DISSECTING THE POWER SOURCES OF LOW-LUMINOSITY EMISSION-LINE GALAXY NUCLEI VIA COMPARISON OF HST-STIS AND GROUND-BASED SPECTRA*

, , , , , and

Published 2015 December 1 © 2015. The American Astronomical Society. All rights reserved.
, , Citation Anca Constantin et al 2015 ApJ 814 149 DOI 10.1088/0004-637X/814/2/149

0004-637X/814/2/149

ABSTRACT

Using a sample of ∼100 nearby line-emitting galaxy nuclei, we have built the currently definitive atlas of spectroscopic measurements of Hα and neighboring emission lines at subarcsecond scales. We employ these data in a quantitative comparison of the nebular emission in Hubble Space Telescope (HST) and ground-based apertures, which offer an order-of-magnitude difference in contrast, and provide new statistical constraints on the degree to which transition objects and low-ionization nuclear emission-line regions (LINERs) are powered by an accreting black hole at ≲10 pc. We show that while the small-aperture observations clearly resolve the nebular emission, the aperture dependence in the line ratios is generally weak, and this can be explained by gradients in the density of the line-emitting gas: the higher densities in the more nuclear regions potentially flatten the excitation gradients, suppressing the forbidden emission. The transition objects show a threefold increase in the incidence of broad Hα emission in the high-resolution data, as well as the strongest density gradients, supporting the composite model for these systems as accreting sources surrounded by star-forming activity. The narrow-line LINERs appear to be the weaker counterparts of the Type 1 LINERs, where the low accretion rates cause the disappearance of the broad-line component. The enhanced sensitivity of the HST observations reveals a 30% increase in the incidence of accretion-powered systems at z ≈ 0. A comparison of the strength of the broad-line emission detected at different epochs implies potential broad-line variability on a decade-long timescale, with at least a factor of three in amplitude.

Export citation and abstract BibTeX RIS

1. INTRODUCTION

Galaxy nuclei that exhibit emission-line activity are very common at low redshifts. For a significant fraction (at least 20%) of these sources, the emission is believed to come from nonstellar processes that in many cases can be associated with accretion of matter onto massive black holes (e.g., Ho et al. 1997a), similar to classical active galactic nuclei (AGNs) such as Seyferts and quasars. The physical nature of the large majority (about 2/3) of the nearby emission-line nebulae, however, remains controversial. In the emission-line diagnostic diagrams that are used to classify galaxy nuclei (e.g., Baldwin et al. 1981; Veilleux & Osterbrock 1987; Kewley et al. 2006), these ambiguous objects exhibit high-ionization lines that are weaker than those of the accretion-type sources (Seyferts) and low-ionization forbidden lines that are stronger than those usually present in H ii regions (powered by hot, massive, young stars). These properties are characteristic of low-ionization nuclear emission-line regions (LINERs; Heckman 1980), including those lacking broad lines (LINER 2, by analogy with Seyfert 2), and the LINER/H ii "transition" sources (Ho et al. 1993). For the sake of simplicity, in most of the text and figures herein we refer to Seyferts as S, to LINERs as L, and to transition objects as T.

Several excitation scenarios have been proposed for these low-luminosity active nuclei with an ambiguous nature, in particular LINERs. The fact that the majority of them exhibit X-ray cores (70% vs. 30% in line-free galaxies), that they present radio cores with a detection rate that is similar to that of Seyferts, that they show significant ultraviolet (UV) variability, and that 25% of them exhibit broad-line emission (e.g., Ho 2008, and references therein) strongly argues that these sources are genuine AGNs. Large statistical studies of the nearby galaxy nuclei also suggest a potential H ii $\to $ T/S $\to $ L $\to $ passive galaxy evolutionary sequence in the process of black hole growth within galaxies (Schawinski et al. 2007; Constantin et al. 2008, 2009; Schawinski et al. 2010), and thus the possibility that black hole accretion (and hence AGN ionization) is important, if not dominant, in the ambiguous L and T nuclei. In this picture, transition objects and Seyferts are intermediate phases between the initial onset of accretion, usually swamped by star-forming gas and associated dust seen optically as an H ii system, and the final phase of accretion observed as LINERs.

This proposed sequence does not imply, however, that every H ii galaxy at the present epoch must necessarily become a LINER; it remains possible that some systems go through only the H ii or L phases, which might not be part of the larger progression (e.g., because systems of different activity types appear to have different distributions of host-galaxy morphologies). Observations of nearby galactic nuclei suggest other links between these different types of systems as well. For example, a luminous Seyfert 1 will eventually fade to a fainter Type 2 AGN as the accretion rate falls with time (e.g., Elitzur et al. 2014), as has been proposed to favor a (not necessarily temporal) sequence in which T nuclei are in between the L nuclei and passive galaxies (Ho 2009). This idea is not necessarily at odds with the proposed H ii $\to $ T/S $\to $ L $\to $ passive galaxy evolutionary sequence; while both T and L2 nuclei remain intermediate in their accretion power between bona fide AGNs and galaxies lacking nonthermal emission, one type of nucleus could still be the manifestation of growing accretion strength while the other represents the waning of it. Ages and properties of the associated stellar populations on scales of ∼100 pc distinguish between them, with the T systems being generally younger than the LINERs, reinforcing the idea of a T $\to $ S $\to $ L sequence. Nevertheless, this information is sparse for the small nuclear regions.

On the other hand, works such as Eracleous et al. (2010, hereafter EHF) reveal that there is a serious energy-budget deficit in quite a large majority of the LINER systems in particular: the ionizing photon rate is on par with the Balmer Hα photon rate for only very few L nuclei; that is, the ionizing photon rate does not meet the minimum requirement for photon balance (even in the best-case scenario in which all of the ionizing photons are absorbed by the nebula). Mechanisms alternative to accretion onto a black hole include photoionization by hot, massive, young stars (Filippenko & Terlevich 1992; Shields 1992; Barth & Shields 2000), hot evolved stars (e.g., Binette et al. 1984), clusters of planetary nebula nuclei (Taniguchi et al. 2000), or shocks (Dopita & Sutherland 1995), but they proved only moderately successful in explaining the optical spectra of these objects. These models, however, often require exceptional physical conditions or finely tuned parameters, which are not consistent with the statistical trends present in large samples of such nuclei (e.g., the Palomar survey of nearby galaxies; Filippenko & Sargent 1985; Ho et al. 2003; and references therein). In particular, scenarios that invoke excitation by hot, young stars are at odds with evidence that the nearby galaxy nuclei contain predominantly old stellar populations (Ho et al. 2003; González Delgado et al. 2004; Sarzi et al. 2005).

Particularly ambiguous in their interpretation remain the T-type sources whose emission-line ratios are on the borderline between those of Seyferts/LINERs and H ii regions. A seemingly natural explanation for these nuclei is the so-called composite picture, in which a central accretion-type source (a weak AGN, maybe a LINER) is surrounded by star-forming regions (e.g., Shields & Filippenko 1990); such a structure would generally remain unresolved in typical ground-based apertures. This scenario is supported by the similarity in the statistical traits of L and T nuclei, in both nuclear and host properties. Ho et al. (2003) indicate that star formation may be more enhanced in the transition objects, and that potential projection effects might lead to greater contamination of their nuclear emission. Véron et al. (1997) and Gonçalves et al. (1999) additionally argue that the composite nature is revealed in the emission-line profiles. They found through a Gaussian decomposition that the emission separates into narrow (∼200–270 km s−1) and relatively broad (∼400–700 km s−1) components, with H ii and AGN (Seyfert 2)-like flux ratios, respectively.

The ambiguity in finding and defining the dominant ionization mechanism in these systems is clearly related to the fact that the majority of these studies employed ground-based spectroscopy, which, under typical seeing conditions, cannot resolve better than the central few hundred parsecs, even for nearby galaxies (≲40 Mpc). Moreover, studies like those of Yan et al. (2006), Yan & Blanton (2012), Lemaux et al. (2010), and Bongiorno et al. (2010) reveal increasing evidence for LINER-like emission in a large number of galaxies that (1) have been probed with even larger apertures, such as the Sloan Digital Sky Survey (SDSS; York et al. 2000) observations that employ a 3'' diameter fiber, or (2) are far more distant, such as in SDSS and in high-redshift surveys like DEEP2 (Davis et al. 2003), zCOSMOS (Lilly et al. 2007), BOSS (Eisenstein et al. 2011), and distant-cluster studies (e.g., Lubin et al. 2009), thus covering a much larger (> kpc scale) "nuclear" region. There seems to be an increased consensus that, especially when the LINER-like emission is extended, the most likely ionization source originates in hot, evolved, post-asymptotic giant branch (post-AGB) stars (Stasińska et al. 2008; Sarzi et al. 2010; Capetti & Baldi 2011; Cid Fernandes et al. 2011; Yan & Blanton 2012), analogous to the conclusion drawn by EHF based on energy-budget deficits, and consistent with earlier ideas proposed by Binette et al. (1984).

Higher-resolution studies, such as with the Hubble Space Telescope (HST), remain equally ambiguous in determining the nature of L nuclei. Some LINERs exhibit a narrow-line region (NLR) that is strongly concentrated in the center (Walsh et al. 2008), while in some others it can extend to hundreds of parsecs (Shields et al. 2007; Masegosa et al. 2011). Thus, even in the very nuclear regions of L nuclei, the post-AGB scenario could, in principle, still be dominant. However, the relatively small-number statistics of these studies preclude robust conclusions on the truly nuclear nature of these galaxies. Similarly, the T nuclei remain marginally studied at high spatial resolution.

With the work presented here, we aim to help solve this problem through a careful aperture comparison of the truly nuclear nebular emission for ∼100 objects. We have built the currently definitive spectral atlas of HST Space Telescope Imaging Spectrograph (STIS) data on Hα and neighboring features that uniquely probe the emission-line properties at subarcsecond scales (∼0farcs2), which we statistically compare with spectral properties obtained with order-of-magnitude larger apertures from the ground (∼2''). In this way, the high angular resolution isolates the spectrum of the central few tens of parsecs, while the degree of central concentration is constrained by comparison with the large-aperture data. If the composite picture for the T sources is correct, then we expect to see a difference in the nebular line emission in the two apertures, with a more AGN-like behavior in the small-aperture spectra. Moreover, when an active nucleus is present, the ionizing radiation emerges from a central source and falls off in density as r−2, and if the gas density gradients are small, the degree of ionization of the emitting gas is expected to diminish with radius. Thus, radial variations in nebular line ratios should reflect this behavior because such gradients are not expected for distributed sources of ionization (e.g., shocks, hot stars, turbulent mixing layers).

Another feature that a truly nuclear aperture comparison can study in detail is the presence of broad emission lines, which are generally considered to be a clear signature of an accretion-type nucleus. A lack of broad emission in the ambiguous L and T objects can arise because the broad-line region (BLR) is simply absent, or because it is below the detection threshold, which is set mostly by the degree of contamination by starlight in the host galaxy. Ground-based observations (e.g., the Palomar survey) employ apertures that span typically many hundreds of parsecs in size, and thus can intercept significant continuum and NLR emission from circumnuclear regions. Thus, a significant improvement in the sensitivity to broad components should come from observing the nuclear emission through smaller slit sizes. Spectra acquired through apertures that are an order of magnitude smaller include significantly less surrounding starlight, thereby providing greater contrast that should allow for a more sensitive measure of the nuclear emission.

Our sample presents a fourfold increase in the statistics employed in the pilot study by Shields et al. (2007, hereafter S07) called the Survey of Nearby Nuclei with the Space Telescope Imaging Spectrograph (SUNNS). The findings of this initial aperture comparison are surprising in both the expected gradients in the line ratios and the expected increase in sensitivity and thus detection of the BLR in these low-luminosity galaxy nuclei: (1) the emission-line spectra often show little variation with aperture size, suggesting that the ambiguous emission-line sources do not necessarily harbor an accretion component, and (2) the STIS spectra do not reveal any new signature for broad emission for the sources that appear narrow lined from the ground. Hence, the limited objects used in SUNNS do not readily confirm the expectations for the composite model of T nuclei, which do not seem to reveal an accretion-powered component in the small-aperture spectra. Also, with the BLR detected and measured in only six sources, alternative explanations for the lack of new broad Hα detections in the more sensitive HST observations (e.g., those involving variability) cannot be tested. Our much larger sample allows us to significantly more thoroughly examine these ideas and possible implications.

Throughout this paper, unless otherwise indicated, we adopt the flat, Λ-dominated cosmology with Ωm = 0.3 and H0 = 72 km s−1 Mpc−1 (Spergel et al. 2003).

2. THE NUCLEI SAMPLE AND DATA PROCESSING

With the aim of expanding the S07 study to significantly higher number statistics, we searched the HST archive for all galaxies known to have emission-line nuclei for which STIS spectroscopy covering the Balmer Hα and the adjacent strong nebular emission lines was obtained and is publicly available. We have identified such observations with the STIS G750M grating for 74 sources having high-quality ground-based nuclear spectroscopy and associated measurements of nebular emission from the Palomar Spectroscopic Survey of nearby galaxies (Filippenko & Sargent 1985; Ho et al. 1997a), in addition to the 23 sources presented by SUNNS. For 16 additional sources with STIS data, we have been able to obtain with the Multiple Mirror Telescope (MMT) new ground-based spectra of quality and resolution matching the Palomar data. Measurements of emission lines for some of the MMT targeted galaxies exist in the literature, but they are not suitable for the analysis we propose; the published results are incomplete, inhomogeneous, and often have not taken the stellar continuum into account properly, as we are able to do now. We were thus able to put together an HST versus ground-based aperture comparison of the nuclear nebular emission for a total of 113 objects.

We present in this section details about both the new MMT spectroscopic program and the archival STIS observations, as well as the data reduction and the corresponding emission-line measurements. Table 1 presents some basic properties and the STIS observational details of both the Palomar galaxies and the objects with new MMT spectra (see Section 2.1). The SUNNS objects are discussed by S07, and their properties are not listed here, but they are included in the analysis.

