 2.0 mm
were obtained during the long baseline campaign of Science
Verification (ALMA Partnership 2015b). The resulting spatial
resolution achieved at 1.0, 1.3 and 2.0 mm are 23× 31 mas (PA
= 15◦
), 30 × 39 mas (PA = 20◦
) and 54 × 60 mas (PA = 18◦
),
with r.m.s. noise level of 10, 10, and 9 µJy beam−1
, respec-
tively. The CO (5–4), (8–7) and (10–9) images were also taken
simultaneously in the 2.0, 1.3 and 1.0 mm bands, respectively.
The CO images are uv-tapered to ≃170 mas in order to increase
the sensitivity to extended structure. Details of the observations
are given in ALMA Partnership (2015a) and ALMA Partnership
(2015b).
A three-color image composed from the 1.0 and 1.3 mm
data are shown in figure 1a. The quadruple images of SDP.81
are clearly resolved, three of which are bridged by a 3′′
-long
arc. The arcs consist of four bright knots connected by thin
smooth filaments. The grainy clumps seen around the arcs are
not coherent among the different frequency bands (figure 1a),
and thus they are likely to be artifacts due to phase calibra-
tion residuals. On the other hand, we find fainter, but sig-
nificant knots embedded in the arcs that are consistent in all
different waveband images. These are real features that are
likely tracing the internal substructures of SDP.81. A central
point source bracketed by the long and short arcs is not re-
solved with the Band 7 beam and has a 1.0–2.0 mm power-law
spectral index of α = −0.3 ± 0.7 (ALMA Partnership 2015a).
The extrapolated flux at 20 cm is consistent with that of the
cataloged radio source FIRST J090311.5+003906 (S20cm =
1.21 ± 0.16 mJy beam−1
, Becker et al. 1995). The power-law
spectral index from 1.0 mm to 20 cm is α = −0.64 ± 0.01 (see
inset of figure 1b), which is consistent with the spectral index
measured for 1.0–2.0 mm. If the non-thermal emission arises
from SDP.81, it should also dominate the emission from the
arcs. However, the observed spectral index of the arc is posi-
tive (typically α >
∼ 2), meaning that dust emission is the better
model to explain the emission characteristics of the arc ALMA
Partnership (2015a). Furthermore, no molecular lines of CO
and H2O at z = 3.042 are found at the position. It is there-
fore likely that the non-thermal emission arises from an Active
Galactic Nucleus (AGN) of SDSS J0903.
2.2 Hubble images
We retrieve the archival HST image (proposal ID: 12194,
Negrello et al. 2014) taken with the Wide Field Camera 3
(WFC3) at 1.6 µm (F160W, H band). The point spread func-
tion (PSF) is 151 mas in FWHM. We calibrate the coordinates
of the WFC3 image using the catalog data from the SDSS Data
Release 121
. We use 46 SDSS objects located in the WFC3 im-
age to derive the astrometric fit using IRAF. The r.m.s. errors of
the fit are 85 mas in right ascension and 100 mas in declination.
The nominal center of SDSS J0903 matches the position of the
central non-thermal source in the ALMA images within 15 mas.
We use the GALFIT software (Version 3.0.5, Peng et al.
1
http://skyserver.sdss.org/dr12
Publications of the Astronomical Society of Japan, (2015), Vol. 00, No. 0 3
Table 1. Lens model parameters.
xa ya σv
b ec θe
c rcore
d γ (×10−2)e θγ
e δ (×10−3)f θδ
f ǫ (×10−3)g θǫ
g
6+21
−32 5+13
−22 265+15
−4 0.14+0.11
−0.07 11 ± 13 48+169
−28 4.0+1.7
−3.2 3+35
−23 3.0+3.1
−2.3 41 ± 22 2.4+3.7
−1.7 35+23
−13
The errors represent 68% confidence intervals estimated from a Markov-chain Monte Carlo simulation. (a) The central position of an isothermal ellipsoid in units of mas,
relative to the position of the non-thermal source at 9h
3m
11.s
573, +0◦
39′
6.′′
54, respectively. (b) Velocity dispersion of the isothermal ellipsoid (km s−1
). (c) Ellipticity
and its position angle (deg). (d) core radius of the isothermal ellipsoid (mas). (e) external shear and its position angle (deg). (f) third-order external perturbation and its
position angle (deg). (g) multipole perturbation with (m, n) = (4, 2) and its position angle (deg). See Oguri (2010) for the definitions of the parameters.
Fig. 1. (a) ALMA 3-color image of SDP.81 (1.0, 1.15 and 1.3 mm for blue, green and red, respectively) overlaid with the Hubble WFC3/F160W (1.6 µm) image
where the stellar light of SDSS J0903 is subtracted (contours). Two sets of counter-images of stellar peaks are indicated by filled and open stars, respectively.
The synthesized beam size is indicated at the bottom-left corner. The origin of the image is taken at the position of a central compact non-thermal source. (b)
The ALMA 1.0 mm image. Upper inset shows CO (5–4) spectra at the positions of the source A (upper) and E (lower). Bottom inset shows the spectral energy
distribution of the central compact source, which is well fitted by a power-law function with a spectral index of −0.64 (solid line), suggesting the synchrotron
emission. (c) The modeled brightness distribution on the image plane. The image is smoothed by a Gaussian with FWHM = 23 mas. The inner and outer
ellipses represent radial and tangential critical curves, respectively. (d) The modeled brightness distribution on the source plane, which is 0.5′′
on a side. The
star represents the source position of the stellar peaks denoted as filled stars in (a). The position of this panel is indicated as a dotted square in (c). The solid
curves represent the caustics. The scale bar at the bottom-left corner shows a physical scale of 200 pc at z = 3.042.
