Draft version September 22, 2020 Preprint typeset using LATEX style AASTeX6 v. 1.0
THE Hi STRUCTURE OF THE LOCAL VOLUME DWARF GALAXY PISCES A
Luca Beale1,2,†, Jennifer Donovan Meyer2, Erik J. Tollerud3, Mary E. Putman4, and J. E. G. Peek3,5
1Department of Astronomy, University of Virginia, Charlottesville, VA 22904, USA 2National Radio Astronomy Observatory, Charlottesville, VA 22901, USA 3Space Telescope Science Institute, 3700 San Martin Drive, Baltimore, MD 21218, USA 4Department of Astronomy, Columbia University, Mail Code 5246, 550 West 120th Street, New York, NY 10027, USA 5Department of Physics & Astronomy, Johns Hopkins University, 3400 North Charles Street, Baltimore, MD 21218, USA
ABSTRACT Dedicated Hi surveys have recently led to a growing category of low-mass galaxies found in the Local Volume. We present synthesis imaging of one such galaxy, Pisces A, a low-mass dwarf originally confirmed via optical imaging and spectroscopy of neutral hydrogen (Hi) sources in the Galactic Arecibo L-band Feed Array Hi (GALFA-Hi) survey. Using Hi observations taken with the Karl G. Jansky Very Large Array (JVLA), we characterize the kinematic structure of the gas and connect it to the galaxy’s environment and evolutionary history. While the galaxy shows overall ordered rotation, a number of kinematic features indicate a disturbed gas morphology. These features are suggestive of a tumultuous recent history, and represent 3.5% of the total baryonic mass. We find a total baryon ∼ fraction fbary = 0.13 if we include these features. We also quantify the cosmic environment of Pisces A, finding an apparent alignment of the disturbed gas with nearby, large scale filamentary structure at the edge of the Local Void. We consider several scenarios for the origin of the disturbed gas, including gas stripping via ram pressure or galaxy-galaxy interactions, as well as accretion and ram pressure compression. Though we cannot rule out a past interaction with a companion, our observations best support the suggestion that the neutral gas morphology and recent star formation in Pisces A is a direct result of its interactions with the IGM. Keywords: galaxies: dwarf — galaxies: individual(Pisces A) — radio lines: galaxies
1. INTRODUCTION the timescales involved) are complex and poorly studied, Modulo internal processes, the survival of gas in galax- especially when Hi persists in extended structures around ies throughout cosmic history generally suggests that gas these galaxies (Roychowdhury et al. 2011). is either being replenished (via mergers or accretion) or The cosmic environment of dwarf galaxies can also pro- shielded by a halo. In cluster environments, such shield- vide insights into the evolution of their gas content. Low- ing can happen in large dark matter subhaloes (Penny mass galaxies are thought to accrete their gas mainly et al. 2009), which prevent disruption from the cluster through the so-called “cold mode”, even down to z = 0 potential. Gas may be accreted at late times from the (Kereˇset al. 2005, 2009; Maddox et al. 2015). The low 5 cosmic web (Kereˇset al. 2005), and Ricotti(2009) sug- temperature (T . 10 K) gas is expected to be trans- gests that accretion from the intergalactic medium may ported along cosmic filaments, allowing galaxies to fun- arXiv:2009.09145v1 [astro-ph.GA] 19 Sep 2020 still occur even after reionization. Understanding these nel gas from large distances. Possible evidence for such processes is crucial to determining the overall growth of accretion may be observable in the gas kinematics of dwarf galaxies, and how their star formation and inter- individual galaxies, e.g., the misalignment of the kine- stellar medium (ISM) are coupled (Dekel & Silk 1986; matical major and minor axes (KK 246; Kreckel et al. Kennicutt 1998; Brooks & Zolotov 2014). Despite low 2011a), warping of the polar disk (J102819.24+623502.6; column densities ( 1021 cm−2 integrated over a 2000 Stanonik et al. 2009), and disturbed morphology (KKH . ∼ beam, corresponding to 300 700 pc for the SHIELD 86; Ott et al. 2012). This cold mode accretion mechanism ∼ − sample; Cannon et al. 2011), dwarfs can still have on- is also expected to be more significant in low density re- 6−7 gions, and a handful of individual systems from the Void going star formation at low masses (MH 10 M ). i ∼ The mechanisms by which dwarfs consume their fuel (and Galaxy Survey (VGS; Kreckel et al. 2014), in which the morphology and kinematics of 59 galaxies selected to re- †[email protected] side within the deepest voids identified in the Sloan Dig- 2