Table 1.  The Nuclei Sample, HST-STIS Observations

Object Prop. DLa Spectral Aperture Central λ Plate Palomar Notese
Name ID (Mpc) Typeb Size (Å) Scalec /MMTd  
IC 356 12187 18.90 T2 0farcs25 × 0farcs1 6581 0.05 P (3)
NGC 193 8236 56.40 L/L 0farcs25 × 0farcs2 6768 0.10 M (1)
NGC 315 8236 59.60 L1.9 0farcs25 × 0farcs1 6768 0.05 P (1)
NGC 383 8236 65.62 L/L1.9 0farcs25 × 0farcs1 6768 0.05 M (1)
NGC 541 8236 63.24 L:T/T 0farcs25 × 0farcs2 6768 0.10 M
NGC 1052 7403 19.48 L1.9 0farcs25 × 0farcs2 6581 0.05 P (1)
NGC 1300 8228 17.84 L/S 0farcs25 × 0farcs2 6768 0.05 M
NGC 1497 7354 86.00 L/T 0farcs25 × 0farcs1 6768 0.05 M (2)
NGC 1961 9106 54.10 L2 0farcs25 × 0farcs2 6581 0.10 P (2)
NGC 2179 9068 34.20 L/L 0farcs25 × 0farcs2 6581 0.05 M
NGC 2329 8236 85.32 L/T: 0farcs25 × 0farcs2 6768 0.10 M
NGC 2685 8607 13.47 S2/T2 0farcs25 × 0farcs2 6581 0.10 P
NGC 2748 8228 21.61 H 0farcs25 × 0farcs2 6768 0.05 P (3)
NGC 2892 8236 96.60 L/T: 0farcs25 × 0farcs2 6768 0.10 M
NGC 2903 8228 9.03 H 0farcs25 × 0farcs2 6768 0.10 P
NGC 2911 7354 52.00 L2 0farcs25 × 0farcs1 6768 0.05 P (2)
NGC 2964 8228 20.43 H 0farcs25 × 0farcs2 6768 0.05 P
NGC 2976 8591 3.60 H 0farcs25 × 0farcs1 6581 0.05 P
NGC 2985 12187 21.50 T1.9 0farcs25 × 0farcs1 6581 0.05 P (1)
NGC 3003 8228 22.12 H 0farcs25 × 0farcs2 6768 0.10 P
NGC 3031 7351 3.68 S1.5/L1 0farcs25 × 0farcs1 6581 0.05 P (1), M81
NGC 3162 8228 26.66 H 0farcs25 × 0farcs2 6768 0.10 P
NGC 3227 7403 20.85 S1.5 0farcs25 × 0farcs2 6581 0.05 P (1)
NGC 3245 7403 23.53 T2: 0farcs25 × 0farcs2 6581 0.05 P (1)
NGC 3254 8228 32.15 S2 0farcs25 × 0farcs2 6768 0.05 P (3)
NGC 3310 8228 18.10 H 0farcs25 × 0farcs2 6768 0.10 P
NGC 3516 8055 38.90 S1.2 0farcs25 × 0farcs2 6581 0.05 P (1), (4)
NGC 3521 8228 12.19 H/L2:: 0farcs25 × 0farcs2 6768 0.10 P (3)
NGC 3627 8607 9.96 T2/S2 0farcs25 × 0farcs2 6581 0.10 P M66
NGC 3642 8228 27.50 L1.9 0farcs25 × 0farcs2 6768 0.05 P (1)
NGC 3675 8607 17.20 T2 0farcs25 × 0farcs2 6581 0.10 P
NGC 3675 12187 17.20 T2 0farcs25 × 0farcs1 6581 0.05 P
NGC 3684 8228 23.81 H 0farcs25 × 0farcs2 6768 0.10 P (3)
NGC 3686 8228 18.61 H 0farcs25 × 0farcs2 6768 0.05 P (2)
NGC 3705 8607 18.43 T2 0farcs25 × 0farcs2 6581 0.10 P (3)
NGC 3756 8228 21.43 H 0farcs25 × 0farcs2 6768 0.05 P (3)
NGC 3801 8236 44.55 S/S 0farcs25 × 0farcs2 6768 0.10 M
NGC 3862 8236 94.12 L/T: 0farcs25 × 0farcs2 6768 0.10 M (2)
NGC 3917 8607 17.44 T2 0farcs25 × 0farcs2 6581 0.10 P (3)
NGC 3949 8228 18.34 H 0farcs25 × 0farcs2 6768 0.10 P (3)
NGC 3953 8228 18.62 T2 0farcs25 × 0farcs2 6768 0.10 P
NGC 3953 8607 18.62 T2 0farcs25 × 0farcs2 6581 0.10 P
NGC 3998 7354 21.93 L1.9 0farcs25 × 0farcs1 6768 0.05 P (1)
NGC 4036 7403 20.80 L1.9 0farcs25 × 0farcs2 6581 0.05 P (1)
NGC 4041 8228 22.70 H 0farcs25 × 0farcs1 6768 0.05 P (2)
NGC 4051 8228 14.28 S1.2 0farcs25 × 0farcs2 6768 0.10 P (1)
NGC 4088 8228 16.24 H 0farcs25 × 0farcs2 6768 0.05 P
NGC 4100 8228 20.83 H 0farcs25 × 0farcs2 6768 0.10 P
NGC 4150 8607 14.12 T2 0farcs25 × 0farcs2 6581 0.10 P
NGC 4212 8228 19.01 H 0farcs25 × 0farcs2 6768 0.05 P NGC 4208
NGC 4258 8228 7.45 S1.9 0farcs25 × 0farcs2 6768 0.05 P (1), M106
NGC 4258 8591 7.45 S1.9 0farcs25 × 0farcs1 6581 0.05 P (1), M106
NGC 4261 8236 31.32 L2 0farcs25 × 0farcs1 6768 0.05 P 3C 270
NGC 4278 7403 15.83 L1.9 0farcs25 × 0farcs2 6581 0.05 P (1)
NGC 4303 8228 15.16 H 0farcs25 × 0farcs2 6768 0.10 P M61
NGC 4321 8228 16.17 T2 0farcs25 × 0farcs2 6768 0.05 P M100
NGC 4335 8236 66.10 L/L 0farcs25 × 0farcs2 6768 0.10 M (1)
NGC 4374 7124 17.18 L2 0farcs25 × 0farcs2 6581 0.10 P M84, 3C 274
NGC 4414 8607 18.31 T2: 0farcs25 × 0farcs2 6581 0.10 P (3)
NGC 4429 8607 15.88 T2 0farcs25 × 0farcs2 6581 0.10 P (1)
NGC 4435 9068 16.58 T2/H 0farcs25 × 0farcs2 6581 0.05 P
NGC 4486 8666 16.57 L2 0farcs25 × 0farcs2 6581 0.05 P M87
NGC 4486 12162 16.57 L2 0farcs25 × 0farcs1 6581 0.05 P M87
NGC 4526 9163 15.52 H 0farcs25 × 0farcs2 6768 0.05 P
NGC 4527 8228 14.99 T2 0farcs25 × 0farcs2 6768 0.05 P (3)
NGC 4527 8607 14.99 T2 0farcs25 × 0farcs2 6581 0.10 P
NGC 4536 8228 15.29 H 0farcs25 × 0farcs2 6768 0.10 P
NGC 4552 8472 15.56 T2: 0farcs25 × 0farcs1 6581 0.10 P M89
NGC 4569 8607 12.35 T2 0farcs25 × 0farcs2 6581 0.10 P (3), M90
NGC 4579 7403 19.58 S1.9 0farcs25 × 0farcs2 6581 0.05 P (1), M58
NGC 4594 7354 10.39 L2 0farcs25 × 0farcs1 6768 0.05 P (1), M104
NGC 4636 8472 16.24 L1.9 0farcs25 × 0farcs2 6581 0.10 P (1)
NGC 4736 8591 5.02 L2 0farcs25 × 0farcs1 6581 0.05 P (1), M94
NGC 4800 12187 22.50 H 0farcs25 × 0farcs1 6581 0.05 P (3)
NGC 4826 8591 5.34 T2 0farcs25 × 0farcs1 6581 0.05 P M64
NGC 4826 8607 5.34 T2 0farcs25 × 0farcs2 6581 0.10 P
NGC 5005 8228 20.39 L1.9 0farcs25 × 0farcs2 6768 0.05 P (1)
NGC 5055 8228 8.29 T2 0farcs25 × 0farcs2 6768 0.10 P (3), M63
NGC 5077 7354 39.20 L1.9 0farcs25 × 0farcs1 6768 0.05 P (1)
NGC 5248 8228 16.88 H 0farcs25 × 0farcs2 6768 0.05 P
NGC 5364 8228 19.51 H 0farcs25 × 0farcs2 6768 0.10 P (3)
NGC 5377 12187 27.50 L2 0farcs25 × 0farcs1 6581 0.05 P
NGC 5806 12187 25.54 H 0farcs25 × 0farcs1 6581 0.05 P (3)
NGC 5879 8228 16.12 T2/L2 0farcs25 × 0farcs2 6768 0.10 P
NGC 5879 8607 16.12 T2/L2 0farcs25 × 0farcs2 6581 0.10 P
NGC 5905 9177 45.33 H 0farcs25 × 0farcs1 6581 0.05 P
NGC 5921 8228 21.96 T2 0farcs25 × 0farcs2 6768 0.05 P (1)
NGC 6500 7354 63.68 L2 0farcs25 × 0farcs1 6768 0.05 P (2)
NGC 6503 8607 5.52 T2/S2 0farcs25 × 0farcs2 6581 0.10 P
NGC 6951 8228 22.57 S2 0farcs25 × 0farcs2 6768 0.05 P
NGC 7052 8236 51.55 T/L 0farcs25 × 0farcs1 6768 0.05 M
NGC 7331 8228 14.01 T2 0farcs25 × 0farcs2 6768 0.05 P (3)
NGC 7331 8607 14.01 T2 0farcs25 × 0farcs2 6581 0.10 P (3)
NGC 7626 8236 49.42 L2:: 0farcs25 × 0farcs2 6768 0.10 P (2)
UGC 1841 8236 85.80 L/L: 0farcs25 × 0farcs2 6768 0.10 M (1)
UGC 2847 8591 2.43 T:/H:T 0farcs25 × 0farcs1 6581 0.05 M IC 342
UGC 7115 8236 98.80 L/T: 0farcs25 × 0farcs2 6768 0.10 M (2)
UGC 12064 8236 83.90 T/L 0farcs25 × 0farcs1 6768 0.05 M
 

Notes.

aThe mean distance of all redshift-independent values, from NASA/IPAC Extragalactic Database (NED). bSpectral class for the Palomar objects is from Ho et al. (1997a); spectral class for the MMT objects is based on our measurements of emission-line fluxes in the MMT spectra (see Table 2) and spectral classification criteria of Ho et al. (1997a)/Kewley et al. (2006). With the exception of NGC 383, all of the MMT objects are of Type 2 (narrow emission lines only) based on their MMT spectra. Uncertain classifications are followed by a colon. cIn arcsec pixel−1; the spatial pixel size on STIS is intrinsically 0farcs05, but some spectra were obtained with a 2-pixel binning readout mode along the spatial direction, producing a spatial scale of 0farcs1 in the readout. dThe origin of the ground-based data; P for Palomar, M for MMT. eOn the HST spectral measurements: (1) Broad Hα is required to fit the Hα + [N ii] emission complex. (2) Broad wings are apparent in the Hα + [N ii] blend; however, models of two Gaussians for the [S ii] lines do not require a broad Hα. (3) Poor-quality HST-STIS spectra, no measurements. (4) Not suitable for modeling or deblending the emission lines using [S ii] as an empirical template (see Sections 2.1 and 2.3).

Download table as:  ASCIITypeset images: 1 2

2.1. The MMT Observations

We have obtained high signal-to-noise ratio (S/N) spectrophotometry of 16 galaxy nuclei with the 6.5 m MMT, on the nights of 2008 February 13, November 5, and November 6. We employed the Blue Channel spectrograph with the 500 groove mm−1 grating, used in first order with the 1'' slit to cover 3800–7000 Å with 3.6 Å resolution; the slit was at the parallactic angle (Filippenko 1982). This setup allows us to measure the red nebular lines ([O i] λ6300, Hα, [N ii] λ6583, and [S ii] λλ6716, 6731) that are of primary interest for comparison with the HST measurements, as well as the blue part of the spectrum covering Hβ and [O iii] λλ4959, 5007, which allow for a complete spectroscopic classification. The resolution is similar to that employed in the Palomar spectroscopic survey, which is sufficient to model and obtain a relatively clean separation of the continuum starlight and nebular emission (i.e., for typical velocities in the centers of galaxies, the stellar and nebular features are at least partially resolved). The seeing was ∼1farcs0–1farcs2 during all three nights. The total exposure times varied between 25 and 40 minutes. Each exposure was broken up into two subexposures to allow for the removal of cosmic rays (CRs).

Standard reductions including bias subtraction, flat-field correction, wavelength calibration, and flux calibration were performed using IRAF.7 For flux calibration, the Kitt Peak IRS spectroscopic standard stars G191B2B and BD +17°4708 were observed in February, while BD +17°4708, HD 19445, and HD 84937 were chosen during the November run; they were observed at the beginning, middle, and end of each night. Spectra of He–Ne–Ar comparison lamps were obtained before and after each observation to calibrate the wavelength scale. The one-dimensional (1D) spectra were extracted with a 1'' × 4'' effective aperture for consistency with the Palomar survey. We corrected for the telluric oxygen absorption lines near 6280 and 6860 Å through division by normalized, intrinsically featureless spectra of the standard stars; differences in airmass were scaled appropriately. This reduction procedure also corrected for continuum atmospheric extinction.

The emission-line fluxes in the MMT spectra were measured after removal of the underlying stellar continuum, which is significant in the ground-based aperture data. Host-galaxy starlight was modeled with six synthesized galaxy spectral templates, which were built from the library of stellar populations of Bruzual & Charlot (2003) using the method described by Tremonti et al. (2004). Each template was broadened by convolution with a Gaussian to match the stellar velocity dispersion of the host galaxy. The final extracted nuclear MMT spectra corrected for telluric absorption are shown in Figure 1, along with their best-fitting multiple-stellar-population models. Many nuclei display obvious nebular emission; however, especially in the blue part of the spectrum (e.g., [O iii] λλ4959, 5007; Hβ), the emission lines are mostly buried in the stellar continuum.

Figure 1.

Figure 1. Rest-frame spectra of the galaxy nuclei acquired with the MMT (black), with fits of the host stellar light overplotted (red).

Standard image High-resolution image

We note that while the spectral fits are generally satisfactory for the continuum shape, the reddest part of the spectrum that hosts the [S ii] emission doublet fails to match the theoretical model for about half of the MMT sample (see Figure 1). In particular, the synthetic stellar continuum cuts through this doublet with the effect of artificially diminishing the total [S ii] fluxes and increasing the [S ii] λ6716/λ6731 ratios measured in the continuum-subtracted spectra. Because there is no significant stellar absorption feature that affects this emission doublet, we decided to use the measurements of the [S ii] features in the original flux-calibrated spectra without subtraction of the underlying continuum. For completeness, for the aperture comparison tests involving this particular emission doublet, we have compared the results considering measurements with and without the continuum subtraction, as well as with results obtained by simply removing these objects from the comparison, and the conclusions remained consistent within the errors.

The continuum-subtracted emission-line spectra have been modeled and measured with specfit (Kriss 1994), a method that employs line and continuum spectral fitting via an interactive χ2 minimization. The formal uncertainties in the line fluxes include errors in the continuum subtraction and flux calibration, and they have been propagated to the line ratios. The continuum was approximated by a linear fit, while the emission features were modeled by Gaussian profiles. The fit was performed simultaneously for all lines, assuming common velocity fields and widths for all features of the NLR. For deblending the Hα + [N ii] emission region, we followed the technique of Ho et al. (1997a, 1997b) and assigned to both the [N ii] lines and the narrow Hα emission the line profile that was predetermined by fitting the [S ii] lines. When the [S ii] features presented visibly strong broad wings, the narrow components were modeled with multiple Gaussians, in order to determine the necessity of an additional broad component for the Balmer Hα. This procedure is in principle able to account for potential asymmetries, velocity blending, or multiple velocity peaks in the narrow lines, as well as for wings in their bases (see also Section 2.4). Line doublets were forced to share the same velocity widths. The flux ratio for the [N ii] doublet was constrained to the value determined by the branching ratio. As in Ho et al. (1997a), the measurements of the line flux ratios involving Hα employed the Gaussian components describing only the narrow-line emission. The fluxes of the main narrow emission features measured in the MMT spectra are listed in Table 2.