4 Publications of the Astronomical Society of Japan, (2015), Vol. 00, No. 0
Fig. 2. Correlation matrix of the lens parameters computed by a Marcov-chain Monte Carlo simulation. The probability distribution of two parameters are
indicated by a greyscale map with contours of 1σ, 2σ and 3σ. The diagonal panels show the probability distribution of each parameter in which the rest
parameters are marginalized over. The asterisk in the x–y correlation plot marks the position of the AGN at the center of SDSS J0903.
2010) to deblend the stellar light in SDP.81 from SDSS J0903.
Following the procedure adopted by Negrello et al. (2014), two
S´ersic profiles are simultaneously fitted to the HST image. As
a result, the radial profile of SDSS J0903 is decomposed into a
brighter (H-band absolute AB magnitude of MH = 17.56) ellip-
tical with a S´ersic index of ns =4.42 and a fainter (MH =18.69)
exponential disk with ns = 1.03. Although our total flux is 1.2×
higher, this is consistent with the model presented by Negrello
et al. (2014). The residual image shown in figure 1 clearly ex-
hibits the stellar arcs which are significantly (>
∼ 100 mas) offset
from the 1-mm ALMA arcs (see Paper II for the interpretation).
3 Gravitational lens model
3.1 Methods and results
We use the GLAFIC software (Oguri 2010)2
to reproduce the
lensed image using an isothermal ellipsoid with a flat core.
The choice of an isothermal ellipsoid is supported by the fact
that the radial density profile of SDSS J0903 is consistent with
ρ(r) ∝ r−2
(Dye et al. 2014; Rybak et al. 2015), which is the
profile expected for an isothermal ellipsoid. The structure of
SDP.81 is, however, too complex to be accounted for by a sin-
gle isothermal ellipsoid alone. We examine the SDSS clus-
ter catalog of Oguri (2014) and find a cluster of galaxies at
z = 0.306 with the richness of ∼ 21 and located ∼ 2′
away
2
http://www.slac.stanford.edu/%7Eoguri/glafic/
Publications of the Astronomical Society of Japan, (2015), Vol. 00, No. 0 5
Fig. 3. Surface mass density versus projected radius of the best-fit mass
model (blue shade), radial distribution of stellar light (dark yellow) and the
point spread function (PSF) of the 1.6 µm HST image (dotted curve, arbitrary
unit). The mass model smoothed by the HST PSF is shown in dashed curve.
The surface density is normalized by the cosmological critical density for a
source redshift zs = 3.042, Σcrit = 4.3 × 109
M⊙ kpc−2
.
from SDSS J0903. Therefore we include the third-order and
quadrupole perturbations of mass3
, in addition to the standard
external shear, to take into account the gravitational influence
of the cluster and large-scale structure.
We identify compact knots in the arcs that are common in
the 1.0, 1.3, and 2.0 mm images and then identify two sets of
counter-images of the knots in SDP.81. These are shown as
open squares in figure 1b (A and E). The counter-images of
each set are extracted by visually identifying continuum inten-
sity peaks which share the same/similar CO (5–4) and (8–7)
spectral profiles at each of the peaks. Figure 1b shows how the
counter-images are identified; all of the CO (5–4) spectra at the
positions of A have a peak at ∼ 100 km s−1
while the peaks
at E appear near −200 km s−1
and have broader line profiles
than A, which likely correspond to the red and blue compo-
nents reported by Omont et al. (2013) and ALMA Partnership
(2015a), respectively. This method allows us to predict that the
knots A are quadruple lensed images of a single source, whereas
the knots E are double images and thus the (tangential) caustics
should lie between A and E on the source plane. First, we ob-
tain an initial mass model only with the isothermal ellipsoid and
external shear using the positions of A and E. Then we use the
initial mass model to identify groups of counter-images of knots
found in the 1.0-mm continuum image. The knots within ≃ 50
mas from the predicted positions are identified as the counter-
images, resulting in identifications of 46 images. We then refine
3
We use GLAFIC mass models clus3 for the third-order external perturba-
tion and mpole with (m,n) = (4,2) for the quadrupole perturbation (equa-
tion 13 of Oguri 2010). The central positions of the perturbation compo-
nents are fixed to that of the isothermal ellipsoid.
the mass model by adding the higher-order perturbations (the
number of independent parameters is 12) and fitting all of the
identified multiple images. In the model calculation, we also
consider two sets of double images identified with the 1.6-µm
HST image, which is indicated by star symbols in figure 1a. The
number of degrees of freedom (DOF) is thus NDOF = 88. The
positional uncertainty of the knots used for optimization is set to
20 mas, while the uncertainties of the 10 knots which are close
to the critical curve and/or possibly suffering from blending are
set to 100–200 mas. The uncertainties of the four HST images
are set to 130–200 mas.
The best-fit parameters of the mass model4
are listed in
table 1, where the 1σ confidence intervals are computed by
Marcov-chain Monte Carlo simulations as shown in figure 2.