14 continuum 12 10 8 520 6
4 bm (mJy Intensity
500
2
Dec (J2000) 480 ° 1 )
460
0
+10±440 2 kpc 15m04s 56s 48s 40s 0h14m32s RA (J2000)
Figure 1. Continuum emission (derived from 3 128 MHz subbands centered on 1435.5, 1563.5, and 1691.5 MHz) in a × 50 50 region around Pisces A. Orange contours highlight continuum sources at the depth of our imaging. The black × 18.7 mJy bm−1 km s−1 contour highlighting the extent of the Hi emission is from the foundation-derived integrated · intensity map (see Section 3.1). The 4400 4000 inset color image shows the optical extent of the galaxy. The colors × approximate the human eye response to the F606W/F814W HST ACS imaging (for details, see Tollerud et al. 2016). ital Sky Survey (SDSS) were studied, reveal kinematic matics and morphology. We explore this possibility here warps and low column density envelopes consistent with by examining the resolved gas kinematics of Pisces A. “cold” gas accretion (see especially Figures 9 and 10 in This paper is organized as follows: In Section2, we Kreckel et al. 2012). describe the JVLA observations. Our techniques for ex- Here we present resolved Hi imaging of one such low- tracting kinematic and morphological information are mass dwarf galaxy taken with the Karl G. Jansky Very presented in Section3. We highlight the velocity struc- Large Array1 (JVLA). Pisces A, a Local Volume dwarf ture and kinematics in Section4. We place Pisces A in galaxy, was originally identified in the GALFA-Hi DR1 context in Section5, discuss possible origins of the dis- catalog (Peek et al. 2011) as an Hi cloud with a size < 200 turbed gas in Section6 and conclude in Section7. and a velocity FWHM < 35 km s−1 (Saul et al. 2012; Tollerud et al. 2015). Followup optical spectroscopy 2. OBSERVATIONS AND DATA REDUCTION (Tollerud et al. 2016) confirmed the coincidence of the Hi emission with a stellar component, cementing its sta- Pisces A was observed in December 2015 with the JVLA in D-configuration for 2h, corresponding to 1.3h tus as a galaxy. Carignan et al.(2016) obtained inter- ∼ ferometric observations with the compact Karoo Array of on-source integration time (JVLA/15B-309; PI Dono- Telescope (KAT-7). With a 5.30 3.40 synthesized beam van Meyer). The WIDAR correlator was configured to × (natural weighting), they reported warping of the Hi disk provide 4 continuum spectral windows (128 MHz band- toward the receding side. width subdivided into 128 channels) and a single spec- From the location of Pisces A within the Local Vol- tral window centered on the Hi line (8 MHz subdivided ume, and its star formation history (SFH), Tollerud et al. into 2048 channels). After Hanning smoothing and RFI (2016) suggest that the galaxy has fallen into a higher- excision, we perform standard calibration of the visibil- density region from a void. If this is indeed the case, ity data within the Common Astronomy Software Ap- subsequent gas accretion or encounters with other galax- plications (CASA; McMullin et al. 2007) environment. ies could trigger delayed (recent) evolution and leave an J0020+1540 is used to calibrate the phase and ampli- imprint on the gas content observable through the kine- tude, while 3C48 serves as a bandpass and flux calibra- tor. The calibrated data are then split off into their own MeasurementSet. Baselines with noisy or bad data are 1 The National Radio Astronomy Observatory is a facility of the National Science Foundation operated under cooperative agree- removed before further analysis. ment by Associated Universities, Inc. Table 1 summarizes the parameters of this galaxy, and Hi in Pisces A 3
Table 1. Key Parameters of Pisces A little difference in the noise characteristics of any images created using the data subsets, and our results are not Parameter Value Reference significantly changed by flagging the affected baselines. RA (J2000) 00h14m46s To maximize our sensitivity to a range of spatial scales, Dec. (J2000) +10◦48047.0100 and to explore whether the features detected at one spa- +0.15 Distance (Mpc) 5.64−0.13 (3) tial/velocity resolution might also be apparent at another Optical axial ratio (q = b/a) 0.66 0.01 (3) spatial/velocity resolution, we produce multiple versions ± Optical inclinationa (◦) 59 3 (1, 4) of the data cube with different imaging parameters. We ± Hi axial ratio 0.79 0.02 (1) create cubes with three spatial weighting functions (uni- ± Hi inclinationa (◦) 44 6 (1) form, Briggs weighting, and natural) and 2 km s−1 chan- ±+0.06 MV (mag) 11.57−0.05 (3) nels, as well as two additional Briggs weighted cubes with − +5 −1 −1 reff,major (pc) 145−6 (3) narrower (1 km s ) and wider (4 km s ) channels. The +0.4 log(M?