Table 2.  MMT Fluxes of Narrow Emission Lines for MMT Objects

Object Hβ [O iii] [O i] Hα [N ii] [S ii] [S ii]
Name (Narrow) λ5007 λ6300 (Narrow) λ6583 λ6716 λ6731 ${f}_{\lambda }$(6563 Å)
NGC 193 183 ± 4 340 ± 4 148 ± 4 626 ± 5 979 ± 5 286 ± 5 267 ± 5 211 ± 2
NGC 383 241 ± 5 426 ± 5 254 ± 24 594 ± 70 1233 ± 82 400 ± 26 382 ± 24 127 ± 15
NGC 541 179 ± 3 120 ± 3 149 ± 4 621 ± 4 403 ± 4 83 ± 4 70 ± 4 226 ± 2
NGC 1300 241 ± 5 426 ± 5 260 ± 49 1326 ± 124 1780 ± 111 428 ± 56 374 ± 44 173 ± 16
NGC 1497 330 ± 5 947 ± 5 507 ± 13 1002 ± 57 1888 ± 62 416 ± 29 203 ± 21 174 ± 10
NGC 2179 543 ± 4 964 ± 4 199 ± 4 727 ± 45 945 ± 42 638 ± 35 387 ± 25 317 ± 20
NGC 2329 862 ± 6 1294 ± 6 193 ± 7 440 ± 20 945 ± 24 196 ± 28 188 ± 11 484 ± 22
NGC 2892 148 ± 6 188 ± 6 55 ± 24 68 ± 25 230 ± 35 188 ± 23 139 ± 21 45 ± 17
NGC 3801 21 ± 4 87 ± 4 64 ± 4 358 ± 4 352 ± 4 130 ± 4 78 ± 4 111 ± 1
NGC 3862 251 ± 4 212 ± 4 208 ± 46 704 ± 40 1098 ± 45 212 ± 15 137 ± 46 193 ± 11
NGC 4335 125 ± 5 333 ± 5 221 ± 111 657 ± 39 1144 ± 41 132 ± 5 180 ± 3 249 ± 15
NGC 7052 236 ± 4 241 ± 4 133 ± 4 1087 ± 5 1264 ± 4 267 ± 4 249 ± 4 252 ± 1
UGC 1841 618 ± 6 1133 ± 6 358 ± 21 687 ± 35 1476 ± 39 339 ± 21 213 ± 21 246 ± 13
UGC 2847 6221 ± 3 1518 ± 3 980 ± 3 43225 ± 4 18570 ± 3 3234 ± 3 3336 ± 3 1017 ± 1
UGC 7115 270 ± 6 284 ± 6 377 ± 7 455 ± 38 954 ± 43 219 ± 55 155 ± 13 182 ± 15
UGC 12064 152 ± 5 170 ± 5 102 ± 5 645 ± 5 818 ± 5 162 ± 6 112 ± 6 145 ± 1

Note. The emission-line fluxes are in units of 10−17 erg s−1 cm−2 and represent the observed values, not corrected for reddening.

Download table as:  ASCIITypeset image

We classified spectroscopically the MMT objects based on their locations in line diagnostic diagrams using the criteria of Ho et al. (1997a), and the resulting respective classes are recorded in Table 1. For these 16 objects we also list, for comparison, the spectral classes based on the Kewley et al. (2006) criteria; the consistency is reasonably good. The uncertain classifications refer to objects for which the sets of conditions involving the low-ionization lines ([O i], [N ii], [S ii]) do not hold simultaneously for the three Veilleux & Osterbrock (1987) diagnostic diagrams; in these cases, to remain consistent with Ho et al. (1997a), the [O i]/Hα ratio was given the largest weight, and the corresponding class is listed first, followed by all the classes that may be consistent with the data. The MMT sources are spectrally classified as mostly L nuclei (of Type 2, with the exception of NGC 383, where a broad Hα component is needed for the best spectral fit; see Table 4 for measurements), thus providing a welcome increase in the number statistics for this spectral class; the MMT sample also adds three T nuclei and one Seyfert galaxy to the Palomar sample.

2.2. The HST-STIS Archival Data

The STIS spectra used for this study were originally acquired mainly for the purpose of deriving central black hole masses and cover the Hα and adjacent strong nebular features. In all cases, the grating employed was G750M centered at 6581 or 6768 Å, which makes available for measurements [N ii] λλ6548, 6583, [S ii] λλ6716, 6731, and at the 6581 Å setting, [O i] λ6300.

For 10 of the Palomar objects (NGC 3675, 3953, 4258, 4321, 4435, 4486, 4527, 4826, 5879, and 7331), STIS spectra have been obtained via two different programs. For completeness, Table 3 presents our measurements of the fluxes of the strong emission lines, as described in Section 2.3, for all of the STIS spectra of these objects, except for the SUNNS spectra (of NGC 4321 and 4435). We excluded from analysis observations of 18 spectra from program IDs (PID) 82288 (five H ii, four T, and one Seyfert), 8607 (five T), and 12187 (two H ii and one T) owing to extremely low S/N. Two of these sources, NGC 4527 and 7331, are common to two PIDs; for NGC 4527 we could extract a 1D spectrum for one data set (PID 8607), while for NGC 7331 none of the programs offered sufficiently good data. The STIS spectrum of NGC 3516 exhibits an unusual shape that proves unsuitable for spectral modeling using [S ii] as an empirical template for the [N ii] and the narrow Hα emission (see Section 2.3), and therefore we do not record any measurements for this object. Thus, STIS data for 17 objects remain unusable for this project. The final count of 80 sources with Palomar and STIS spectroscopy, including the SUNNS sources, consists of 20 H ii, 22 T, 14 L2, 13 L1, and 11 S nuclei (both Type 1 and 2). With the addition of the MMT objects, the breakdown of the total sample by the ground-based spectral type consists of 20 H ii, 25 T, 26 L2, 13 L1, and 12 S nuclei (both Type 1 and 2), thus providing quite balanced statistics of bona fide AGNs (L1 and S), H ii, and ambiguous sources of both L2 and T flavors.

Table 3.  HST Fluxes of Narrow Emission Lines for the Nuclei Sample

Object [O i] Hα [N ii] [S ii] [S ii]
Name λ6300 (Narrow) λ6583 λ6716 λ6731 fλ(6563 Å)
IC 356 ... ... ... ... ... ...
NGC 193 ... 59 ± 53 365 ± 107 210 ± 50 310 ± 50 5 ± 4
NGC 315 ... 207 ± 2 520 ± 7 109 ± 8 122 ± 7 1.3 ± 0.1
NGC 383 ... 1570 ± 720 3290 ± 1800 1210 ± 370 1210 ± 1090 0.07 ± 0.01
NGC 541 ... 92 ± 11 225 ± 12 37 ± 9 32 ± 9 9 ± 2
NGC 1052 3505 ± 27 4801 ± 26 4088 ± 75 1930 ± 20 2727 ± 21 26 ± 1
NGC 1300 ... 541 ± 47 851 ± 49 295 ± 40 313 ± 41 69 ± 20
NGC 1497 ... 495 ± 119 909 ± 94 411 ± 68 516 ± 74 51 ± 16
NGC 1961 53 ± 2 165 ± 3 377 ± 7 117 ± 4 141 ± 6 4.4 ± 0.2
NGC 2179 38 ± 15 85 ± 12 152 ± 15 85 ± 12 66 ± 11 25 ± 14
NGC 2329 ... 212 ± 17 833 ± 26 164 ± 15 141 ± 14 25 ± 2
NGC 2685 11 ± 3 18 ± 2 86 ± 3 6 ± 2 24 ± 3 19 ± 1
NGC 2748 ... ... ... ... ... ...
NGC 2892 ... 286 ± 57 1044 ± 70 114 ± 31 121 ± 31 14 ± 2
NGC 2903 ... 54 ± 5 72 ± 6 32 ± 5 18 ± 4 4.0 ± 1.0
NGC 2911 ... 44 ± 8 119 ± 8 39 ± 9 50 ± 8 3.6 ± 0.3
NGC 2964 ... 83 ± 5 89 ± 5 25 ± 4 26 ± 4 13.1 ± 0.6
NGC 2976 ... 166 ± 2 82 ± 2 28 ± 4 9 ± 3 4.7 ± 0.7
NGC 2985 801 ± 34 381 ± 38 1301 ± 51 344 ± 22 354 ± 21 43 ± 1
NGC 3003 ... 345 ± 11 87 ± 6 25 ± 4 19 ± 4 0.093 ± 0.06
NGC 3031 6440 ± 170 6360 ± 190 13440 ± 160 1980 ± 70 3130 ± 70 1.2 ± 0.5
NGC 3162 ... 141 ± 7 53 ± 5 18 ± 4 13 ± 4 8 ± 1
NGC 3227 637 ± 19 2032 ± 24 3351 ± 13 749 ± 18 777 ± 17 21 ± 1
NGC 3245 62 ± 7 84 ± 7 217 ± 11 57 ± 4 66 ± 4 33 ± 2
NGC 3254 ... ... ... ... ... ...
NGC 3310 ... 3539 ± 60 2139 ± 43 273 ± 23 296 ± 23 16 ± 1
NGC 3516 ... ... ... ... ... ...
NGC 3521 ... ... ... ... ... ...
NGC 3627 14 ± 3 172 ± 3 209 ± 3 67 ± 3 71 ± 3 16 ± 1
NGC 3642 ... 271 ± 27 95 ± 12 77 ± 8 73 ± 8 16 ± 1
NGC 3675 12 ± 5 22 ± 3 94 ± 3 11 ± 3 23 ± 3 26 ± 2
NGC 3675 90 ± 37 124 ± 20 378 ± 29 82 ± 19 76 ± 18 64 ± 2
NGC 3684 ... ... ... ... ... ...
NGC 3686 ... 850 ± 20 516 ± 16 31 ± 9 47 ± 10 29 ± 1
NGC 3705 ... ... ... ... ... ...
NGC 3756 ... ... ... ... ... ...
NGC 3801 ... 79 ± 14 132 ± 26 10 ± 9 9 ± 8 9 ± 2
NGC 3862 ... 286 ± 47 1217 ± 65 227 ± 21 318 ± 24 33 ± 4
NGC 3917 ... ... ... ... ... ...
NGC 3949 ... ... ... ... ... ...
NGC 3953 ... 28 ± 6 54 ± 7 18 ± 6 30 ± 7 6.3 ± 0.7
NGC 3953 ... 21 ± 2 30 ± 2 6 ± 2 10 ± 2 11.1 ± 0.5
NGC 3998 ... 6475 ± 2 6466 ± 5 1585 ± 8 1984 ± 6 62 ± 6
NGC 4036 135 ± 6 161 ± 9 479 ± 12 158 ± 4 171 ± 4 20 ± 1
NGC 4041 ... 371 ± 26 199 ± 28 66 ± 11 70 ± 12 8.2 ± 0.8
NGC 4051 ... 5790 ± 410 2510 ± 610 614 ± 68 628 ± 94 104 ± 7
NGC 4088 ... 31 ± 5 23 ± 4 6 ± 3 11 ± 3 3 ± 0.7
NGC 4100 ... 286 ± 10 144 ± 7 37 ± 6 26 ± 5 3 ± 0.5
NGC 4150 ... <15.6 15 ± 1 6 ± 1 5 ± 1 12 ± 1
NGC 4212 ... 39 ± 8 53 ± 8 27 ± 7 11 ± 6 5.1 ± 0.4
NGC 4258 ... 1274 ± 19 1052 ± 61 544 ± 17 651 ± 18 41 ± 2
NGC 4258 750 ± 9 1811 ± 13 1591 ± 4 325 ± 30 376 ± 29 24 ± 1
NGC 4261 ... 15 ± 2 56 ± 3 26 ± 3 22 ± 3 1.1 ± 0.1
NGC 4278 201 ± 14 462 ± 29 622 ± 37 205 ± 29 273 ± 34 15 ± 1
NGC 4303 ... 392 ± 16 415 ± 16 81 ± 12 106 ± 13 40 ± 2
NGC 4321 ... 632 ± 17 628 ± 15 83 ± 9 103 ± 10 19 ± 2
NGC 4335 ... 180 ± 17 654 ± 12 183 ± 14 191 ± 15 39 ± 4
NGC 4374 410 ± 20 900 ± 340 3130 ± 75 850 ± 40 1280 ± 35 44 ± 12
NGC 4414 ... ... ... ... ... ...
NGC 4429 36 ± 6 44 ± 5 289 ± 8 31 ± 5 45 ± 5 30 ± 2
NGC 4435 ... 23 ± 2 69 ± 3 9 ± 2 15 ± 3 13 ± 0.6
NGC 4486 2930 ± 120 4900 ± 290 15580 ± 240 2000 ± 130 4050 ± 130 210 ± 20
NGC 4486 2330 ± 110 2900 ± 340 7530 ± 270 1160 ± 150 1910 ± 140 150 ± 30
NGC 4526 ... 31 ± 2 227 ± 6 21 ± 8 45 ± 35 29 ± 2
NGC 4527 ... ... ... ... ... ...
NGC 4527 4.1 ± 3.5 7 ± 2 28 ± 2 6 ± 2 9 ± 3 4.2 ± 1.8
NGC 4536 ... 34 ± 7 77 ± 9 36 ± 10 42 ± 11 5.6 ± 0.5
NGC 4552 930 ± 230 1500 ± 1100 5000 ± 810 740 ± 220 730 ± 170 49 ± 7
NGC 4569 ... ... ... ... ... ...
NGC 4579 1518 ± 21 912 ± 14 3014 ± 36 935 ± 17 1047 ± 18 56 ± 2
NGC 4594 ... 806 ± 19 2466 ± 22 886 ± 28 886 ± 20 24 ± 1
NGC 4636 20 ± 11 <21 93 ± 46 85 ± 19 114 ± 19 19 ± 2
NGC 4736 503 ± 31 300 ± 32 525 ± 25 248 ± 18 216 ± 18 64 ± 7
NGC 4800 ... ... ... ... ... ...
NGC 4826 ... 5 ± 2 77 ± 3 19 ± 3 10 ± 2 27 ± 2
NGC 4826 11 ± 8 7.4 ± 4 137 ± 5 30 ± 5 37 ± 5 47 ± 2
NGC 5005 ... 278 ± 28 1160 ± 36 342 ± 14 380 ± 14 22 ± 1
NGC 5055 ... ... ... ... ... ...
NGC 5077 ... 418 ± 18 522 ± 2 247 ± 7 286 ± 11 4.3 ± 0.2
NGC 5248 ... 25 ± 4 77 ± 5 5 ± 3 12 ± 2 13 ± 0.7
NGC 5364 ... ... ... ... ... ...
NGC 5377 93 ± 26 224 ± 18 624 ± 26 176 ± 13 173 ± 16 81 ± 3
NGC 5806 ... ... ... ... ... ...
NGC 5879 ... 29 ± 3 52 ± 4 17 ± 3 17 ± 3 2.6 ± 0.6
NGC 5879 8 ± 3 44 ± 2 50 ± 2 17 ± 2 22 ± 1 5.3 ± 0.2
NGC 5905 ... 144 ± 5 174 ± 5 26 ± 6 38 ± 7 9.4 ± 0.4
NGC 5921 ... 181 ± 12 307 ± 12 95 ± 8 104 ± 9 23 ± 2
NGC 6500 ... 271 ± 13 241 ± 6 171 ± 15 154 ± 24 3.1 ± 0.7
NGC 6503 2.1 ± 1.7 <23.8 17 ± 2 9 ± 3 9 ± 3 6.7 ± 1.2
NGC 6951 ... 145 ± 7 572 ± 11 85 ± 7 89 ± 6 11 ± 1
NGC 7052 ... 280 ± 71 785 ± 35 184 ± 44 184 ± 44 0.02 ± 0.01
NGC 7331 ... ... ... ... ... ...
NGC 7331 ... ... ... ... ... ...
NGC 7626 ... 87 ± 4 299 ± 10 65 ± 6 71 ± 6 8.4 ± 0.4
UGC 1841 ... 445 ± 159 1558 ± 394 459 ± 69 527 ± 77 5 ± 1
UGC 2847 260 ± 90 702 ± 267 3024 ± 357 377 ± 154 536 ± 140 631 ± 49
UGC 7115 ... 257 ± 27 756 ± 35 257 ± 14 230 ± 14 26 ± 2
UGC 12064 ... 378 ± 141 1413 ± 148 250 ± 30 250 ± 20 0.01 ± 0.006

Notes. The emission-line fluxes are in units of 10−17 erg s−1 cm−2 and represent the observed values, not corrected for reddening. The upper limits recorded here for NGC 4150, NGC 4636, and NGC 6503 are listed as ${(2\pi )}^{1/2}{\sigma }_{\lambda }(3{\sigma }_{{\rm{c}}})$, where ${\sigma }_{\lambda }$ is the width of the [N ii] line and σc is the rms uncertainty per pixel in the local continuum. The last column lists the continuum flux density ${f}_{\lambda }$ at 6563 Å, in units of 10−17 erg s−1 cm−2 Å−1. Objects are in the same order as in Table 1.