Note that the core radius (rcore) and velocity dispersion (σv)
of the isothermal ellipsoid are highly degenerate. The central
position of the isothermal ellipsoid is not only consistent with
the brightness peak of the stellar distribution within the 1σ as-
trometric uncertainty of HST (≃ 100 mas), but also with the
location of the candidate AGN, i.e., (x, y) = (0, 0), to within
≃ 30 mas (1σ). This suggests that the AGN is indeed located
at the bottom (innermost < 100-pc) of the potential well of
SDSS J0903. The best-fit parameters of the isothermal ellip-
soid and external shear are in good agreement with those inde-
pendently obtained using the same ALMA images (Rybak et al.
2015; Dye et al. 2015)5
and the HST images (Dye et al. 2014)
at 1σ level.
The crosses in figure 1b mark the positions of the counter-
images predicted by this model, and we find that the model is
qualitatively consistent with the peak positions of the 1.0-mm
brightness distribution (χ2
= 3.45). Figures 1c and 1d show
the predicted brightness distributions on the image and source
planes, respectively. The observed images are reproduced by 35
<
∼ 100-pc-sized knots embedded in an extended (≃ 2 kpc) disk.
While the uncertainty is relatively large, the total magnification
factor is expected to be µg ∼ 22. This is consistent with the
value obtained by Rybak et al. (2015) (µg = 17.6±0.4 for total,
µg = 25.2 ± 2.6 for a central star-forming disk), while it is ≃
2× higher than the value previously obtained with the SMA
(µg ≃ 11, Bussmann et al. 2013). This is likely because, as
suggested by Rybak et al. (2015), the ALMA image allows us to
identify more compact structures close to the caustics, resulting
in higher magnifications than those obtained previously.
3.2 Mass profile of SDSS J0903
In figure 3, we show the surface mass profile of the gravitational
lens model normalized by a cosmological critical density for a
source redshift zs = 3.042 (i.e., convergence κ(r)) and a radial
4
The GLAFIC model of SDP.81 is available at http://www.ioa.s.u-
tokyo.ac.jp/%7Eytamura/SDP81/.
5
Note that the ellipticity q used in Rybak et al. (2015) is related by e = 1−q.
6 Publications of the Astronomical Society of Japan, (2015), Vol. 00, No. 0
Fig. 4. The flux density ratio of central counter-images relative to the all
counter-images, as a function of mass of a supermassive black hole of
SDSS J0903 (Solid line with circles). The source-plane components are
the same as shown in figure 1d. The horizontal dotted line shows the 3σ
upper limit of the ALMA 1.0-mm image on the flux ratio. The dashed line
with squares represents χ2
of model optimizations.
profile of the 1.6-µm stellar light obtained by the HST/WFC3
F160W imaging observations. The critical density is Σcrit =
4.3×109
M⊙ kpc−2
, and the stellar surface mass is scaled using
a fiducial mass-to-light ratio of 2 M⊙ L−1
⊙ at λrest ≃ 1 µm
(e.g., Bell et al. 2003), which is a typical value for local massive
ellipticals. Because the stellar profile is lowpass-filtered by the
PSF of HST (151 mas, see the dotted curve), the profile is only
reliable at r >
∼ 0.1′′
. It is evident that there is a knee in the stellar
profile at a characteristic radius of ≃ 0.15′′
.
In figure 3, we also show the lensing mass profile smoothed
by the HST PSF. The knee position and the amplitude of the
profile are in agreement with the lens model. Although the de-
rived core (rcore = 48+169
−28 mas, which corresponds to a core
diameter of ∼400 pc) is slightly smaller than the stellar core
(r ≃ 150 mas), the two core radii are consistent to within the 1σ
uncertainty. Furthermore, the position angle of the isothermal
ellipsoid (θe = 11 ± 13◦
) is consistent with that of the stellar
profile (10 ± 1◦
, Dye et al. 2014), suggesting that the bary-
onic matter, traced by the stellar light, dominates the mass in
the inner 1-kpc region of the galaxy. At larger radii (>
∼ 3 kpc),
however, the stellar light falls below the model surface density
(κ(r) ∝ r−1
), which can be interpreted as the presence of dark
matter in the outer parts of SDSS J0903.
4 Discussions and conclusions
The non-detection of the central ‘odd’ image of SDP.81 in the
deep ALMA images rules out a top-flat plateau in the gravita-
tional potential, but instead requires the presence of a steep (or
cuspy) radial profile in the innermost potential distribution. A
SMBH can make the central potential more cuspy even if the
stellar mass distribution is top-flat as suggested from the WFC3
radial profile. As a consequence, this can erase the central im-
age if the black hole is massive enough to fully perturb the core
potential. Since there is a clear sign of the presence of an AGN
at the center of SDSS J0903, we add a point source mimick-
ing the SMBH to the lens model in order to investigate how the
SMBH affects the flux of the central image. A point mass with
MBH = 107
to 109
M⊙ is placed at the position of the AGN and
rcore is fixed to the stellar core radius of 150 mas, while the rest
are treated as free parameters (NDOF = 89).