/M ) 7.0−1.7 (3) three cubes used in our final analysis are summarized in −1 vsys,opt (km s ) 240 34 (2) Table 2. ± Arecibo Among our three cubes with varying spatial resolu- −1 vsys,Hi (km s ) 236 0.5 (2) tion, we find that Briggs weighting (with robust = 0.5; −1 ± W 50Hi (km s ) 22.5 1.3 (2) Briggs 1995) yields similar results to natural weighting 6 ± MHi (10 M ) 8.9 0.8 (2, 3) in terms of rms noise and the spectra derived at the lo- ± KAT-7 Array cations of our detected features, with a slightly smaller −1 vsys,Hi (km s ) 233 0.5 (4) beam size. Thus we present analyses based on the robust −1 ± W 50Hi (km s ) 28 3 (4) weighted cube (foundation) assuming that the beam size 6 ± MHi (10 M ) 13 4 (3, 4) is a better match to the linear size of the detected fea- ± JVLA tures discussed in Section4. The uniform data cube, −1 vsys,Hi(km s ) 235.7 0.6 (1) on the other hand, provides increased spatial resolution i −1 ± W 50Hi (km s ) 38.7 4.8 (1) to capture more compact emission; in the end, this cube 6 ± MHi,gal (10 M ) 8.4 1.1 (1) did not reveal new information about Pisces A and is not ± (1) This work. highlighted in the paper. (2) Tollerud et al.(2015) Improved spectral resolution in the narchan data cube −1 (3) Tollerud et al.(2016) is achieved by binning to 1 km s velocity resolu- (4) Carignan et al.(2016) tion. While this results in decreased signal-to-noise, the a smaller channel width allows us to distinguish between Assuming q0 = 0.48 0.04 (Roychowdhury et al. 2013). ± kinematic components, and offers a better estimate of the rotation curve. Finally, the widechan data cube is an optical image is shown in Figure 1. binned to 4 km s−1 channels for increased sensitivity to extended structure, at the cost of spectral resolution. 3. METHODS In order to construct moment maps for Pisces A, we 3.1. Data Cubes first apply a spatial mask to the data cube, derived from When imaging the Hi spectral window, we restrict the the shape of the emission at 233 km s−1 in the foundation data to a spectral range of 100 km s−1 centered on the data cube (chosen to encompass the northeast extension; systemic velocity, as we find no significant emission be- see Figure 2 and Section 4.2). Then, we mask out any yond this range. We apply a primary beam correction to emission below the 3σrms level. Finally, for the pixels all data cubes. Note that none of our final data cubes that remain, we mask out any that are spectrally isolated are continuum-subtracted. Although continuum sources – that is, a pixel is masked out if neither of its spectral exist in the field at the depth of our imaging, no signifi- neighbors have remained. We then produce moment 0 cant continuum emission is coincident with Pisces A (left (integrated intensity), moment 1 (intensity-weighted ve- panel of Figure 1). locity), and moment 2 (intensity-weighted velocity dis- Before creating cubes for analysis, we image subsets of persion) maps from the masked data cube. Although the data to affirm the detection of the features discussed physical interpretation of moment 1 and moment 2 maps in Section4. In particular, we split and image the cal- as “velocity fields” and “dispersion maps”, respectively, ibrated visibilities by polarization (RR and LL) as well is valid only for a true Gaussian line profile, we use these as by scan (‘first half’ and ‘second half’ of the night) and terms interchangeably for simplicity. Global Hi profiles analyze them separately. This reveals a handful of bad are constructed by averaging over the same spatial mask. baselines affecting the ‘first half’ scans, which we sub- All velocity information is presented in the kinematic sequently remove. However, broadly speaking, we find 4
Table 2. Properties of the Data Cubes
Cube ∆v bmaj bmin θPA spix σrms (km s−1)(00)(00)(◦)(00/pix) (mJy bm−1) (1018 atoms cm−2) foundation 2 64.08 45.74 11.67 8 1.9 1.4 − narchan 1 64.08 45.75 11.77 8 2.0 0.8 − widechan 4 64.00 45.80 11.66 8 1.6 2.4 −
510 foundation 185 187 189 191 193 195 197 199 201 203 500 50 490 480 40
510 205 207 209 211 213 215 217 219 221 223 500 30
490 nest mybm (mJy Intensity 480 20
510 225 227 229 231 233 235 237 239 241 243
500
490
480 10
510 245 247 249 251 253 255 257 259 261 263 − 1
500 )
490
480 0
510 265 267 269 271 273 275 277 279 281 283
500
490
480 Dec (J2000) +10◦470 2 kpc 56s 48s 56s 48s 56s 48s 56s 48s 56s 48s 56s 48s 56s 48s 56s 48s 56s 48s 56s 48s 0h14m40s RA (J2000)