Download table as:  ASCIITypeset images: 1 2

We retrieved from the archive all on-the-fly calibrated frames with the intention to use the fully rectified and flux- and wavelength-calibrated 2D images to further extract the 1D spectra. For the majority of objects the S/N is low, and/or CRs are abundant. We obtained the best results by performing our own CR correction to the archival flat-fielded images before feeding these frames back into the HST pipeline software (the x2d task under the stsdas package, IRAF) to generate the calibrated images.

Incident CRs and bad pixels have been removed using the ccdclip algorithm under the imcombine task; after the images to be combined are realigned to account for the offsets parallel to the slit, pixels with values outside a determined range are assigned the median value. The range of acceptable pixel values, and thus the parameters involved in this procedure (e.g., hsigma, mclip, nkeep), are adjusted for each individual case after close comparisons of the central 10 rows (of interest for the 1D extraction) in both the initial and the corrected image spectra, to ensure that valid emission features were not damaged. For the observations that consist of only one nuclear image spectrum, and which have a high CR density, we interpolated over affected pixels using an automated detection algorithm for the strongest events and did manual intervention for weaker events comparable in strength to real emission features.

The 1D object spectra were extracted using the apall procedure. As indicated in Table 1, the majority of objects were observed through a slit with a 0farcs2 width. Part of these observations were acquired with a plate scale of 0farcs05 pixel−1, while for others the measurements have been binned to 0farcs1 pixel−1 at readout. For the unbinned spectra we extracted the central five rows (pixels), while for the cases where data have been rebinned we extracted only the central 2.5 rows, to preserve the angular scale. However, since the galaxies are at different distances/redshifts, the metric scale mapped out by these observations is not conserved. For simplicity, the object spectra acquired with the 0farcs1 slit width (which were all unbinned spatially, so the plate scale is 0farcs05 pixel−1) were also generated using 5-pixel-wide extractions.

2.3. Measurements of Emission Lines in the HST-STIS Spectra

The STIS aperture is much smaller (two orders of magnitude in area) than that typically used in ground-based measurements of galaxy nuclei. Hence, the corresponding contamination by the host-galaxy starlight is significantly reduced. However, the stellar component is not negligible and it is important to correct for it, as it can introduce additional structure in the continuum and thus might influence the appearance of the emission features. Fitting a template galaxy stellar contribution that would eventually be subtracted from the nuclear spectrum (as we did for the MMT ground-based data) is, however, very difficult for most of these HST observations because of the modest S/N and the relatively small wavelength coverage. The strongest effect of starlight contamination of the nuclear emission is expected to be in the Hα emission, owing to the presence of the Balmer absorption line. A potentially useful alternative to stellar background light subtraction is to adopt reasonable values for the strength of the Hα absorption, using information offered by stellar population synthesis models, and correct for it.

A typical value of the equivalent width (EW) of the Hα absorption line can be estimated from measuring all the templates contained in the Bruzual & Charlot (2003) library of synthetic galaxy spectra. For three different models of star formation history (instantaneous starburst, constant star formation, and exponentially decaying star-forming history), each equally represented for three different metallicity values (subsolar, supersolar, and solar, with Z = 0.004, 0.05, and 0.02, respectively, where Z is the total mass fraction of metals), and ages that range from 0.005 to 12 Gyr, the EW of the Hα absorption line varies between 2 and 6 Å, with most of the cases concentrating around 4 Å. Moreover, studies of the properties of the nuclear stellar populations (e.g., Sarzi et al. 2005) show that, in a large majority of nearby nuclei (∼80%), the age is at least 5 Gyr and the chemical enhancement of the emitting gas is at least solar, narrowing down the possible range in Hα absorption EW to 2.5–4.5 Å. Therefore, for the corrections used in the narrow Hα line flux and the line flux ratio comparison involving this feature, we used for the EW of the Hα absorption line the value of 3.5 ± 1 Å. The adopted error translates into a typical additional uncertainty of ∼10% in the resulting line flux ratios, but with considerably larger error bars for the weak-lined objects.

To understand the consequences of our adopted absorption correction, we repeated the correction with different values of the absorption EW in the range 2.5–4.5 Å. We found that the distributions of line ratios overall and within object subclasses did not change significantly, and the resulting conclusions were similarly robust. Nevertheless, because this method of correcting for stellar absorption does not account for the inherent variety in the true strength of the stellar absorption in Hα, we present the results of this study for narrow Hα fluxes with and without the correction described above.

The line fluxes of the emission features observed in the STIS spectra were measured via spectral modeling following the same technique employed for the stellar-continuum-subtracted MMT spectra, as discussed in Section 2.1. To recap, the spectra were fit with multiple Gaussians to match both broad and narrow components of all observed lines, while describing the continuum with a first-order polynomial. The [S ii] emission was used as an empirical template for the profiles of the [N ii] doublet and the narrow component of Hα. To account for the contribution of blueshifted or redshifted wings, in an attempt to assess the presence or absence of a broad Hα component, we employed multiple Gaussians for fitting the emission profile of the NLR. The resulting measurements of the HST fluxes of the strong emission lines, without correction for stellar absorption, are recorded in Table 3 for all objects included in this study.

It is important to note that the procedure described above does not account for the possible effects of stellar continuum structure on other emission features considered in this study (e.g., the [S ii] doublet), or for its effect on the shape of the Hα emission line. In these particular features, however, these effects are in general expected to be much smaller than in typical ground-based observations of these nuclei. Figure 2 provides an illustration of the degree to which the contrast between the nuclear emission and the continuum is increased in the HST observations; we show this comparison for EWs measured both with and without correction for the Hα stellar absorption, as described above. The plots show the ratio of the EWs of the narrow Hα line emission in the two apertures separately for all individual spectral types; for the objects observed at two epochs with HST (see Table 1 for the Prop IDs), we include both measurements, which are identified by the same value on the abscissa. Their corresponding Hα fluxes differ by ∼0.2 dex when different aperture sizes are employed (0farcs2 vs. 0farcs1) and are consistent within the errors when the same aperture size is used. It is readily apparent that the Hα line is stronger in the HST spectra of most Seyferts and LINERs, and of many transition objects as well. For the rest of the T and H ii nuclei, the uncertainties are large and are dominated by the limited data quality and structure in the continuum; it appears thus that our correction for starlight in these sources does not affect the final conclusions of this study.

Figure 2.

Figure 2. Ratios of EWs of the narrow Hα line emission in HST and ground-based (Palomar and MMT) apertures, on a logarithmic scale, as a function of ground-based nuclear spectral class, as defined by Ho et al. (1997a). The left and right panels reflect measurements of the Hα fluxes with and without correction for stellar absorption, respectively (see text). Upper limits are plotted in gray. The horizontal spread of points within a given spectral class is for clarity only, with no physical significance.

Standard image High-resolution image

2.4. Broad Emission in the HST-STIS Spectra

One of the clearest indications of accretion-powered activity is the presence of broad permitted lines (FWHM intensity of a few thousand kilometers per second). The strongest broad component at optical wavelengths is expected to be Hα, and thus detection of a broad Hα component is a promising method of constraining the origin of the nuclear activity. The results of the Palomar survey suggest that broad Hα is quite common in local Seyferts and a significant fraction of LINERs; it is found in at least 10% of all nearby luminous galaxies (Ho et al. 1997b). The true incidence of broad-lined sources must, however, be higher; especially in the weakly active nuclei, ground-based observations are unable to distinguish a possibly diluted (and weak) BLR from the structure present in the continuum produced by starlight. HST spectroscopy that employs small-aperture observations has the power to eliminate a significant fraction of contaminating starlight and hence to increase the sensitivity to broad wings of line emission. Thus, an important question to address is whether, at HST resolution, the fraction of nuclei classified as broad lined is larger than that emerging from ground-based data.

Ho et al. (1997b) describe the set of objects that show definite or probable evidence of broad Hα emission in their survey. Our sample contains 15 of the nuclei with unambiguous broad Hα in the Palomar spectra, and the STIS observations confirm the presence of the broad Balmer feature in these sources (Table 1). In Table 4 we summarize for each of these nuclei several parameters concerning the broad Hα component. The fractional contribution of the broad component of Hα to the entire Hα + [N ii] complex, fblend, is given in column (2), while column (3) indicates its fractional contribution to the whole Hα (narrow + broad) emission, fHα. The FWHM of broad Hα and its velocity shift relative to the narrow component are recorded in columns (4) and (5), respectively. Columns (6) and (7) give the observed (not corrected for reddening) flux and luminosity of broad Hα in units of erg s−1 cm−2 and erg s−1, respectively, where we used the distances given by Ho et al. (1997a) to ease the comparison. We show in parentheses the corresponding Ho et al. (1997b) parameters, when available.

Table 4.  Galaxies with Broad Hα Emission

Object ${f}_{\mathrm{blend}}$ ${f}_{{\rm{H}}\alpha }$ FWHM ${\rm{\Delta }}v$ log $F({\rm{H}}\alpha )$ log $L({\rm{H}}\alpha )$ Obs. yr.
(1) (2) (3) (4) (5) (6) (7) (8)
Palomar Sample
NGC 315 0.25 0.59 2870 1190 −14.52 39.19 06/2000
  (0.29) (0.64) (2000)   (−13.86) (39.85) (10/1985)
NGC 1052 0.34 0.54 2800 10 −13.25 39.33 01/1999
  (0.32) (0.55) (1950)   (...) (...) (02/1984)
NGC 2985 0.44 0.81 2250 210 −13.78 38.96 07/2011
  (0.22) (0.37) (2050)   (...) (...) (02/1984)
NGC 3031a 0.72 0.90 3680 360 −12.15 38.22 07/1999
  (0.57) (0.86) (2650)   (−12.02) (39.17) (06/1986)
NGC 3227 0.20 0.44 2680 0 −11.78 40.93 02/1999
  (0.71) (0.86) (2950)   (...) (...) (02/1986)
NGC 3245 0.47 0.79 4300 420 −14.39 38.38 02/1999
  (...) (...) (...)   (...) (...) (02/1986)
NGC 3642a 0.79 0.85 1650 450 −13.81 39.15 10/2000
  (0.35) (0.51) (1250)   (...) (...) (02/1984)
NGC 3998a 0.59 0.77 6320 320 −12.65 40.09 04/2002
  (0.37) (0.59) (2150)   (−12.58) (40.16) (02/1984)
NGC 4036 0.24 0.61 2440 730 −14.59 38.27 04/1999
  (0.14) (0.39) (1850)   (−13.69) (39.17) (02/1984)
NGC 4051a 0.89 0.96 6500 0 −12.40 40.14 03/2000
  (0.74) (0.84) (1000)   (...) (...) (02/1984)
NGC 4258 0.50 0.70 1470 90 −13.45 38.29 08/2000
NGC 4258 0.25 0.41 1310 −40 −13.86 37.88 03/2001
  (0.49) (0.67) (1700)   (−13.09) (38.65) (02/1984)
NGC 4278 0.41 0.67 2880 50 −14.03 38.02 05/2000
  (0.19) (0.38) (1950)   (−13.07) (38.98) (02/1984)
NGC 4429 0.28 0.75 2650 820 −14.60 37.93 05/2001
  (...) (...) (...)   (...) (...) (01/1985)
NGC 4579a 0.70 0.92 6590 1280 −12.92 39.61 04/1999
  (0.21) (0.48) (2300)   (−13.08) (39.45) (02/1984)
NGC 4594 0.29 0.77 4000 910 −13.59 39.09 01/1999
  (...) (...) (...)   (...) (...) (02/1984)
NGC 4636 0.76 0.98 2330 260 −14.38 38.12 04/2001
  (0.27) (0.56) (2450)   (−14.18) (38.36) (02/1985)
NGC 4736 0.80 0.93 1570 140 −13.38 37.96 06/2002
  (...) (...) (...)   (...) (...) (02/1984)
NGC 5005 0.17 0.58 2610 5 −14.41 38.32 12/2000
  (0.33) (0.79) (1650)   (−12.69) (40.05) (02/1984)
NGC 5077 0.34 0.58 2570 550 −14.24 39.05 03/1998
  (0.12) (0.26) (2300)   (−14.06) (39.23) (02/1984)
NGC 5921 0.20 0.45 2280 40 −14.82 38.06 05/2000
  (...) (...) (...)   (...) (...) (10/1999)
MMT Sample
NGC 193 0.66 0.95 2460 550 −13.98 39.68 10/1999
NGC 383 0.63 0.86 2710 480 −12.99 40.79 10/2000
  (0.56) (0.83) (2780) (411) (−13.57) (40.21) (11/2008)
NGC 4335 0.39 0.79 3020 370 −14.16 39.55 09/1999
UGC 1841 0.43 0.81 3040 410 −13.71 40.27 11/1999

Notes. Col. (1): Galaxy name. When the objects are observed in different programs, the rows showing the results are listed in increasing order of the PID number, as in Table 1. Col. (2): fractional contribution of the broad component of Hα to the Hα + [N ii] blend. Col. (3): fractional contribution of the broad Hα to the total (narrow + broad) Hα emission. Col. (4): FWHM of broad Hα in units of km s−1. Col. (5): velocity shift of the broad Hα component relative to the narrow Hα line; the units are km s−1. Col. (6): observed (not corrected for reddening) flux of broad Hα, in units of erg s−1 cm−2; Palomar fluxes are available only for objects observed under photometric conditions. Col. (7): observed (not corrected for reddening) luminosity of broad Hα, in units of erg s−1, assuming distances from Ho et al. (1997a). Col. (8): the year of observation with STIS. Cols. (2)–(4) and (6)–(8) show in parentheses the corresponding parameters measured from the ground with the Palomar (Ho et al. 1997b) and MMT.

aNon-Gaussian profile of the broad component; FWHM and velocity shift are flux-weighted averages of the respective values in all Gaussians used to fit the broad Hα.

Download table as:  ASCIITypeset image

While most of the time the detection and measurement of a broad Hα feature are fairly obvious, there are cases where this process remains ambiguous and therefore debatable. For example, NGC 4036 is one of the nuclei with broad Hα detections in the Palomar survey, for which our spectral fits of the 1D extraction of the central five rows of the STIS spectrum reveal a broad component, but for which Walsh et al. (2008) do not find the need for it in any of the individual central rows of the 2D spectrum derived from the same observational data set. The disagreement with our findings may be the result of the increased signal, and thus an increased contrast with the continuum, that we obtain by adding the flux in the central few rows. Nevertheless, our use of a wider extraction would also decrease the contrast between the broad line and the continuum since the wider aperture adds more continuum. We will revisit this issue later in the section, where we discuss the new detections of broad Hα in the HST data.

Of the objects that are ambiguous in terms of the presence/detection of broad Hα in the Palomar survey, three nuclei are included in this study. While NGC 4501 (a Seyfert included in the SUNNS sample) is claimed to lack the broad emission in the STIS aperture (S07), NGC 3245 (viewed from the ground as a narrow-lined T nucleus) requires for a good fit of the Hα + [N ii] doublet the presence of a broad component, with a contribution to the total blend of fblend ≈ 47%. The detection significance is tested by fitting the feature with models based on both one- and two-Gaussian component templates for the [S ii] lines; fblend remains basically unchanged in both cases. We show in Figure 3, among other sources for which we find new evidence for broad emission in the STIS spectra, the individual Gaussian components, the broad Hα feature, and the final spectral fit for both the Hα + [N ii] line blend and the [S ii] λλ6716, 6731 doublet for NGC 3245. The existence of the broad Balmer feature in this nucleus has also been suggested by Barth et al. (2001b), based on this same data set. The third object with tentative broad Hα emission in the Palomar spectrum, NGC 2985, remains, as in the ground-based observations, rather elusive: a moderate (fblend ≈ 44%) broad component may be necessary to account for the entire flux of the blend after the narrow components have been modeled based on [S ii] templates; however, the data are of low quality across all features, and we cannot rule out the possibility that the excess emission originates from weak, intrinsically broad wings in the narrow-line profile. We decided to include the detection and measurements of this broad feature in our analysis, for the purpose of comparison with the ground-based data.