Figure 4 shows Scent/Stot (i.e. the ratio between the flux
from the central image to all of the counter-images) as a func-
tion of MBH. The fit to the model is generally good (χ2
≃ 3.7)
in the range of 107
< MBH/M⊙ < 109
. The ratio is insensi-
tive to the black hole mass if it is less than 1 × 108
M⊙, but
the central image rapidly dims as the black hole mass is higher
than 2 × 108
M⊙. The horizontal dotted line shows the 3σ up-
per limit of the 1.0-mm image (30 µJy) divided by the total flux
(37.7±1.5 mJy, ALMA Partnership 2015a), suggesting that the
ALMA non-detection places a constraint to the black hole mass
of MBH > 3 × 108
M⊙. Note that if we adopt rcore = 48 mas,
the limit is slightly relaxed to MBH > 1 × 108
M⊙.
A black hole mass can independently be estimated from
the well-known correlation between black hole mass and the
velocity dispersion of the bulge (e.g., Ferrarese & Merritt
2000; Gebhardt et al. 2000). The black hole estimated from the
velocity dispersion of the lens (σv = 265+15
−4 km s−1
, Table 1)
and using the local correlation (Kormendy & Ho 2013) is
MBH = (1±0.1)×109
M⊙, which is consistent with the lower
limit derived above. It will difficult to detect the central im-
age of SDP.81 even in future ALMA observations if MBH ∼
1×109
M⊙. We demonstrate in this work that the detailed grav-
itational lens modeling using sensitive, high-resolution imaging
with ALMA is capable of constraining the central <
∼ 1 kpc mass
profile and the black hole mass, which will help us understand
the co-evolution of the SMBHs and the host galaxies through,
for example, SMBH scouring (Hezaveh et al. 2015).
Finally, we note that a similar conclusion on the mass of the
SMBH (logMBH/M⊙ > 8.4) was made by a recent analysis by
Wong et al. (2015), where they used an independent code GLEE
(Suyu & Halkola 2010) and different sets of multiple images
from the ALMA images tapered to ∼170 mas to construct a lens
model. Nevertheless, we prefer to use the full resolution ALMA
images (up to 23 mas), which allows us to (1) accurately model
higher-order perturbations, and to (2) robustly identify multiple
features in the images and construct a reliable lens model.
Acknowledgments
We thank the anonymous referee for fruitful comments. This work is sup-
ported by KAKENHI (No. 25103503, 26800093 and 20647268). MO
is supported in part by World Premier International Research Center
Initiative (WPI Initiative), MEXT, Japan. DI is supported by the 2015
Publications of the Astronomical Society of Japan, (2015), Vol. 00, No. 0 7
Inamori Research Grants Program. This paper makes use of the follow-
ing ALMA data: ADS/JAO.ALMA #2011.0.00016.SV. ALMA is a part-
nership of ESO (representing its member states), NSF (USA) and NINS
(Japan), together with NRC (Canada), NSC, ASIAA (Taiwan) and KASI
(Republic of Korea), in cooperation with the Republic of Chile. The Joint
ALMA Observatory is operated by ESO, NAOJ and NRAO.
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High resolution alma_observations_of_sdp81_the_innermost_mass_profile_of_the_lensing_elliptical_galaxy_probed_by_30_milli_arcsecond_images

  • 1. arXiv:1503.07605v2[astro-ph.GA]16Apr2015 Publ. Astron. Soc. Japan (2015) 00(0), 1–7 doi: 10.1093/pasj/xxx000 1 High-resolution ALMA observations of SDP.81. I. The innermost mass profile of the lensing elliptical galaxy probed by 30 milli-arcsecond images Yoichi TAMURA1 , Masamune OGURI,2,3,4 , Daisuke IONO5,6 , Bunyo HATSUKADE5 , Yuichi MATSUDA5,6 and Masao HAYASHI5 1 Institute of Astronomy, University of Tokyo, Osawa, Mitaka, Tokyo 181-0015 2 Research Center for the Early Universe, University of Tokyo, Hongo, Bunkyo-ku, Tokyo 113-0033 3 Department of Physics, University of Tokyo, Hongo, Bunkyo-ku, Tokyo 113-0033 4 Kavli Institute for the Physics and Mathematics of the Universe (Kavli IPMU, WPI), University of Tokyo, Chiba 277-8583 5 National Astronomical Observatory of Japan, Osawa, Mitaka, Tokyo, 181-8588 6 SOKENDAI (The Graduate University for Advanced Studies), Osawa, Mitaka, Tokyo 181-8588 ∗E-mail: ytamura@ioa.s.u-tokyo.ac.jp Received 2015 March 25; Accepted 2015 April 16 Abstract We report a detailed modeling of a mass profile of a z =0.2999 massive elliptical galaxy using 30 milli-arcsecond resolution 1-mm Atacama Large Millimeter/submillimeter Array (ALMA) images of the galaxy–galaxy lensing system SDP.81. The detailed morphology of the lensed multiple images of the z = 3.042 infrared-luminous galaxy, which is found to consist of tens of < ∼ 100- pc-sized star-forming clumps embedded in a ∼ 2 kpc disk, are well reproduced by a lensing galaxy modeled by an isothermal ellipsoid with a 400 pc core. The core radius is consistent with that of the visible stellar light, and the mass-to-light ratio of ∼ 2M⊙ L−1 ⊙ is comparable to the locally measured value, suggesting that the inner 1 kpc region is dominated by luminous matter. The position of the predicted mass centroid is consistent to within ≃ 30 mas with a non-thermal source detected with ALMA, which likely traces an active galactic nucleus of the foreground elliptical galaxy. While the black hole mass and the core radius of the elliptical galaxy are degenerate, a point source mass of > 3 × 108 M⊙ mimicking a supermassive black hole is required to explain the non-detection of a central image of the background galaxy. The required mass is consistent with the prediction from the well-known correlation between black hole mass and host velocity dispersion. Our analysis demonstrates the power of high resolution imaging of strong gravitational lensing for studying the innermost mass profile and the central supermassive black hole of distant elliptical galaxies. Key words: black hole physics — gravitational lensing: strong — galaxies: individual (H-ATLAS J090311.6+003906) — galaxies: structure — submillimeter: galaxies c 2015. Astronomical Society of Japan.