Figure 2. Channel maps from the foundation data cube of Pisces A. Contour levels are at ( 2, 2, 3, 5, 10, 15)σrms where −1 −1 − σrms = 1.9 mJy bm . The velocity (in km s ) is marked in the upper right corner of each panel. The JVLA beam is given in the lower left panel.
Local Standard of Rest (LSRK) frame2 unless otherwise angles. The final error on the inclination angle is then noted. the quadrature sum of the standard deviation with sys- The inclination of the galaxy is calculated by (Holm- tematic errors. berg 1958) 1 q2 3.2. PV Diagrams sin2 i = − , (1) 1 q2 Position-velocity (PV) diagrams are constructed by ex- − 0 tracting velocity information along a pre-defined axis where q = b/a is the observed axial ratio and q0 is the intrinsic axial ratio. The former is calculated from the chosen to encompass the total spatial extent of the emis- foundation-derived moment 0 map, with uncertainties es- sion. An approximate “major” axis is defined using the timated by a Monte Carlo simulation (see Table 1). For Hi isovelocity contours, and an “extension” axis is de- fined to cross the northeast extension (see Section 4.2 the latter, we adopt q0 = 0.48 0.04, corresponding to the ± and Figure 5). Both axes are centered on the coordi- peak of the distribution found by Roychowdhury et al. 00 (2013) for faint dIrrs in the Local Volume. To capture nates of Pisces A as given in Table 1 so that a 0 offset corresponds to the optical center of the galaxy. the impact of the standard deviation σq0 on the inclina- tion, we perform a Monte Carlo simulation by randomly 3.3. Rotation Curves sampling the distribution of q0 and measuring the stan- dard deviation of the resulting distribution of inclination Well-constrained analyses of rotation curves using Hi observations require both high spectral and spatial res- 2 Both Tollerud et al.(2016) and Carignan et al.(2016) report olution, such that multiple beams can be placed across velocities in the heliocentric reference frame. Assuming no proper −1 motion, the LSRK frame is . 0.5 km s offset from the heliocen- the disk of the galaxy. Commonly, this is done by as- tric frame at the location of Pisces A. suming the velocity field can be fit by a series of tilted Hi in Pisces A 5 rings (whose width is set by the beam size), allowing one which is approximately at the edge of the optical disk, to extract a detailed rotation curve (e.g., 3DBAROLO; Di indicating a possible warp. The dispersion map in the Teodoro & Fraternali 2015). The extent of the Hi in bottom right panel suggests an approximately rotation- Pisces A ( 20 across, corresponding to 2-3x the beam dominated body, though we note that the area of high- ∼ size) prohibits us from taking advantage of this method3. est velocity dispersion is not apparently centered on the Instead, we use a variation of the peak intensity method stars. (Mathewson et al. 1992, see also Sofue & Rubin 2001 and The global Hi spectrum of the galaxy is presented in Takamiya & Sofue 2002) to estimate the rotation curve. Figure 4. We find a systemic velocity of vsys,H = 235.7 i ± From the major-axis PV diagram, we select the pix- 0.6 km s−1, in agreement with previous single dish and els with maximum intensity across the spatial direction compact array (i.e., KAT-7) observations. The (inclina- i (i.e., sampling at each spatial pixel, thus oversampling tion corrected) 50% profile width is W 50Hi = 38.7 4.8 −1 ± the beam by a factor of 5). After masking to emission km s . We also find a total Hi flux of FHi = 1.1 0.1 ∼ −1 ± at the 2σrms level and removing outlier bright pixels Jy km s , corresponding to an Hi mass of MHi,gal = ≥ 6 believed not to follow the galaxy rotation, we rebin the (8.4 1.1) 10 M . Note that this mass includes contri- ± × data to only sample every half-beam. To estimate the butions from the non-rotating features discussed below, associated uncertainties, we fit a Gaussian to the inten- namely the NEb and NEc components of the northeast sities at each pixel bin, and treat the resulting estimate extension (see Section 4.2). The other features that are 5 of vrot as the “true” solution. We then draw random not included, NEa and NEd, contribute 4.5 10 M , × 6 samples from a distribution with the same parameters as giving a total Hi mass of MH ,tot = (8.9 1.1) 10 M . i ± × the “true” solution and re-fit, repeating this 1000 times. PV diagrams for Pisces A are shown in Figure 5, along The errors are then the magnitude of the median dif- with an integrated intensity map demonstrating