Figure 3.

Figure 3. STIS spectra and fits of the Hα + [N ii] to [S ii] region in all Palomar objects with new detections of the broad Hα component: NGC 3245, 4429, 4594, 5921 (left panels) and NGC 4374 (right panels), where we show, for comparison, the best fits without and with a broad Hα component, with both a single and two components for the NLR; NGC 4736 is omitted here as it is presented in detail by Constantin & Seth (2012). For all spectra, the blue thin lines show the individual Gaussian components, the black line represents the broad Hα feature, and the red line is the final fit to the observed spectrum. The residuals after the subtraction of the model fit are shown at the bottom of each panel.

Standard image High-resolution image

In the same Ho et al. (1997b) study that presents the search for "dwarf" nuclei with broad emission, the authors also list the sources where the total Hα + [N ii] blend hints at a probable presence of weak broad wings of Hα, but for which a careful profile fitting analysis indicates null detections. Among those objects, seven sources are included in our study. For six of them (NGC 4314, 4321, and 4698 [included in the SUNNS sample] and NGC 1961, 2911, and 6500), the profile fits of the HST spectra do not require any broad component. The seventh object is NGC 4594, which has also been previously observed with the Faint Object Spectrograph (FOS) aboard HST using a 0farcs86-diameter circular aperture. In these data, the Hα + [N ii] complex shows evidence for broad wings; attributing them to a broad Balmer component, however, remains a matter of debate (Kormendy et al. 1996; Nicholson et al. 1998). This nucleus exhibits severely blended velocity structure in the STIS slit (0farcs1), which is almost one order of magnitude narrower than that used in the FOS observation. While the optical Hα + [N ii] emission remains difficult to interpret, we find that a good fit can be obtained only by adding a moderately strong broad component (fblend ≈ 29%; Figure 3, Table 4).

The STIS observations of our MMT sample have been previously presented and discussed by Noel-Storr et al. (2003) for all but NGC 1497, which is discussed by Walsh et al. (2008). Both of these studies emphasized measurements of the gas kinematics in the vicinity of the supermassive black holes in the centers of these galaxies and performed spectral fits and measured the nebular emission in individually extracted rows. As described above, we have performed our own data reduction and extraction of the 1D spectra for all 16 MMT objects. Thus, the line fluxes and other parameters (e.g., evidence for Hα broad emission) differ somewhat from those listed in Noel-Storr et al. (2003) and Walsh et al. (2008). For example, Noel-Storr et al. (2003) suggest the possible presence of a broad Hα component, as measured in the single central row, in six of our MMT sources and two Palomar objects (NGC 4261 and NGC 7626); we find that including a broad feature in the spectral fit does not improve the resulting χ2 per degree of freedom (${\chi }_{\nu }^{2}$) significantly enough to warrant its physical existence in NGC 315, 4261, 7626, and UGC 12064, while we confirm its presence in NGC 193, 383, 4335, and UGC 1841. As for NGC 1497, our measurements agree with the findings of Walsh et al. (2008) that a broad Hα line does not improve the final spectral fit; however, this data set has rather poor S/N, and the decision for the best spectral fit is basically the most conservative choice that allows for the smallest number of free parameters. For some of the galaxy nuclei for which we decided against the presence of the broad feature, apparent broad wings in the Hα + [N ii] blend can be fit with two Gaussians for the [S ii] lines and for all the other narrow features (see Table 1). We adopted the same method when fitting the host-galaxy-corrected (pure emission-line) spectra acquired from the ground with the MMT, and we found that in only one of these systems (NGC 383) a broad Hα component is needed for the best spectral fit (Table 4).

Arguments against detecting broad Hα emission, or for mismatches in the measurements of this component, could also stem from employing different spectral fitting methods. For example, in a recent discussion of the relative efficiency of HST versus ground-based spectra for detecting BLRs in low-luminosity AGNs, Balmaverde & Capetti (2014) suggested that one should use the [O i] profile (which is usually of larger width than that of the [S ii] lines that we use as templates) to model the [N ii] and the narrow Hα contributions to the blend, because the stratification in density and ionization within the NLR causes differences in the location of the emitting region of the various lines and thus in their line profiles; when the [O i] profile is used, these authors find that there is no more need for a broad component in nine of the objects we discuss here (NGC 315, 1052, 2985, 3642, 4036, 4258, 4278, 5005, and 5077). Nevertheless, it is important to note that over the spatial scales of the HST spectra, the line width versus ncrit relationship is spatially resolved, and thus the NLR stratification should no longer be an issue; the use of the [O i] emission as a template is not justified, as its critical density is much higher than that of the [N ii] and [S ii] lines.

2.4.1. New Evidence for Broad Hα in the STIS Spectra

As only briefly mentioned above, in addition to the nuclei whose ground-based spectra hinted at a possible presence of the broad Balmer emission feature, the STIS data reveal eight objects in which broad Hα emission was not identified in the ground-based data; five of these cases were previously reported (NGC 193, 3245, 4335, 4594 and UGC 1841; Noel-Storr et al. 2003; Walsh et al. 2008), and three new cases are given in this work. The ones we newly discovered via this analysis are in the centers of one LINER 2 galaxy (NGC 4736) and two transition objects (NGC 4429, 5921).

NGC 4736 displays beyond doubt a strong broad Hα line. The STIS spectrum, the associated measurements, and a discussion of this system's rather peculiar nature, in conjunction with the high-resolution X-ray, radio, and variable UV sources detected at the optical nucleus, are presented by Constantin & Seth (2012). The fractional contribution of the broad Hα component to the total flux of the blend is 80%. Interestingly, this LINER has possibly the least luminous BLR known to date (LHα = 2.2 × 1037 erg s−1).

The detections of the broad Balmer lines in NGC 4429 and NGC 5921 are, on the other hand, marginal, with a contribution of 28% and 20%, respectively; however, these fractions are not significantly sensitive to the fitting model employed. For these two sources, as well as for NGC 3245 and NGC 4594 (discussed by Walsh et al. 2008), the two-Gaussian models for the narrow emission were not sufficient for an adequate fit to the broad wings of the Hα + [N ii] blend, thus supporting the existence of a weak BLR. Figure 3 illustrates the profile decompositions for these systems.

While we have not been able to properly account for the underlying stellar light, we argue that our claims for new Hα broad components are secure despite the relatively low fluxes of these lines. As emphasized by Filippenko & Sargent (1985; e.g., their Figure 12) and Ho et al. (1997a), the underlying stellar continuum near Hα could mimic, if not correctly subtracted, a weak broad component caused by a broad dip around 6700 Å produced by TiO in late K and early M stars. An analysis of the synthetic galaxy spectra of Bruzual & Charlot (2003) indicates that, for the spectral range covered by the STIS observations, the presence of a strong bump near Hα blueward of the 6700 Å TiO absorption feature would translate into a pronounced slope in the continuum. None of the objects shown in Figure 3 display such a feature, suggesting that the effects of starlight contamination do not contribute significantly in creating an apparent broad Hα profile.

Finally, there are a few nuclei in our sample for which the presence of broad emission in their STIS spectra has been previously discussed elsewhere, and for which conclusions regarding the detection and measurement of the broad Hα emission appear discordant. We discuss here possible explanations for the different interpretations. For NGC 4261, NGC 7626, and UGC 12064, we do not find evidence for a broad Hα component, while Noel-Storr et al. (2003) require it for fits of the spectra extracted from the central row. For NGC 7626 we acknowledge the presence of broad wings in the Hα + [N ii] blend (see Table 1); however, fits involving two Gaussians for the narrow forbidden lines are associated with a ${\chi }_{\nu }^{2}$ value that is not improved by adding a broad line. The discrepancy between our conclusions and those of Noel-Storr et al. (2003) could be explained by the narrow-line gas kinematics in these nuclei, for which they find clear evidence. A rapidly rotating NLR that is spatially resolved to some extent can reveal blueshifted emission on one side of the nucleus and redshifted emission on the other; in this case, a wide (i.e., several pixels) extraction blends these features together and could result in a BLR impostor, which might be what we are observing in our 0farcs2 extraction of the 1D spectrum. Another apparently discrepant case is NGC 4036, for which Walsh et al. (2008) did not require broad Hα in the fit to individual row spectra in any of the slit positions, and for which we measure a contribution by such a component of 24% of the blend in the 0farcs2 aperture that combines the central five rows; as indicated in their Figure 2(g), it is possible that, in this case, our detection is not real, as it could arise instead from the unresolved high-velocity material in the inner NLR, similar to the case presented above. The same explanation can apply to the presence of the broad Balmer line in the ground-based spectrum (Ho et al. 1997b).

NGC 4374 and NGC 4486 are other prominent examples of complex NLR kinematics, which is most likely due to the fact that their BHs are very massive. NGC 4374's nuclear emission measured with STIS has been previously interpreted by Bower et al. (1998) as arising from two separate gas components, fit by two Gaussian components, while Maciejewski & Binney (2001) and Barth et al. (2001a) explain the line profiles by a rotating disk model rather than requiring two dynamically distinct components. The more recent row-by-row analysis of Walsh et al. (2010) does not rule out a broad Hα component in the three innermost CCD rows; however, they show that the NLR disk in this system is very rapidly rotating, and much of the velocity structure in the broad blended line profile is spatially resolved with highly non-Gaussian line profiles at any one location, a large gradient in mean velocity, and strong changes in asymmetry across the nucleus.

We have explored various spectral fits of the 5-pixel 1D extraction of this spectrum and find that while a single NLR component is improved by adding a broad Hα component, the overall fit remains rather poor; also, there is only a marginal 8% increase in ${\chi }_{\nu }^{2}$ in the model involving two NLR components with the addition of a broad Hα line that would contribute 39% of the Hα + [N ii] emission blend (see Figure 3). Interestingly, for both fits using two NLR components with and without broad Hα, the [N ii]/Hα and [S ii]/Hα line flux ratios remain consistent within the uncertainties. We thus conclude that this object does not show evidence for a broad Hα emission feature. When the same sequence of fitting procedure is applied to NGC 4486, for observations from both HST programs, we find no significant improvement in the fit by adding a broad Hα line, consistent with the conclusions of Walsh et al. (2013), who investigate the NLR kinematics on a row-by-row basis.

It is interesting to note that, with very few exceptions, there is a significant redward velocity offset of the broad Hα component with respect to the narrow component in the STIS spectra, regardless of whether this is fitted with single or multiple Gaussians. This trend is present in a minority of the Palomar detections—only 5 out of 34 confident cases. Ho et al. (1997b) suggested that these redshifts may be caused by systematic errors in determining the continuum level or from assumptions about the profiles of the narrow lines. Another plausible explanation for these redshifts, also invoked by Ho et al. (1997b) by analogy with the results of spectropolarimetry of NGC 1068 by Antonucci & Miller (1985) and Miller et al. (1991), is scattering of the broad-line photons by outflowing electrons in the NLR. On the other hand, the possibility that our broad Hα detections arise from unresolved high-velocity narrow-line emission, as discussed above, should not result in a general redward offset.

2.4.2. Decade-scale Variability in the BLR?

The overall characteristics of the broad Hα emission measured in the STIS aperture are somewhat surprising, especially when compared to those measured from the ground. The fractions fblend and fHα and the FWHM (broad Hα) are usually larger in the HST spectra, as expected if the narrow emission is spatially resolved and a significant amount of its light is not included in the small aperture.

Nevertheless, with very few exceptions, the STIS broad Hα fluxes are smaller than those measured in the ground-based aperture; in median, the reduction in the broad Hα flux exceeds a factor of eight. A similar trend was noticed by S07 for the subsample of six SUNNS broad-lined objects. Since the broad feature is expected to arise from subparsec scales, it should not suffer from aperture losses; thus, S07 interpreted this result as possibly arising from variability in the broad emission, on timescales that are shorter than a decade (i.e., the interval between the Palomar and HST observations).

The reason why variability can explain these differences comes from the different detection thresholds for a BLR component in the ground-based and space-based data. Since the larger aperture employed in the ground-based observations includes a higher fraction of the stellar light surrounding the nucleus, there is a weaker contrast between the BLR and the associated continuum and thus a lower likelihood to detect the broad Balmer line as a separate component in the Hα + [N ii] emission blend. Thus, while the chance for the luminosity to increase or decrease is the same in a (simple) variability scenario, AGNs in which the BLRs are low in the ground-based data and high in the space-based data would simply be less likely to provide us with a broad Hα detection and hence with a flux measurement in the low state (i.e., from the ground). Similarly, AGNs in which the BLRs are high in the ground-based data and low in the space-based data would exhibit a lower flux in the broad component measured by HST and hence a negative flux offset similar to what we see in the comparison of the Palomar and the HST nebular emission.

With the increased statistics offered by the present sample we can, probably for the first time, analyze broad Hα variation in more objects and over longer intervals. In addition to simply comparing the flux values from the ground-based and HST data, it is of interest to examine their ratio as a function of time between these observations, to get some sense of the timescales of variability. If the scatter in the observed ratio increases significantly with increasing time interval, we can conclude that the variability spectrum has significant power on timescales extending beyond a decade.

Figure 4 presents the change in log FHα and in fblend as a function of time between the Palomar and the STIS observations, for all galaxies with broad-line emission detected from the ground. There is evidence of a weak trend between the amplitude of variation and time: an increasingly negative difference with increasing time interval between observations. There is no apparent trend in fblend; as expected based on the increased contrast with the continuum, fblend remains generally higher when measured in the small HST apertures, regardless of the time interval between observations. The MMT object for which we have the broad Hα comparison data is too isolated from the rest of the sample in its time interval (Δt ≈ −8 yr) and is not plotted here. A more definitive quantitative analysis of the variability statistics in such objects will require larger samples or additional epochs of observation.

Figure 4.

Figure 4. The differences in log FHα, the flux of the broad Hα component (upper panel), and in fblend, the fraction with which this feature contributes to the total Hα + [N ii] emission (lower panel), measured in the STIS and the ground-based spectra. The broad Hα flux is lower in the HST apertures, measured at later times, with a general statistical trend of increasing the negative difference with increasing time interval between observations. However, fblend remains generally higher when measured in the small HST apertures, regardless of the time lapse between observations.

Standard image High-resolution image

Of course, the variability scenario also predicts new detections of broad-line sources in the STIS spectra of objects that in the Palomar survey would have been in a low-flux state and therefore appeared as Type 2 nuclei owing to sensitivity limits. The SUNNS sample does not fulfill this variability prediction; however, in our much larger data set there are potentially eight new broad Hα detections (Section 2.4.1), thereby bringing additional supporting evidence for the validity of this result.