  • 2. 2 Publications of the Astronomical Society of Japan, (2015), Vol. 00, No. 0 1 Introduction Galaxy–galaxy lensing occurs ubiquitously in the observable universe. Magnified images from gravitational lensing al- low us to understand the detailed mass structure of the in- tervening galaxy as well as the background source structure (e.g., Koopmans 2005; Inoue & Chiba 2005; Vegetti et al. 2012; Hezaveh 2013a; Hezaveh et al. 2013b; Hezaveh 2014). Furthermore, a detection or absence of a central lensed image offers a unique opportunity to map the innermost mass distribu- tion of the lensing galaxy and to directly measure the mass of the central supermassive black hole (SMBH, Mao et al. 2001; Winn et al. 2004; Inada et al. 2008). Precise mass modeling re- quires sensitive, extinction-free, and extremely high resolution imaging toward the very center of a lensing galaxy (Hezaveh et al. 2015). This is now possible with long baseline capa- bilities offered by the Atacama Large Millimeter/submillimeter Array (ALMA). Here we present a detailed modeling of a mass profile of the z = 0.2999 elliptical galaxy, which is the fore- ground galaxy in the galaxy–galaxy lensing system H-ATLAS J090311.6+003906 (SDP.81), using 30 milli-arcsec (mas) reso- lution 1-mm images obtained at ALMA. SDP.81 is a gravitationally lensed z = 3.042 galaxy dis- covered in the Herschel Astrophysical Terahertz Large Area Survey (H-ATLAS, Eales et al. 2010). The characteris- tic features (“Einstein ring”) are evident in the 2′′ resolu- tion interferometric maps (Negrello et al. 2010; Omont et al. 2013; Bussmann et al. 2013) and the Hubble Space Telescope (HST) image (Negrello et al. 2014; Dye et al. 2014), indi- cating strong magnification. Carbon Monoxide (CO) and wa- ter (H2O) emission were successfully detected from the back- ground galaxy (Omont et al. 2013). The foreground elliptical galaxy is identified in the Sloan Digital Sky Survey (SDSS) as SDSS J090311.57+003906.5 (hereafter SDSS J0903) with a spectroscopic redshift of z = 0.2999± 0.0002 (Negrello et al. 2014). We hereafter refer to the foreground and background galaxies as SDSS J0903 and SDP.81, respectively. Detailed dis- cussion on the spatial/kinematic structure and the star-formation activity in SDP.81 will be presented in a subsequent paper (Paper II; Hatsukade et al. 2015). Throughout this paper, we assume a flat universe with Ωm = 0.26, ΩΛ = 0.74, and H0 = 72 km s−1 Mpc−1 . The angular scale of 1′′ corresponds to 4.36 kpc at the lens redshift zl = 0.2999 and 7.78 kpc at source redshift zs = 3.042. 2 Data 2.1 ALMA observations and images The ALMA data at wavelengths of 1.0, 1.3 and 2.0 mm were obtained during the long baseline campaign of Science Verification (ALMA Partnership 2015b). The resulting spatial resolution achieved at 1.0, 1.3 and 2.0 mm are 23× 31 mas (PA = 15◦ ), 30 × 39 mas (PA = 20◦ ) and 54 × 60 mas (PA = 18◦ ), with r.m.s. noise level of 10, 10, and 9 µJy beam−1 , respec- tively. The CO (5–4), (8–7) and (10–9) images were also taken simultaneously in the 2.0, 1.3 and 1.0 mm bands, respectively. The CO images are uv-tapered to ≃170 mas in order to increase the sensitivity to extended structure. Details of the observations are given in ALMA Partnership (2015a) and ALMA Partnership (2015b). A three-color image composed from the 1.0 and 1.3 mm data are shown in figure 1a. The quadruple images of SDP.81 are clearly resolved, three of which are bridged by a 3′′ -long arc. The arcs consist of four bright knots connected by thin smooth filaments. The grainy clumps seen around the arcs are not coherent among the different frequency bands (figure 1a), and thus they are likely to be artifacts due to phase calibra- tion residuals. On the other hand, we find fainter, but sig- nificant knots embedded in the arcs that are consistent in all different waveband images. These are real features that are likely tracing the internal substructures of SDP.81. A central point source bracketed by the long and short arcs is not re- solved with