the se- ference between the individual fits and the “true” solu- lection process. The overall rotation appears shallow, tion, i.e., median (vrot,fit vrot,true) , added in quadra- with the faintest contours contributing little to the bulk | − | ture with the channel width for that cube. All rotation motion. In both the major- and extension-axis PV di- velocities are corrected for inclination. agrams, we observe fragmented emission at multiple ve- locities and spatial offsets, which we next discuss in turn. 4. RESULTS 4.1. Overall H i Content and Kinematics 4.2. Beyond Bulk Motion: The Northeast Extension Channel maps for the foundation cube are presented One of the most striking features we detect is a ‘fila- in Figure 2. In general, the channel maps reveal regu- ment’ of gas extending toward the northeast. We call this lar emission across the main body of the galaxy, which is the “northeast extension” (NEext) when referring to all also seen in other data cubes. However, multiple features spatially coincident emission in this region. In Figure 2, are observed which are inconsistent with the general ro- it is most obvious across a few channels near 233 km s−1, tation, which we discuss in detail in Section 4.2. but it also appears in the moment maps (Figure 3), and In Figure 3 we show the moment analysis for Pisces the extension-axis PV diagram in Figure 5 suggests that A, as applied to the foundation data cube. The overall there are multiple kinematically distinct features in that Hi distribution (top left panel) is centered on the optical region. component of the galaxy and reveals a ‘clumpy’ feature To assess the significance of the brightest components, toward the northeast. This is also seen in the channel we extract a global spectrum of the NEext which we show maps at multiple velocities. Another feature toward the in the right panels of Figure 6. We observe four kinemat- southwest appears in the channel maps, but does not ically distinct components at (approximately) 205, 233, ‘survive’ the moment construction. The top right panel 248, and 277 km s−1, which we label as NEa, NEb, NEc, of Figure 3 reveals multiple background galaxies that are and NEd, respectively. In all data cubes, these features spatially coincident, but obviously not associated, with are detected at the 3σrms level. ∼ this emission. Both of these features are discussed fur- We determine the significance of each feature directly ther in Section 4.2. from its spatially integrated spectrum to avoid beam The velocity field of Pisces A is shown in the bot- smearing effects. After subtracting off the best fit Gaus- tom left panel of Figure 3. Pisces A exhibits approxi- sians, we compute the noise as the RMS of the residu- mately solid-body rotation out to the extent of the Hi, als (bottom spectra in the right panels of Figure 6). We consistent with typical expectations of dwarf galaxies. summarize this decomposition in Table 3 and turn now to There is a slight asymmetry on the approaching side, discuss each feature in more detail. Note that any calcu- lations involving the NEext utilize the widechan cube due 3 3DBAROLO is built to handle barely resolved galaxies. However, in this case, the number of (unknown) free parameters involved in to the higher SNR. However, the results do not change the 3D fit makes interpretation of the results difficult. significantly if we instead use the narchan cube. 6
foundation 500 51 F606W+mom0 510 a 0 b 400 nertdIntensity Integrated
500 300 500
200
490 490 J bm mJy Dec (J2000) 100 Dec (J2000) −
480 1 480 · ms km − 1
+10◦470 +10◦470
2 kpc 2 kpc 0 s s h m s 56s 48s 0h14m40s 56 48 0 14 40 RA (J2000) RA (J2000)
250 foundation foundation 510 c 510 d 14 245 Intensity 240 500 500 12 − egtdVelocity Weighted
235 σ v
490 490 10 s km − 1 Dec (J2000) Dec (J2000) 230 8 480 480 ms km − 1
225 6 +10◦470 +10◦470
2 kpc 2 kpc 220 4 56s 48s 0h14m40s 56s 48s 0h14m40s RA (J2000) RA (J2000)
Figure 3. Moment analysis of the foundation data cube. The JVLA beam is given in the bottom left corner of each panel. All moment maps are constructed according to Section 3.1. (a) Integrated intensity map. Contour levels are at (1, 5, 10, 20, 30) 18.7 mJy bm−1 km s−1. (b) HST ACS F606W imaging of Pisces A. Contours are the same as in the top left. Background sources× can be seen· toward the southwest of the field. (c) Velocity field of the galaxy. Isovelocity contours are spaced every 2 km s−1, and the thick black contour denotes the systemic velocity. (d) Dispersion map with contours spaced every 2 km s−1.