We also note that our working sample is not subject to biases with respect to the broad-line detection. The sample selection is based purely on the availability of high-quality G750M STIS spectra, with no a priori knowledge of the existence or detectability of a broad Hα emission feature. Nevertheless, one might worry that because the ratios presented in Figure 4 can be computed only for those cases where we detect broad Hα in both apertures, the results would be biased against those objects in which the broad Hα significantly increased over the years (from nondetection in the Palomar sample to detection in HST data). To address this, we compare in Figure 5 the overall distributions of the broad Hα flux and fblend in both apertures, where we show separately the whole sample of objects with HST BLR detection, as well as the subsample of objects previously known to exhibit broad emission from the ground. We find that, on average, the HST fluxes are lower than those measured from the ground, regardless of whether we consider all of the HST detections or just those previously known to be of Type 1. By the same token, the BLR component accounts for a higher fraction of the total Hα emission in the higher spatial resolution (small aperture) data, which argues again for a clear improvement in the contrast with the continuum as the HST observations resolve the nuclear emission. One might also think that the diminution of the broad Hα in the small apertures could be caused by cutting out some BLR light from larger scales, and thus that the BLR is not spatially constrained into subarcsecond regions, as has been previously assumed. The increase in fblend, however, argues against this possibility.

Figure 5.

Figure 5. A comparison of the ground-based and HST-STIS overall distributions of the broad Hα flux (left) and fblend, the fraction with which this feature contributes to the total Hα + [N ii] emission (right). The whole sample of objects for which broad Hα is detected in the STIS apertures regardless of whether they appear as Type 1 from the ground is shown as a black solid line, while the subsample previously known to exhibit broad emission from the ground is shown as dotted red lines. We find that, on average, the HST fluxes are lower than those measured from the ground, regardless of whether we consider all of the HST detections or just those previously known to be of Type 1.

Standard image High-resolution image

3. GENERAL NUCLEAR PROPERTIES OF THE SAMPLE

We examine in this section several properties of the nuclear nebular line emission behavior in conjunction with some of the host galaxy characteristics. Although the sources used in this study consist of a large number of local galaxy nuclei, spanning quite homogeneously the entire range of spectral classifications for emission-line galactic nuclei, they do not form a complete sample in any statistical sense. We thus investigate whether obvious biases are present and may be important for understanding the results of the emission-line comparison. We first look into aperture effects and then the degree to which the optically detected AGN phenomenon extends to luminosities much lower than those usually observed in bona fide accretion sources.

3.1. Selection Effects

Because of the fixed slit size, the metric aperture depends on the distance to the source, and thus the measured flux ratios reflect nebular properties of different spatial extents within the galaxy centers. Such an effect may influence the comparisons of flux ratios; for example, Storchi-Bergmann (1991) reported an inverse correlation between [N ii]/Hα and distance for a sample of (distant and relatively bright) Seyfert 2s and LINERs that can be attributed to inclusion of increasing amounts of circumnuclear H ii region emission in more distant sources. We investigate the potential influence of this effect in our sample of nearby nuclei in Figure 6, where both this line flux ratio as measured with HST and the [N ii]/Hα ratio measured in the small and large (ground-based) apertures are shown as a function of galaxy distance. The different spectral types, as defined by ground-based observations, are illustrated by different symbol types (Seyferts include both Type 1 and Type 2). The Hα flux is not corrected for the absorption from starlight in the host galaxies (see Section 2.3). The distribution in distances, and consequently in the metric scales that the HST nuclear observations encompass, is heavily concentrated around ∼16 Mpc,9 with outliers extending to 96 Mpc (aperture radius of ∼55 pc). The LINER 2 nuclei are the only class that shows a large dispersion in distance (6–96 Mpc). No obvious trend in line ratio with source distance is present in either the full sample or the subgroups of specific spectral types, suggesting that distance-dependent aperture effects are not a major concern.

Figure 6.

Figure 6. The STIS [N ii] λ6583/Hα line flux ratio, and its value relative to that observed from the ground (RHST/Rground), plotted against the galaxy distance, the host galaxy inclination, and the morphological (Hubble) type. The data points are symbol (and color) coded according to the ground-based classification of their nuclear emission as follows: H ii systems (red diamonds), transition nuclei (T, green triangles), narrow-line LINERs (L2, blue squares), broad-line LINERs (L1, cyan crosses), and Seyferts (S, magenta filled dots). There is no apparent trend in any of these parameters, both for the entire sample of galaxy nuclei and for subsets of different spectral types.

Standard image High-resolution image

For assessing orientation-biased selection effects, we also illustrate in Figure 6 the dependence on the inclination angle (i) of the host galaxies of both the HST [N ii]/Hα flux ratio and the ratio of this line ratio measured in the small and large apertures. We have calculated i based on the isophotal axial ratio R25 = log(a/b), where a and b are the major- and minor-axis diameters measured at a B surface brightness level of 25 mag arcsec−2, as in Ho et al. (1997a). Visual inspections and two-sample Kolmogorov–Smirnov (K-S) tests indicate that, with the exception of T and L2 nuclei, all other types of objects present uniform distributions in their host inclinations. As found in other studies (e.g., Ho et al. 1997b), galaxies with T nuclei might be marginally more inclined than those with L2 nuclei. Similarly to the above discussion regarding the possible trends of the [N ii]/Hα flux ratio with distance, the more edge-on systems would be expected to include more circumnuclear H ii emission in the aperture as well, and consequently to reveal smaller [N ii]/Hα ratios. However, within the whole sample and the individual subsets of different spectral types, there is no obvious inverse correlation between the [N ii]/Hα ratio and the galaxy inclination. There is also no statistically supported evidence that [N ii]/Hα ratios are smaller in T than in L2 nuclei. This analysis suggests that inclination biases are not significant in our sample.

Because for elliptical galaxies the axis ratio does not indicate an inclination angle, we also show in Figure 6 the dependence on the host morphological type of the HST [N ii]/Hα flux ratio, as well as the ratio of this line ratio measured in the two apertures. We use here the morphological classification given by the mean numerical Hubble type index as given in the Third Reference Catalog of Bright Galaxies (RC3; de Vaucouleurs et al. 1991). It is apparent that the sample contains virtually every morphological type and hence provides a good representation of the general galaxy population. Ellipticals compose 16% of the sample, while lenticulars and spiral systems make up 25% and 60%, respectively. Barred galaxies (AB and B) contribute 24% to the disk systems (S0–Sm) and 34% to the spiral galaxies. Once again, we find no apparent influence on the distributions of the line ratios as a function of the host morphology, both for the whole sample of galaxy nuclei and for the subsets of different spectral types.

3.2. L(H$\alpha $) Distribution

Of great interest is the degree to which the AGN phenomenon extends to luminosities fainter than those of the well-established accretion-like sources (Seyferts and LINER 1s). Figure 7 illustrates the range in narrow Hα luminosity spanned by these nearby nuclei in the HST aperture, separately for each spectral category. On average, L1 galaxies are the most luminous among all objects; the more luminous L2 nuclei share a similar distance range with that of the L1s and are not among the most distant galaxies in our sample; the ambiguous T objects are generally less luminous than the S and L1 nuclei and cover the widest range in the observed power; and the H ii galaxies span a similar range in L(Hα) as the Seyferts.

Figure 7.

Figure 7. The luminosity of the narrow Hα line emission, measured in the HST aperture, as a function of ground-based nuclear spectral class. The objects for which STIS observations suggest the presence of broad Hα features are indicated by large circles, while the large squares indicate the T, L2, and H ii nuclei with narrow lines that exhibit complex velocity structures and need multiple-Gaussian profile fitting to assess the presence of a broad component. The size of each data point is scaled by the distance to the host galaxy. Sources maintain the same horizontal locations as those in Figure 2.

Standard image High-resolution image

The broad-lined objects are of special interest, particularly in terms of potential statistical trends toward finding or missing them in regard to their total emitting power. We thus indicate the nuclei with broad Hα components in the STIS spectra (as described in Section 2.4) by large open circles; we also mark with large open squares the sources for which the narrow emission lines seem to have contributions from multiple kinematically distinct regions (i.e., multiple Gaussians are needed to fit their line profiles) that are interpreted in some instances by Véron et al. (1997) and Gonçalves et al. (1999) as evidence for composite S/L + H ii emission. We indicate these types of objects among the Seyferts as well. With only two exceptions, the nuclei with new evidence of broad Hα are among the most luminous ones; the same is true for the objects marked by squares. This pattern may reflect selection effects related to sensitivity; in the more luminous sources, the contrast between the nuclear and the surrounding emission is higher, thus implying a higher likelihood to detect a broad component.

3.3. Is the Nuclear Emission Resolved?

An important issue in this comparative study is the degree to which the high spatial resolution HST observations are able to resolve the nuclear emission in these nuclei. Spectra obtained through a smaller aperture should be characterized by a reduction in the nebular flux. In particular, for extended sources of uniform surface brightness, the decrease in flux is expected to match the simple ratio of the aperture areas (∼−2.2 dex); smaller changes in the emission-line fluxes would indicate some degree of central concentration.

Figure 8 presents the ratios of Hα flux, in the narrow component only, measured in the HST spectra relative to that given by the Palomar and MMT observations. The results are again sorted according to the ground-based nuclear spectral classification as defined by Ho et al. (1997a). For almost all sample objects, the Hα flux is smaller by at least 0.5 dex in the high-resolution HST aperture, which means that, even for the most distant objects in the sample, the nuclear emission is resolved. The symbol size scales again with the galaxy distance, and it can be seen that the ratios do not show any trend with the sampled metric aperture.

Figure 8.

Figure 8. Ratios of the narrow Hα line emission in HST and ground-based (Palomar and MMT) apertures, as a function of ground-based nuclear spectral class. The size of each data point is scaled by the distance to the host galaxy. The dashed line corresponds to no change in the Hα flux among the two apertures, while the (red) dot–dashed line at −2.2 dex corresponds to what the ratio should be for a uniform nebular surface brightness. Sources maintain the same horizontal locations as those in Figure 2.

Standard image High-resolution image

It is readily apparent that the smallest change in the flux ratio is found in the nuclei that are unambiguously powered by accretion, the Seyfert and the LINER 1 objects, indicating as expected the highest degree of central concentration of emission. The H ii, T, and L2 nuclei show lower values of the flux ratio, suggesting a shallower gradient in the surface brightness distribution, and thus a more distributed ionization source. The behavior of the T and L2 sources is very similar, arguing that the T nuclei are probably not more prone to contamination by emission from extranuclear star-forming regions than L2 nuclei, contrary to what has been suggested by Ho et al. (2003) based on indications that T nuclei might reside in more highly inclined host galaxies than those hosting LINERs. As noted in Section 3.1, our sample properties are not strongly influenced by projection effects, if present; hence, such biases should not play a major role in distinguishing between these two types of emission-line nuclei.

Some trends are particularly noteworthy. For 5 out of 21 H ii nuclei, the HST aperture spectra show Hα emission at levels that are even lower than those predicted by scaling down the ground-based value by the aperture ratio. These cases show that "nuclear" star formation can in reality span a significant range of radial scales and may not continue into the actual center of many galaxies; this is consistent with previous findings of, for example, Cid Fernandes et al. (2004) and González Delgado et al. (2004), who find that the star formation powering the centers of H ii galaxies resides on scales larger than tens of parsecs. The same trend is apparent among the most distant L2 and some T nuclei (not only the most distant), thus suggesting that the average surface brightness actually increases with radius in these objects. This could be caused by, for example, obscuration of a source in the center, or extended nebulosity like diffuse ionized gas (DIG) or warm ionized medium (WIM) that is actually brighter at larger radii. This behavior can have interesting consequences on the results of the nebular aperture comparison we conduct here, and we address them in the next section.

4. THE NEBULAR EXCITATION AND THE CENTRAL ENGINES

The central emission structure and its energetics can be further tested by simple comparisons of the nebular-line flux ratios between the HST and ground-based spectra. The present data cannot directly probe gradients in the ionization process via the ionization parameter, which affects mostly the unavailable bluer regions of the optical spectrum, including the [O iii] emission. Nevertheless, various diagnostics are possible, as follows.

(1) Ratios of collisionally excited forbidden lines relative to a Balmer recombination line (e.g., [N ii]/Hα) play a key role in the standard spectroscopic classification diagrams; higher values would change the spectral classification of a T nucleus into either a Seyfert or a LINER. Moreover, an increase in these ratios toward the more central regions could reflect one or a combination of the following causes: a hardening of the ionizing spectrum, an increase in the density (if still below the critical value), an increase in the metallicity, and a decrease of contamination by star formation (e.g., based on models calculated with MAPPINGS III codes for AGN ionization; Groves et al. 2004a; Yan & Blanton 2012).

(2) The [S ii] λ6716/λ6731 ratio provides information on the range of the particle density (ne) for the emitting clouds; smaller values of the [S ii] λ6716/λ6731 ratio toward the nucleus indicate an increase in ne.

(3) Particularly strong tests of nonstellar ionization are supplied by [O i] λλ6300, 6364, as these features are very weak in normal H ii regions. An increase in this ratio toward the nucleus would translate into a higher likelihood that the excitation is provided by hard photons such as those of an AGN power-law continuum that penetrate much deeper into an optically thick cloud, creating an extensive partially ionized zone and hence strong low-ionization forbidden lines.

4.1. Line-ratio Gradients

Figure 9 presents the "ratios of ratios" that compare R = [N ii]/Hα, [S ii] λλ6716, 6731/Hα, and [O i] λ6300/Hα measured from the HST data to those obtained from the ground-based spectra. For the sake of completeness, we show these ratios of ratios calculated with and without correction for stellar absorption (see Section 2.3) in the left and the right panels, respectively. We indicate in the right panel the systems with HST detections of a broad Hα line (large open circles), as well as those whose spectra are fitted with multiple Gaussian profiles to account for broad wings in the emission lines (large open squares), as in Figure 7.

Figure 9.

Figure 9. Ratios of HST to ground-based measured line diagnostic flux ratios, RHST/Rground, as a function of (ground-based) spectral class. The left and right panels reflect measurements of the Hα fluxes with and without correction for stellar absorption, respectively (see Section 2.3). As with Figure 7, we indicate in the right panels the systems with STIS detections of a broad Hα line (large open circles), as well as those whose spectra are fitted with multiple Gaussian profiles to account for broad wings in the emission lines (large open squares). The red open squares in the left panels mark the sources with Hα flux ratio < −2.2 dex, with the line corresponding to the simple ratio of the aperture areas (Figure 8). Ratios of ratios for a given source maintain their horizontal location in all three panels and are the same as those in Figure 2.

Standard image High-resolution image

There is a general pattern that can be seen in all of these plots: for the majority of the L1 and S nuclei, these ratios show little scatter around unity, while H ii, T, and L2 nuclei reveal a wide range of values for these ratios. The L1 and S nuclei exhibit no clear average change in [N ii]/Hα between the two apertures, a systematic decrease in [S ii]/Hα in the small aperture, and a systematic increase in the [O i]/Hα line ratio in the more nuclear spectra. For the H ii, T, and L2 nuclei, the majority of sources have larger [N ii]/Hα, [S ii]/Hα, and possibly [O i]/Hα, in the small-aperture observations. As revealed in Figure 6, there is no obvious overall correlation with distance to the host galaxy, host inclination, or host morphology in either the [N ii]/Hα or RHST/Rground values that could skew this comparison, and we tested that this remains true for the other ratios.

Figure 10 illustrates the distributions in the [N ii]/Hα, [S ii]/Hα, and [S ii] λ6716/λ6731 line ratios measured in the small and large apertures (where we excluded the upper and lower limits); there is a clear increase in the median values of the forbidden to Hα line ratios for H ii, T, and L2 nuclei in the more central regions, with not much change between the small- and large-aperture measurements of S and L1 nuclei.

Figure 10.

Figure 10. Distributions in [N ii] λ6583/Hα (left) and [S ii] λλ6716, 6731/Hα (right) as measured with HST (solid lines) and from the ground (dashed lines). Median values are indicated by vertical solid and dashed lines, respectively. The small-aperture measurements show a definite increase in the average values for L2, T, and H ii nuclei, and the shapes of the distributions are changed; the HST measurements exhibit generally wider histograms, with more objects toward the high values of these line flux ratios. When pairs of T, L1, L2, and S nuclei are compared, the K-S probabilities are significantly higher for line ratios and fluxes measured with HST than from the ground, suggesting an increased difficulty in ruling out the "null hypothesis" of a common parent population.