the Band 7 beam and has a 1.0–2.0 mm power-law spectral index of α = −0.3 ± 0.7 (ALMA Partnership 2015a). The extrapolated flux at 20 cm is consistent with that of the cataloged radio source FIRST J090311.5+003906 (S20cm = 1.21 ± 0.16 mJy beam−1 , Becker et al. 1995). The power-law spectral index from 1.0 mm to 20 cm is α = −0.64 ± 0.01 (see inset of figure 1b), which is consistent with the spectral index measured for 1.0–2.0 mm. If the non-thermal emission arises from SDP.81, it should also dominate the emission from the arcs. However, the observed spectral index of the arc is posi- tive (typically α > ∼ 2), meaning that dust emission is the better model to explain the emission characteristics of the arc ALMA Partnership (2015a). Furthermore, no molecular lines of CO and H2O at z = 3.042 are found at the position. It is there- fore likely that the non-thermal emission arises from an Active Galactic Nucleus (AGN) of SDSS J0903. 2.2 Hubble images We retrieve the archival HST image (proposal ID: 12194, Negrello et al. 2014) taken with the Wide Field Camera 3 (WFC3) at 1.6 µm (F160W, H band). The point spread func- tion (PSF) is 151 mas in FWHM. We calibrate the coordinates of the WFC3 image using the catalog data from the SDSS Data Release 121 . We use 46 SDSS objects located in the WFC3 im- age to derive the astrometric fit using IRAF. The r.m.s. errors of the fit are 85 mas in right ascension and 100 mas in declination. The nominal center of SDSS J0903 matches the position of the central non-thermal source in the ALMA images within 15 mas. We use the GALFIT software (Version 3.0.5, Peng et al. 1 http://skyserver.sdss.org/dr12
  • 3. Publications of the Astronomical Society of Japan, (2015), Vol. 00, No. 0 3 Table 1. Lens model parameters. xa ya σv b ec θe c rcore d γ (×10−2)e θγ e δ (×10−3)f θδ f ǫ (×10−3)g θǫ g 6+21 −32 5+13 −22 265+15 −4 0.14+0.11 −0.07 11 ± 13 48+169 −28 4.0+1.7 −3.2 3+35 −23 3.0+3.1 −2.3 41 ± 22 2.4+3.7 −1.7 35+23 −13 The errors represent 68% confidence intervals estimated from a Markov-chain Monte Carlo simulation. (a) The central position of an isothermal ellipsoid in units of mas, relative to the position of the non-thermal source at 9h 3m 11.s 573, +0◦ 39′ 6.′′ 54, respectively. (b) Velocity dispersion of the isothermal ellipsoid (km s−1 ). (c) Ellipticity and its position angle (deg). (d) core radius of the isothermal ellipsoid (mas). (e) external shear and its position angle (deg). (f) third-order external perturbation and its position angle (deg). (g) multipole perturbation with (m, n) = (4, 2) and its position angle (deg). See Oguri (2010) for the definitions of the parameters. Fig. 1. (a) ALMA 3-color image of SDP.81 (1.0, 1.15 and 1.3 mm for blue, green and red, respectively) overlaid with the Hubble WFC3/F160W (1.6 µm) image where the stellar light of SDSS J0903 is subtracted (contours). Two sets of counter-images of stellar peaks are indicated by filled and open stars, respectively. The synthesized beam size is indicated at the bottom-left corner. The origin of the image is taken at the position of a central compact non-thermal source. (b) The ALMA 1.0 mm image. Upper inset shows CO (5–4) spectra at the positions of the source A (upper) and E (lower). Bottom inset shows the spectral energy distribution of the central compact source, which is well fitted by a power-law function with a spectral index of −0.64 (solid line), suggesting the synchrotron emission. (c) The modeled brightness distribution on the image plane. The image is smoothed by a Gaussian with FWHM = 23 mas. The inner and outer ellipses represent radial and tangential critical curves, respectively. (d) The modeled brightness distribution on the source plane, which is 0.5′′ on a side. The star represents the source position of the stellar peaks denoted as filled stars in (a). The position of this panel is indicated as a dotted square in (c). The solid curves represent the caustics. The scale bar at the bottom-left corner shows a physical scale of 200 pc at z = 3.042.