NEa: This component has a peak SNR > 3 in both the below 3. There is also no obvious continuum or bright narchan and widechan data cubes. However, in the chan- background Hi in that region which would produce an nel maps it is only marginally detected at 3σrms over a absorption feature. We do not consider this feature any ∼ small number of channels. Note that what appears to be further. −1 a low-level feature at 199 km s in the narchan cube is If the NEa is real, it has an Hi mass of MHi = (2.1 ∼ 5 ± blended into NEa in the widechan cube. Inspecting the 1.4) 10 M . × extension-axis PV diagrams in Figure 5 and Figure 6, NEb: This component of the NEext recurs across we find tentative evidence for a faint ‘bridge’ of emis- multiple channels in all data cubes, and the shape of sion spanning 10000 (2.7 kpc) and covering the range the emission in the various extension-axis PV diagrams ∼ 200 215 km s−1, of which the NEa emission would rep- (marked in blue in Figure 6) suggest that it is the most − resent the furthest extent. However, the sensitivity of spatially connected emission in the region of the NE- our imaging precludes a definitive detection. ext (see also the central panels of Figure 2). From At lower velocities, there appears to be an Hi absorp- the Hi profile in Figure 6, we estimate an Hi mass of 5 tion feature, that in narchan has a peak SNR of 2.7. MH = (2.6 1.6) 10 M . ∼ i ± × However, the channel maps at these velocities do not NEc: This component is not extremely persistent, oc- suggest any coherent structure. Furthermore, in the curring over only a handful of channels at 2σrms in Fig- widechan cube, which is more sensitive, the SNR remains ure 2. While it is not obvious in the PV diagrams in Hi in Pisces A 7
1 Figure 5 and Figure 6 (particularly in the narchan cube), 60 foundation (µ, σ) = (235.7, 11.7) km s− this is seen as a very narrow feature weakly connected to the main body of the galaxy. It is important to note 40 that while we see it at similar velocities to the NEext, particularly NEb, it is not as persistent. Additionally, 20 it is nearly spatially coincident with continuum sources and background galaxies (see Figure 1 and Figure 3). We Flux Density (mJy) 0 return to this feature in our discussion of possible tidal forces below. 7.2 rms: 3.1 mJy 3.6 In Table 4, we summarize the Hi properties of all 0 anomalous Hi features. Separations are calculated with 3.6
Residuals respect to the optical center of Pisces A, and both separa- −7.2 − tions and sizes assume the clump is at the same distance 185 193 201 209 217 225 233 241 249 257 265 273 281 1 Velocity (km s− ) as the galaxy itself.