Standard image High-resolution image

The aperture effects on the ratio [S ii] λ6716/λ6731 that serves as a density indicator (Osterbrock 1989) are also illustrated in Figure 10, separately for each nuclear spectral type. It is quite apparent that in the more central nuclear regions mapped by the STIS observations the gas densities are larger (i.e., smaller [S ii] λ6716/λ6731 flux ratios), in all types of objects. A few exceptions are among the H ii nuclei, but there are generally large error bars associated with these measurements, so they are not necessarily excluded from the general trend. The T nuclei show a particularly pronounced difference in the gas density measured in the two apertures, with the largest fraction (∼90%) of objects exhibiting greater than 50% increase in their ne.

It is noteworthy that the differences between the ground-based and HST ratios of forbidden to Hα lines are generally small. Although, as described in Section 3.3, the flux sampled in the HST apertures is typically a small fraction of that contributing to the Palomar and MMT spectra, and the spatial scale of the observed regions differs by at least an order of magnitude, there are very few sources that might indicate a change in their classification from ambiguous (narrow-lined) nuclei to a more secure AGN-like behavior—that is, a rightward shift in the line-diagnostic diagrams. The relatively small fraction of objects with newly detected broad Balmer lines is consistent with this result.

To aid in discussing and understanding the possible effects of extended DIG/WIM nebulosity at larger radii, we also mark with red open squares (only in the left panels of Figure 9) the peculiar sources for which the Hα flux ratio falls below the −2.2 dex line corresponding to the simple ratio of the aperture areas (Figure 8). As expected, these particular sources are generally among those exhibiting an increase in the forbidden to Hα ratios, owing to the drastic decrease in the Balmer line intensity; when the Hα emission is not corrected for stellar absorption (right panels), all of these objects show an increase in the flux ratios. Thus, especially for the more distant objects, the small-aperture data support the geometric stratification of the extended low-ionization emission regions, which was recognized as the dominant power source in a great majority of (early-type) galaxies spectrally classified as Type 2 LINERs (i.e., the LIERs, with LINER-like emission that is not nuclear; e.g., Sarzi et al. 2011; Yan & Blanton 2012) Nevertheless, these particular sources are not the only ones showing changes in the flux ratios, suggesting that the changes in the flux ratios are not entirely caused by this effect.

The objects with newly detected broad Hα emission exhibit an increase in the narrow-line ratios in spectra acquired at smaller scales. Thus, at least for these objects, the scenario in which the small-aperture emission may be dominated to a greater degree by a central accretion source seems applicable. Nuclei whose ground-based spectra indicate a potential mix of velocity fields (i.e., distinct multiple Gaussian profiles required to fit the narrow emission) behave similarly in both apertures, as their spectra remain consistent with very little or no change in the nebular line ratios; they are also among the most distant targets, which might mean that, if the "composite" picture holds, their HST nuclear observations could still include light from circumnuclear star-forming regions.

With the expectation of revealing an increasingly similar behavior of the T and L2 nuclei to that of bona fide AGNs (L1 and S nuclei) in their more nuclear spectra, we statistically compared the distributions in the line ratios, as well as in the Hα fluxes and luminosities, for all possible galaxy-type-pair combinations. For the ground-based measurements, the K-S probabilities are generally low, revealing potentially common parent populations only for L1–L2 systems (pK-S ≲ 0.2), with basically no chance for commonality with T and S systems or between the latter two types (pK-S ≪ 10−3 for all these pairs of spectral types). The K-S probabilities are, however, boosted to pK-S ≈ 0.3–0.8 for the HST line-ratio distributions for all possible combination pairs of Type 1 and 2 LINERs, T nuclei, and S nuclei, with higher values for the [S ii]/Hα and the [S ii] λ6716/λ6731 ratios, especially for the S–T and L2–T pairs, suggesting an increased difficulty in ruling out the "null hypothesis" of a common parent sample.

The trends we measure in the ratios of collisionally excited forbidden lines to Hα are not particularly well mapped by current theoretical models for AGN ionization (e.g., by classical dust-free AGN photoionization codes, MAPPINGS III; Dopita & Sutherland 1996; Groves et al. 2004a; Allen et al. 2008). For example, they do not reproduce the high [S ii]/Hα ratios we measure in the HST observations, and thus remain powerless in addressing electron densities or gradients in ne as high as we find here. The models predict a tight clustering of the line-ratio values for relatively broad ranges of variation in the parameters that can cause gradients like those we measure in our sample: for example, an increase by 0.5 dex in the average [S ii]/Hα or [N ii]/Hα measured for T nuclei is consistent with either (i) an increase in ne by at least an order of magnitude (103–104), (ii) a factor of ∼3 increase in metallicity, (iii) a hardening of the continuum corresponding to a change of the spectral index α from 2 to −1.4, or (iv) a combination of these changes. While the degeneracy in identifying the principal cause for such gradients cannot be broken, our data probe a clear increase in ne, which proves important for understanding of the nuclear emission in these nuclei. We explore in more detail the potential insights from these results in the following subsections.

4.2. The Effects of Gradients in Electron Density

That the emission in the small aperture is dominated to a greater degree by a central accretion-powered source is not, however, the only reason for the somewhat stronger forbidden lines relative to Hα in the more nuclear spectra. The enhancement in these ratios can also be simply a direct consequence of the trend toward larger electron densities at small radii. As revealed by the patterns in the [S ii] doublet ratio, this is happening for virtually all nuclear types. As long as the density remains below the critical value, ncrit, the line emissivity increases ∝n2. Because large densities may lead to suppression of the infrared fine-structure line cooling, a boost may result in the optical forbidden lines like [N ii], [S ii], and [O i]. Interestingly, the [S ii]/Hα ratios generally decrease in the small aperture for L1 and S nuclei, suggesting that the densities in these sources extend to values beyond the [S ii] critical densities.

Looking closer, it becomes clear that there is varied behavior for the different line ratios studied here, which can be understood as a consequence of the different critical densities of the forbidden lines. For comparison, ncrit for [S ii], [N ii], and [O i] are (1.5–3.9) × 103 cm−3, 8.7 × 104 cm−3, and 1.8 × 106 cm−3, respectively, thus spanning several orders of magnitude. While ne generally increases in the HST aperture, it is possible that a significant fraction of objects reach ne ranges similar to or greater than the (relatively small) ncrit of [S ii] λλ6716, 6731; this could act to collisionally suppress the [S ii]/Hα ratio in these small apertures, thereby leading to the measured decrease in this ratio relative to the one in ground-based spectra.

In this scenario, only a few objects would reach ne values higher than ncrit of the [N ii] λλ6548, 6583, with even fewer reaching the ∼106 cm−3 values of ncrit for [O i] λλ6300, 6364, leading to increasingly less suppression in these features; thus, there is an increasing fraction of objects with ratio of ratios RHST/Rground > 1 for [N ii] and [O i], respectively, which is what we find in our comparison. This effect has been seen directly in previous work illustrating measurements of the line flux ratios as a function of position along the slit; for example, Barth et al. (2001b) and Walsh et al. (2008) revealed for NGC 4579 and additional objects a strong trend where the [S ii] ratio rises toward the high-density limit closer to the nucleus, while the [O i]/Hα and [O i]/[S ii] ratios spike upward in that innermost region.

There is yet another physical explanation for the observed small change in the line ratios with distance from the center: the line ratios would be left unchanged if both the density of ionizing photons and that of electrons diminish with radius. A physical basis for such a balance has been described by Groves et al. (2004a, 2004b), who argue that the response of gas pressure to radiation pressure acting on dust in the emitting clouds will produce a local excitation source that becomes independent of the external flux and hence distance from a central radiation source. The results of this study for L1 nuclei and Seyferts are at least qualitatively in accord with their model.

Within this picture, it is then interesting to investigate to what degree this effect might contribute to the lack of change in the T and L2 nuclei as well, given that these sources' emission is, by definition, dominated by low-ionization regions. The T and L2 systems with new detections of broad components are not among those with the largest gradient in the gas densities. Thus, for these objects in particular, the potential counteracting changes in ne are probably not very strong, and a significant aperture dependence is seen. On the other hand, the rest of the T nuclei, with the greatest changes in ne among the entire sample, would be expected to show weak gradients, and this is in accord with the observations. This pattern does not seem to apply for L2 nuclei as well; the gradients in ne are large among L2 galaxies, but the values of ne in the HST apertures remain systematically lower than in the T, S, and L1 nuclei. Thus, gradients in ne could be, at least in part, the cause for the similar line ratios in the small and large apertures.

We note that because the measured density is weighted by luminosity, the difference in density gradients between the different types of objects may not reflect a difference in the physical density gradients, but could be due to the difference in their luminosity profiles. As evidenced by the smaller difference between the two apertures, the Seyferts have a sharper luminosity profile; thus, the densities measured in both large and small apertures are more heavily weighted toward the central density. The T nuclei have a shallower luminosity profile, which might translate into a larger density difference. Nevertheless, this point does not invalidate any of the results presented here.

4.3. L2 versus L1 Nuclei

That Type 1 and 2 L nuclei do not show significantly greater similarity in their nuclear nebular emission brings back the question of whether these two object types are fundamentally the same and just appear different from various angles owing to obscuration, or have real intrinsic differences—for example, the BLR could be completely missing in the Type 2 systems, perhaps as a consequence of the evolution of the AGN environment as a function of the accretion rate.

To summarize our findings, the L1 and L2 nuclei span different ranges in narrow Hα luminosities and fluxes as measured with STIS (see Section 3). The forbidden to Balmer line-ratio distributions of these nuclei do not exhibit an increase in the K-S likelihood of being drawn from the same parent populations when measured in the more nuclear STIS spectra. The values of their ratio of ratios in [N ii]/Hα and [S ii]/Hα seem to follow different trends: they are almost scattered in opposite directions around the unit value, with L1 nuclei showing lower [S ii]/Hα values in the HST spectra relative to those of Palomar and MMT (Figure 9). Also, the average ne values and general distributions remain dissimilar. While the largest gradients in ne among all LINERs are registered in L2 nuclei, L1s exhibit higher gas densities than L2s in both ground-based and space-based observations: median ne(L1) ≈ 8.5 × 103 cm−3, ne(L2) ≈ 5 × 103 cm−3 in the HST spectra, and ne(L1) ≈ 1.5 × 103 cm−3, ne(L2) ≈ 0.6 × 103 cm−3 in the ground-based data.

A possible impediment to understanding these differences can be that the L2 nuclei employed in this study cover a wider distribution in galaxy distances than the L1, T, or S nuclei, which are more concentrated near 20 Mpc. In an attempt to match the two samples of LINERs in both mean/median and distribution of distances, we ran the K-S comparison tests on the line ratios using L2 subsamples that exclude some or all of the five most distant sources (see Figure 6). In all cases, the subsamples of L2 nuclei manifest the same behavior as the full L2 sample, which means that differences in metric aperture do not contribute significantly to the differences in the nebular emission behavior between L1 and L2 nuclei.

The differences we found between the L1 and L2 sources appear to support both an obscured BLR and the missing BLR interpretation for the L2 sources, with both of these phenomena being linked to the low luminosities and accretion levels in the latter systems.

On the one hand, our findings of lower average ne in the more nuclear regions of L2s than in L1s, which could explain their positive gradients in [S ii]/Hα ratios that are in contrast to the negative gradients in L1s, offer support to the unified scheme for orientation-dependent obscuration in LINERs: an obscuring medium blocks the innermost (and densest) part of the NLR in addition to the BLR (e.g., Barth et al. 1999). Greater obscuration is expected for lower-luminosity accretion sources (i.e., the receding torus model; Lawrence 1991; Simpson 2003; Constantin 2004), which, again, is consistent with the lower Hα luminosities for the L2 nuclei than for the Type 1 LINERs. Nevertheless, as discussed in detail by Ho (2008), there remains very little observational evidence for any obscuration or absorption in these particular systems; thus, the idea that L2 nuclei are more obscured than the L1s remains speculative.

On the other hand, if differences between the two types of LINERs are linked to the disappearance of the BLR in the Type 2 systems, then we should also see differences in their nuclear activity; for example, this phenomenon is expected at very low luminosity levels (Nicastro 2000; Laor 2003; Nicastro et al. 2003) and extremely low accretion rates or efficiency in accretion (Elitzur & Ho 2009; Elitzur et al. 2014). To test this idea, we have compared LHα/σ4 for objects of different spectral types. We employ LHα/σ4 as a proxy for the Eddington ratio L/LEdd, with LHα being the Hα line luminosity measured in the HST spectra, which we use as a gauge of the accretion luminosity, and σ4 as a measure of the black hole mass, via the black hole mass versus stellar velocity dispersion (Mbhσ) relation that has been well measured for both inactive galaxies (e.g., Ferrarese & Merritt 2000; Gebhardt et al. 2000) and active systems (e.g., Bennert et al. 2015). We use the σ values from Ho et al. (2009) for the Palomar objects and from Beifiori et al. (2012) for the MMT galaxies. Figure 11 shows the distributions and average values of LHα/σ4 for S, L1, L2, and T nuclei. The distributions, average, or median values of the L1 and L2 nuclei are indeed different, with low K-S probabilities (p < 0.1) for being drawn from the same population; the L1 systems are at least 0.7 dex stronger in the median LHα/σ4 values, regardless of whether LHα values include or exclude the broad Hα emission. This comparison argues, then, for "BLR nakedness" in the L2 systems. For these galaxies, the lack of detectable dense gas at small radii could simply extend beyond the BLR to encompass the inner NLR.

Figure 11.

Figure 11. Distributions and average values of LHα/σ4 for S, L1, L2, and T nuclei. LHα is the Hα luminosity measured in the HST apertures and is calculated both with and without contributions from the broad component; the corresponding distributions are shown as dashed and solid lines, respectively. The distribution means are drawn as vertical lines.

Standard image High-resolution image

One could note that the flatter gradients in the line ratios of the L2 nuclei have another possible explanation that may have nothing to do with accretion power: if they are also dominated by some kind of stellar photoionization on the scales probed by HST, they will display flat gradients in line ratios. Nevertheless, the line gradients for this class of objects are only weak in [N ii]/Hα, while they are quite significant in [S ii]/Hα and especially in [O i]/Hα, arguing against dominant stellar photoionization at the parsec scales probed by the STIS observations, for at least half of the sample.

Thus, the parallel between L and S nuclei of Types 1 and 2 extends nicely to the smallest physical scales probed to date, from the morphology of the narrow-line nebular emission of both L2 and Seyfert 2 nuclei (Pogge 1989a) appearing less concentrated than their Type 1 counterparts (Figure 8), to a potentially strong relation between the strength of accretion and the existence (or disappearance) of a broad-line component. Although we do not argue for any particular physical model here, it is possible that the trends we see in the line-ratio gradients, the gradients in ne, and the differences in LHα/σ4 for the L1 and L2 nuclei mirror the differences between the Type 1 and 2 Seyferts or quasars, which are likely caused by a systematic change in the shape of the accretion-disk continuum and its interplay with the ambient line-emitting regions (e.g., Shen & Ho 2014).

4.4. T Nuclei and Traditional AGNs

The prevailing paradigm of what T nuclei are involves a weak central AGN with compact circumnuclear star formation that all falls in the aperture of a typical ground-based measurement (e.g., Kennicutt et al. 1989). The composite model (e.g., Ho et al. 1993) predicts that the small aperture should help isolate the accretion-powered component such that the small-aperture spectrum is more AGN-like. The results of the aperture comparisons presented here show unprecedented evidence for the fact that T objects behave more like the accretion-type sources in their more nuclear regions. We have found for T nuclei (i) a threefold increase in the incidence of broad-lined nuclei, (ii) the largest of the predicted gradients in the line ratios (Figure 9), and (iii) a shift in their overall line-ratio distributions that supports a closer similarity of their nebular properties with those of the S, L1, and L2 nuclei in the small aperture. The K-S tests suggest a less likely probability of these systems not sharing a common parent population. All of these trends are consistent with the composite picture for T nuclei.