  • 4. 4 Publications of the Astronomical Society of Japan, (2015), Vol. 00, No. 0 Fig. 2. Correlation matrix of the lens parameters computed by a Marcov-chain Monte Carlo simulation. The probability distribution of two parameters are indicated by a greyscale map with contours of 1σ, 2σ and 3σ. The diagonal panels show the probability distribution of each parameter in which the rest parameters are marginalized over. The asterisk in the x–y correlation plot marks the position of the AGN at the center of SDSS J0903. 2010) to deblend the stellar light in SDP.81 from SDSS J0903. Following the procedure adopted by Negrello et al. (2014), two S´ersic profiles are simultaneously fitted to the HST image. As a result, the radial profile of SDSS J0903 is decomposed into a brighter (H-band absolute AB magnitude of MH = 17.56) ellip- tical with a S´ersic index of ns =4.42 and a fainter (MH =18.69) exponential disk with ns = 1.03. Although our total flux is 1.2× higher, this is consistent with the model presented by Negrello et al. (2014). The residual image shown in figure 1 clearly ex- hibits the stellar arcs which are significantly (> ∼ 100 mas) offset from the 1-mm ALMA arcs (see Paper II for the interpretation). 3 Gravitational lens model 3.1 Methods and results We use the GLAFIC software (Oguri 2010)2 to reproduce the lensed image using an isothermal ellipsoid with a flat core. The choice of an isothermal ellipsoid is supported by the fact that the radial density profile of SDSS J0903 is consistent with ρ(r) ∝ r−2 (Dye et al. 2014; Rybak et al. 2015), which is the profile expected for an isothermal ellipsoid. The structure of SDP.81 is, however, too complex to be accounted for by a sin- gle isothermal ellipsoid alone. We examine the SDSS clus- ter catalog of Oguri (2014) and find a cluster of galaxies at z = 0.306 with the richness of ∼ 21 and located ∼ 2′ away 2 http://www.slac.stanford.edu/%7Eoguri/glafic/
  • 5. Publications of the Astronomical Society of Japan, (2015), Vol. 00, No. 0 5 Fig. 3. Surface mass density versus projected radius of the best-fit mass model (blue shade), radial distribution of stellar light (dark yellow) and the point spread function (PSF) of the 1.6 µm HST image (dotted curve, arbitrary unit). The mass model smoothed by the HST PSF is shown in dashed curve. The surface density is normalized by the cosmological critical density for a source redshift zs = 3.042, Σcrit = 4.3 × 109 M⊙ kpc−2 . from SDSS J0903. Therefore we include the third-order and quadrupole perturbations of mass3 , in addition to the standard external shear, to take into account the gravitational influence of the cluster and large-scale structure. We identify compact knots in the arcs that are common in the 1.0, 1.3, and 2.0 mm images and then identify two sets of counter-images of the knots in SDP.81. These are shown as open squares in figure 1b (A and E). The counter-images of each set are extracted by visually identifying continuum inten- sity peaks which share the same/similar CO (5–4) and (8–7) spectral profiles at each of the peaks. Figure 1b shows how the counter-images are identified; all of the CO (5–4) spectra at the positions of A have a peak at ∼ 100 km s−1 while the peaks at E appear near −200 km s−1 and have broader line profiles than A, which likely correspond to the red and blue compo- nents reported by Omont et al. (2013) and ALMA Partnership (2015a), respectively. This method allows us to predict that the knots A are quadruple lensed images of a single source, whereas the knots E are double images and thus the (tangential) caustics should lie between A and E on the source plane. First, we ob- tain an initial mass model only with the isothermal ellipsoid and external shear using the positions of A and E. Then we use the initial mass model to identify groups of counter-images of knots found in the 1.0-mm continuum image. The knots within ≃ 50 mas from the predicted positions are identified as the counter- images, resulting in identifications of 46 images. We then refine 3 We use GLAFIC mass models clus3 for the third-order external perturba- tion and mpole with (m,n) = (4,2) for the quadrupole perturbation (equa- tion 13 of Oguri 2010). The central positions of the perturbation compo- nents are fixed to that of the isothermal ellipsoid. the mass model by adding the higher-order perturbations (the number of independent parameters is 12) and fitting all of the identified multiple images. In the model calculation, we also consider two sets of double images identified with the 1.6-µm HST image, which is indicated by star symbols in figure 1a. The number of degrees of freedom (DOF) is thus NDOF = 88. The positional uncertainty of the knots used for optimization is set to 20 mas, while the uncertainties of the 10 knots which are close to the critical curve and/or possibly suffering from blending are set to 100–200 mas. The uncertainties of the four HST images are set to 130–200 mas. The best-fit parameters of the mass model4 are listed in table 1, where the 1σ confidence intervals are computed by Marcov-chain Monte Carlo simulations as shown in figure 2. Note that the core radius (rcore) and velocity dispersion (σv) of the isothermal ellipsoid are highly degenerate. The central position of the isothermal ellipsoid is not only consistent with the brightness peak of the stellar distribution within the 1σ as- trometric uncertainty of HST (≃ 100 mas), but also with the location of the candidate AGN, i.e., (x, y) = (0, 0), to within ≃ 30 mas (1σ). This suggests that the AGN is indeed located at the bottom (innermost < 100-pc) of the potential well of SDSS J0903. The best-fit parameters of the isothermal ellip- soid and external shear are in good agreement with those inde- pendently obtained using the same ALMA images (Rybak et al. 2015; Dye et al. 2015)5 and the HST images (Dye et al. 2014) at 1σ level. The crosses in figure 1b mark the positions of the counter- images predicted by this model, and we find that the model is qualitatively consistent with the peak positions of the 1.0-mm brightness distribution (χ2 = 3.45). Figures 1c and 1d show the predicted brightness distributions on the image and source planes, respectively. The observed images are reproduced by 35 < ∼ 100-pc-sized knots embedded in an extended (≃ 2 kpc) disk. While the uncertainty is relatively large, the total magnification factor is expected to be µg ∼ 22. This is consistent with the value obtained by Rybak et al. (2015) (µg = 17.6±0.4 for total, µg = 25.2 ± 2.6 for a central star-forming disk), while it is ≃ 2× higher than the value previously obtained with the SMA (µg ≃ 11, Bussmann et al. 2013). This is likely because, as suggested by Rybak et al. (2015), the ALMA image allows us to identify more compact structures close to the caustics, resulting in higher magnifications than those obtained previously. 3.2 Mass profile of SDSS J0903 In figure 3, we show the surface mass profile of the gravitational lens model normalized by a cosmological critical density for a source redshift zs = 3.042 (i.e., convergence κ(r)) and a radial 4 The GLAFIC model of SDP.81 is available at http://www.ioa.s.u- tokyo.ac.jp/%7Eytamura/SDP81/. 5 Note that the ellipticity q used in Rybak et al. (2015) is related by e = 1−q.