Figure 4. Global Hi spectrum extracted from the founda- 4.4. Dynamics & Baryon Fraction tion cube. The blue solid curve is the best fit Gaussian. In both panels, the shaded region (containing 3σ = 99.7% of In Figure 7 we present the rotation curve of Pisces A, the emission) denotes the range of emission± used in further derived from the narchan data cube in order to best char- calculations. acterize the rotation. It is clear that the rotation curve is still rising out to the last measured data point, indi- Table 3. NEext cating that we are only detecting the solid body rotation Decomposition of the galaxy. This is expected considering the beam size relative to Pisces A. Rotation curve fitting, which would a b Component vpeak Speak SNR provide insight into the dark matter profile, is beyond (km s−1) (mJy) the scope of this paper. However, we may still compute narchan rms: 1.8 mJy the baryon fraction in Pisces A, and thus estimate the NEa 205 6.3 3.5 dark matter content. NEb 233 7.2 4.0 Because we do not have a complete knowledge of the NEc 249 4.5 2.5 matter distribution in the galaxy, i.e., the detailed inter- NEd 276 4.7 2.6 widechan rms: 0.7 mJy play between rotation and dispersion, we do not have a NEa 205 4.7 6.7 direct method of calculating the total dynamical mass. NEb 233 5.2 7.4 Instead, we use the following approximation: NEc 249 4.6 6.6 NEd 277 5.2 7.4 2 2 5 vrot + 3σ R aChannel with the brightest emission Mdyn = 2.325 10 M , (2) × km2 s−2 kpc closest to the peak of the best fit Gaus- sian. b where vrot is the rotational velocity, σ is the velocity Peak flux density of the best fit Gaus- dispersion, and R is the galactocentric distance. This sian. functional form is a compromise between an isothermal Figure 6, it remains a confident detection in the more sphere (with isotropic velocity dispersion) and a uniform sensitive widechan cube, as shown in Table 3. Its in- density sphere (with isotropic and constant dispersion), 5 ferred Hi mass is MHi = (1.5 1.2) 10 M . as determined by applying the virial theorem to dwarf ± × NEd: This is the most kinematically distinct compo- galaxies (see Hoffman et al. 1996, and references therein). nent of the NEext, separated by 40 km s−1 from the Figure 8 shows the dispersion map and corresponding ∼ systemic velocity of Pisces A. It is detected at > 3σrms in distribution of values, also derived from narchan. We +1.3 −1 all data cubes, and is consistent across multiple channels find a velocity dispersion of σ = 6.2−1.6 km s , where in Figure 2, suggesting a coherent structure. The mass the errors represent the inner 68% of the values. 5 −1 associated with this clump is MHi = (2.4 1.4) 10 M . Assuming vrot = 17.2 7.7 km s and R = 1.75 kpc ± × ± from the approaching side of Figure 7, we find a total 4.3. Beyond Bulk Motion: 8 dynamical mass of Mdyn = (1.7 1.1) 10 M . It is ± × Marginal Detections important to stress that this is a lower limit, since we The channel maps presented in Figure 2 reveal a pos- have not captured the full rotation curve. Additionally, sible feature that we call the “southwest extension”, and the effects of smoothing act to flatten the rotation curve, −1 it is most obvious at 237 km s . In the PV diagrams of further underestimating vrot. Assuming the total bary- 8
280 30 280 30 500 foundation (major) foundation (extension) 510 major extension 400 25 25 Tollerud+2015 Intensity Integrated 260 260 nest mybm (mJy Intensity
foundation bm (mJy Intensity ) 500 300 ) 20 20 1 1 − −
200 240 15 240 15
490 J bm mJy 10 10
Dec (J2000) 100 − −
220 1
220 1 ) ) − Velocity (km s Velocity (km s
480 1 · 5 5 ms km − 1 200 0 200 0 +10◦470
2 kpc 5 0 100 50 0 50 100 − 150 100 50 0 50 100 150 56s 48s 0h14m40s − − − − − RA (J2000) Offset (arcsec) Offset (arcsec)
Figure 5. Left: Moment 0 map of Pisces A demonstrating the construction of the position velocity slices. Integrated intensity contours are the same as in Figure 3. The optical center of the galaxy is denoted by the cross. Arrows denote the direction of increasing offset. Center and Right: Corresponding major- and extension-axis PV diagrams. Contours are at ( 2, 2, 3, 5, 10, −1 00 − 15)σrms, where σrms = 1.9 mJy bm . The northeast extension is approximately near 100 in the extension-axis PV diagram. −
15 280 1 narchan 400 narchan (extension) 30 (µ, σ) in km s− narchan 350 (204.8, 1.5) (248.2, 2.3)
510 Intensity Integrated 10 (233.3, 2.0) (277.4, 3.0) 300 25 260
250 bm (mJy Intensity ) 1 20 5 200 − 500 150 240 15