  • 6. 6 Publications of the Astronomical Society of Japan, (2015), Vol. 00, No. 0 Fig. 4. The flux density ratio of central counter-images relative to the all counter-images, as a function of mass of a supermassive black hole of SDSS J0903 (Solid line with circles). The source-plane components are the same as shown in figure 1d. The horizontal dotted line shows the 3σ upper limit of the ALMA 1.0-mm image on the flux ratio. The dashed line with squares represents χ2 of model optimizations. profile of the 1.6-µm stellar light obtained by the HST/WFC3 F160W imaging observations. The critical density is Σcrit = 4.3×109 M⊙ kpc−2 , and the stellar surface mass is scaled using a fiducial mass-to-light ratio of 2 M⊙ L−1 ⊙ at λrest ≃ 1 µm (e.g., Bell et al. 2003), which is a typical value for local massive ellipticals. Because the stellar profile is lowpass-filtered by the PSF of HST (151 mas, see the dotted curve), the profile is only reliable at r > ∼ 0.1′′ . It is evident that there is a knee in the stellar profile at a characteristic radius of ≃ 0.15′′ . In figure 3, we also show the lensing mass profile smoothed by the HST PSF. The knee position and the amplitude of the profile are in agreement with the lens model. Although the de- rived core (rcore = 48+169 −28 mas, which corresponds to a core diameter of ∼400 pc) is slightly smaller than the stellar core (r ≃ 150 mas), the two core radii are consistent to within the 1σ uncertainty. Furthermore, the position angle of the isothermal ellipsoid (θe = 11 ± 13◦ ) is consistent with that of the stellar profile (10 ± 1◦ , Dye et al. 2014), suggesting that the bary- onic matter, traced by the stellar light, dominates the mass in the inner 1-kpc region of the galaxy. At larger radii (> ∼ 3 kpc), however, the stellar light falls below the model surface density (κ(r) ∝ r−1 ), which can be interpreted as the presence of dark matter in the outer parts of SDSS J0903. 4 Discussions and conclusions The non-detection of the central ‘odd’ image of SDP.81 in the deep ALMA images rules out a top-flat plateau in the gravita- tional potential, but instead requires the presence of a steep (or cuspy) radial profile in the innermost potential distribution. A SMBH can make the central potential more cuspy even if the stellar mass distribution is top-flat as suggested from the WFC3 radial profile. As a consequence, this can erase the central im- age if the black hole is massive enough to fully perturb the core potential. Since there is a clear sign of the presence of an AGN at the center of SDSS J0903, we add a point source mimick- ing the SMBH to the lens model in order to investigate how the SMBH affects the flux of the central image. A point mass with MBH = 107 to 109 M⊙ is placed at the position of the AGN and rcore is fixed to the stellar core radius of 150 mas, while the rest are treated as free parameters (NDOF = 89). Figure 4 shows Scent/Stot (i.e. the ratio between the flux from the central image to all of the counter-images) as a func- tion of MBH. The fit to the model is generally good (χ2 ≃ 3.7) in the range of 107 < MBH/M⊙ < 109 . The ratio is insensi- tive to the black hole mass if it is less than 1 × 108 M⊙, but the central image rapidly dims as the black hole mass is higher than 2 × 108 M⊙. The horizontal dotted line shows the 3σ up- per limit of the 1.0-mm image (30 µJy) divided by the total flux (37.7±1.5 mJy, ALMA Partnership 2015a), suggesting that the ALMA non-detection places a constraint to the black hole mass of MBH > 3 × 108 M⊙. Note that if we adopt rcore = 48 mas, the limit is slightly relaxed to MBH > 1 × 108 M⊙. A black hole mass can independently be estimated from the well-known correlation between black hole mass and the velocity dispersion of the bulge (e.g., Ferrarese & Merritt 2000; Gebhardt et al. 2000). The black hole estimated from the velocity dispersion of the lens (σv = 265+15 −4 km s−1 , Table 1) and using the local correlation (Kormendy & Ho 2013) is MBH = (1±0.1)×109 M⊙, which is consistent with the lower limit derived above. It will difficult to detect the central im- age of SDP.81 even in future ALMA observations if MBH ∼ 1×109 M⊙. We demonstrate in this work that the detailed grav- itational lens modeling using sensitive, high-resolution imaging with ALMA is capable of constraining the central < ∼ 1 kpc mass profile and the black hole mass, which will help us understand the co-evolution of the SMBHs and the host galaxies through, for example, SMBH scouring (Hezaveh et al. 2015). Finally, we note that a similar conclusion on the mass of the SMBH (logMBH/M⊙ > 8.4) was made by a recent analysis by Wong et al. (2015), where they used an independent code GLEE (Suyu & Halkola 2010) and different sets of multiple images from the ALMA images tapered to ∼170 mas to construct a lens model. Nevertheless, we prefer to use the full resolution ALMA images (up to 23 mas), which allows us to (1) accurately model higher-order perturbations, and to (2) robustly identify multiple features in the images and construct a reliable lens model. Acknowledgments We thank the anonymous referee for fruitful comments. This work is sup- ported by KAKENHI (No. 25103503, 26800093 and 20647268). MO is supported in part by World Premier International Research Center Initiative (WPI Initiative), MEXT, Japan. DI is supported by the 2015
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