The central AGN-like source in the proposed models has been generally considered to be a LINER; however, previous studies did not have the sensitivity or the statistical power to investigate in detail the nature of the central object in the composite model. This work offers new quantitative insights into its nature. We found an increase in similarity between the properties of T and L2 nuclei in the ∼10 pc scale regions; there are comparable distributions of fluxes, line ratios, and their gradients, and possibly accretion rates as well, as probed by the LHα/σ4 parameter (Figure 11). Nevertheless, the transition to a more AGN-like behavior in the more nuclear regions is different in the T and L2 galaxies: the T nuclei show the strongest line-ratio gradients, thus exemplifying most positively the expected results of the aperture comparison test proposed here. Interestingly, when we compared the stellar velocity dispersions (σ∗), as a measure of Mbh, for our samples of S, L1, L2, and T galaxies, we found that T and S nuclei show consistent (low) average values for σ∗, and thus for Mbh, while the L1 and L2 galaxies exhibit increasingly larger ones (Figure 12). These characteristics suggest greater likeness in the T nuclear environments with Seyferts than with L2 systems.

Figure 12.

Figure 12. Distributions and average values of σ∗ for S, L1, L2, and T nuclei. For L1 and L2 systems we consider both the ground-based and the HST spectral classification (i.e., the new detection of the broad Hα feature, and thus the reclassification as Type 1); the corresponding distributions are shown in solid and dashed lines, respectively. The distribution means are drawn as vertical lines.

Standard image High-resolution image

A possible account for these trends is provided by the idea that T nuclei are the intermediate phase in the evolution from a star-formation-dominated nucleus (i.e., an H ii galaxy) toward an unveiled compact accretion source (i.e., a Seyfert), where the accretion rate rises toward the values seen in S galaxies, while the L2 systems are the manifestation of the post-Seyfert (and possibly post-L1 phase; e.g., Elitzur et al. 2014), where the accretion wanes down to eventual quiescence (Schawinski et al. 2007, 2010; Constantin et al. 2008, 2009). This scenario supports (i) the closeness of the T systems with the H ii systems in the ground-based observations, as traces of surrounding stellar activity should be more pronounced than in L2s, while (ii) exhibiting increasing AGN-like nature in their most nuclear regions, as evidenced via both new detections of broad Hα lines and strong gradients in the line ratios.

If T nuclei are an intermediate phase in the evolution from a star-formation-dominated nucleus toward a dominance of Seyfert-like excitation, it is thus possible that our observations catch these systems in various evolutionary stages. This would naturally explain the wide range in their nuclear properties, and in particular, the span of the line ratios, as well as the small geometrical segregation between H ii and AGN-like emission when more than 90% of the nebulosity is resolved as the aperture is reduced by a factor of ∼100 in area and the measured flux drops by an order of magnitude or more (i.e., Figures 2, 8, and 9).

One could argue that if a galaxy has a cold gas supply, its nucleus could go through H ii, LINER, and Seyfert phases episodically, in whatever order. Correlations between these spectral types and the stellar population of the host galaxy could then simply be a reflection of differences in gas supply and thus different AGN duty cycles in various galaxy types. Nevertheless, there is a systematic trend in the masses of the black holes in these galaxies, suggesting that the black hole grows along a T $\to $ S $\to $ L sequence, which is readily apparent even within our small, inhomogeneous, and statistically incomplete sample (Figure 12).10 Markedly, the timescales necessary to transform from one galaxy type to the next are not unreasonable: considering a radiative efficiency value epsilon ≈ 10−6 (e.g., Rees et al. 1982; Narayan & Yi 1994; Ho 2008), the e-folding time in the BH mass is ${t}_{e}\approx 4.5\times {10}^{8}\displaystyle \frac{\epsilon }{\lambda (1-\epsilon )}\approx 4.5\times {10}^{2}/\lambda $; with λ = L/LEdd = 5 × 10−4, a growth in mass from 2 × 107 ${M}_{\odot }$ (for H ii galaxies) to 2 × 108 ${M}_{\odot }$ (for LINERs) is a few Myr. Thus, such an evolutionary scenario is physically possible.

Further constraints on this evolutionary scenario could come from investigations of the amount and properties of stellar light in the very central regions, as probed by the HST apertures, in comparison with those measured at ∼100 pc scales. Unfortunately, high-quality spectroscopy at high (i.e., HST) spatial resolution for a sample that is as large and homogeneously distributed in spectral types as the one discussed in this study is not yet available for a rigorous investigation of these issues. The HST data presented here have low S/N that does not allow accurate fits of the underlying starlight and thus secure identification of their nuclear stellar properties. Also, the lack of [O iii]/Hβ measurements at high spatial resolution precludes a full account for a possible reclassification of the T into S nuclei in the small aperture.

4.5. Comparison of Ionizing and Emission-line Power

Another way of testing the dominant power source in these low-luminosity AGNs can be an assessment of whether AGN photoionization can power the measured emission-line luminosities, for both the broad and the narrow Hα components. Following EHF, and using the data therein, we run an energy-budget test via a direct comparison of the Hα luminosity and count rate with the ionizing luminosity ${L}_{i}={L}_{1\;\mathrm{Ry}-100\;\mathrm{keV}}$ and the ionizing photon rate ${Q}_{i}={Q}_{1\;\mathrm{Ry}-100\;\mathrm{keV}}$, which are obtained by integrating the observed spectral energy distributions (SEDs) or by scaling a template quasar SED.

Based on photoionization models (Cloudy, v94.0; Ferland et al. 1998) computed by Lewis et al. (2003) for a wide range of ionization parameters, densities, and metallicities, EHF find that energy balance in a line-emitting nebula requires Li > (18 ± 2) LHα/fc, where fc is the covering factor, or the fraction of the ionizing luminosity of the AGN that is absorbed by the line-emitting gas. Thus, with only a fraction 10% of ionizing photons being absorbed by the line-emitting gas, the minimum energy balance condition for AGN ionization is given by Li/LHα > 180, for both narrow and broad emission features. At the same time, a minimum requirement for photon balance can be quite different for the two emission regions: for the narrow-line component Qi > 2.2 QHα, corresponding to Case B recombination (i.e., one Hα photon is emitted for every 2.2 recombinations); for the denser and much closer (to the center) BLR, the number of Hα photons that can be produced for each ionization can be at least 7–8 times higher than the standard Case B estimate, or Qi ≳ 0.25 QHα (i.e., potential contributions to the Hα emission via collisional excitation should be minimal for the NLR, but important for the broad component; e.g., Osterbrock 1989).

${Q}_{1\;\mathrm{Ry}-100\;\mathrm{keV}}$ and ${L}_{1\;\mathrm{Ry}-100\;\mathrm{keV}}$ measurements from EHF are available for 16 of our objects, and we present them in Figure 13 as a function of QHα and LHα calculated separately for the narrow (gray) and broad (when detected; black) components, from both ground-based and space-based spectra. The sample includes two T, one S, five L1, and eight L2 nuclei, as classified from the ground. The ground-based narrow Hα measurements reflect merely a reiteration of the results of the EHF analysis and are generally consistent with a deficit of ionizing photons. Nevertheless, the small-aperture narrow nebular emission clearly moves away from the deficit, higher than the lines corresponding to the various energy-budget limits discussed above, showing that the (weak) AGN is definitely capable of powering the line emission within the compact region immediately surrounding it. As probably expected, the energy balance is satisfied for the broad Hα emission in all cases; all of the points are above the line corresponding to the minimum requirement for AGN photoionization.

Figure 13.

Figure 13. The 1 Ry–100 keV photon rate (left) and ionizing luminosity (right) from EHF, calculated based on the observed SED as a function of the Hα luminosities and photon rates, respectively, for 16 objects from our sample. We show QHα calculated for both narrow (gray) and broad components (when detected; black), from both ground-based and space-based spectra. Arrows denote upper limits on the ionizing photon rates. The solid line illustrates the minimum balance (${Q}_{1\;\mathrm{Ry}-100\;\mathrm{keV}}=22\;{Q}_{{\rm{H}}\alpha }$; ${L}_{1\;\mathrm{Ry}-100\;\mathrm{keV}}=18\;{L}_{{\rm{H}}\alpha }$), considering Case B recombination and covering factor fc = 1; the dashed line illustrates the minimum requirement for a fraction fc = 0.1 of the ionizing photons absorbed by the nebula, and the double-dotted line corresponds to Qi = 0.25 QHα (see text for explanations).

Standard image High-resolution image

These results support with new and homogeneous data similar trends presented previously by EHF. For 10 of the objects included in our sample, EHF also illustrated a comparison of the ionizing photon rate with the rate required to power the Hα emission in the compact regions mapped by HST, and their conclusion was that the "little monster" is generally capable of powering the line emission close to it. It should be noted, however, that their measurements consisted of a mix of narrowband imaging and spectroscopy, and that the recorded Hα emission included both the narrow and the broad components. The separation of the broad and narrow emission is important, as the energy-balance mechanisms operating in these two regions are expected to be qualitatively different, and we are able to pursue this with our data for the first time.

5. SUMMARY AND CONCLUSIONS

In this paper we have presented the results of an analysis of the nebular emission in a sample of ∼100 nearby galaxy nuclei, with the purpose of understanding the often ambiguous underlying energy sources in these objects. Our investigation employs a comparison of the nebular line emission sampled by large (ground-based) and small (HST) spectroscopic apertures. With this approach, we have examined the spatial distribution of emission-line surface brightness and the excitation structure, to identify signatures of accretion sources and their properties. The conclusions of this analysis are as follows:

  • (1)  
    The nuclear emission is clearly resolved by the STIS aperture, as the narrow Hα flux is generally less than that measured in the Palomar spectra. Sometimes the difference in Hα flux is larger than what the simple ratio of aperture areas would imply for a uniform distribution; especially when measured in the H ii nuclei, this might suggest that star formation may not extend to the very central regions. The difference in flux between the two apertures is at least as strong in the T nuclei as in the narrow-lined LINERs, suggesting that the geometry of the nebular material in these spectral categories does not differ substantially.
  • (2)  
    In spite of the enhanced sensitivity offered by the HST data, there are only three transition and five LINER 2 nuclei, as defined from the ground, for which broad Hα emission is newly detected and interpreted as originating from an AGN-type ionizing source. These statistics imply at least a threefold increase in the incidence of the broad-lined nuclei among transition objects, and an overall increase by at least 30% in the true incidence of galaxies harboring actively accreting supermassive black holes in their centers, relative to the detections achieved with ground-based spectroscopy.
  • (3)  
    While we confirm that most of the previously reported broad Hα detections from the ground are robust, measured broad-line emission fluxes are generally lower in the HST spectra than those observed in the Palomar survey. This trend probably reflects a ground-based detection bias for high-state objects; thus, the data reveal novel evidence for broad-line variability on a decade-long timescale, with at least a factor of three in amplitude.
  • (4)  
    Although the HST observations offer an order-of-magnitude increase in contrast, there is only a minority of objects that show the expected increasing AGN domination on small scales. While the radial gradients in the emission-line ratios are modest on average, there is variation among spectral types and a clear dependence on the critical density ncrit of each forbidden line considered: the T nuclei are the sources showing the most significant changes in all of the nebular line ratios between the two apertures, the L2 systems exhibit moderate gradients, while the L1s and Seyferts exhibit an increase only in the [O i]/Hα ratio, the transition with the highest ncrit.
  • (5)  
    For all types of nuclei, the gas densities are generally higher in the more central regions. These gradients in the gas densities provide a sound explanation for the general lack of change in the nebular line ratios, particularly for the traditional accretion sources like L1 and S nuclei: the higher densities potentially flatten the ionization gradients and suppress forbidden emission from low-ncrit transitions in the densest, more central regions. The T nuclei exhibit the strongest density gradients, thereby possibly explaining the wide range in the nebular-line flux ratios (i.e., the few negative gradients measured in the lowest ncrit transition, [S ii] λλ6716, 6731) and the lack of change in the [N ii]/Hα flux ratios.
  • (6)  
    The threefold increase in the incidence of the BLR, along with the presence of the largest line-ratio gradients in the T nuclei, argues for an AGN-like nature of these sources in their most nuclear regions. The subtle differences in the line-ratio gradients between T and L2 galaxy nuclei, along with a statistical difference in their Mbh, support the proposed H ii $\to $ T $\to $ S $\to $ L sequence in which T nuclei are intermediate phases in galaxy evolution from star-forming to a brief optically detected AGN state (i.e., the Seyfert nucleus), followed by a transition to quiescence via the L1 and then L2 states. This picture offers new insight into the composite model for these sources: the central accretion source that is surrounded by star-forming regions is more likely a Seyfert than a LINER, unlike previously thought.
  • (7)  
    The data bring additional support to the idea that L2 nuclei are the lower-luminosity, lower accretion efficiency counterparts of the L1 systems; in this scenario, the weak levels of accretion are responsible for the disappearance of the BLR. An energy-balance analysis shows that when one isolates the nuclear emission properly, there is really no energy-budget problem from accretion in the L2 galaxies, consistent with their interpretation as endpoints in the waning stages of accretion as galaxies transition from an AGN to quiescence.
  • (8)  
    The H ii nuclei remain separated from the other types of sources in almost all of their nebular properties. If these objects harbor an AGN in their centers, this must be weak enough to be entirely buried into the star-forming emission (and/or dust) that remains dominant at ∼10 pc scales.
  • (9)  
    Possible selection effects that could skew these results are minimal, as both the line ratios measured in the HST apertures and the ratios of ratios measured in the two apertures do not vary as a function of either the physical scale of the employed aperture or the inclination of the host galaxy.

We thank the referee for comments that significantly helped improve the paper. This work has been supported by NASA through grants GO-12187 and AR-11749 from the Space Telescope Science Institute (STScI), which is operated by the Association of Universities for Research in Astronomy, Inc., under NASA contract NAS5-26555. A.V.F. is also grateful for the financial support of NSF grant AST-1108665, the TABASGO Foundation, and the Christopher R. Redlich Fund. L.C.H. acknowledges additional support from the Kavli Foundation, Peking University, and the Chinese Academy of Science through grant No. XDB09030102 (Emergence of Cosmological Structures) from the Strategic Priority Research Program. Research by A.J.B. has been supported in part by NSF grant AST-1412693. A.C. and C.A.C. acknowledge support by the 4-VA Collaborative at James Madison University. New observations reported here were obtained at the MMT Observatory, a joint facility of the Smithsonian Institution and the University of Arizona. This research has made use of the NASA/IPAC Extragalactic Database (NED), which is operated by the Jet Propulsion Laboratory, California Institute of Technology, under contract with NASA. The data presented herein were obtained from the Multimission Archive at STScI (MAST); support for MAST for non-HST data is provided by the NASA Office of Space Science via grant NAG5-7584 and by other grants and contracts.

Footnotes

  • Based on observations made with the NASA/ESA Hubble Space Telescope, obtained from the data archive at the Space Telescope Science Institute. STScI is operated by the Association of Universities for Research in Astronomy, Inc., under NASA contract NAS 5-26555.

  • IRAF is distributed by the National Optical Astronomical Observatory, which is operated by the Association of Universities for Research in Astronomy, Inc., under cooperative agreement with the National Science Foundation (NSF).

  • For three of these 10 objects (two H ii, NGC 2748 and NGC 3949, and one transition object, NGC 5055), Hughes et al. (2003) show only the 2D spectra and characterize them as displaying weak, patchy extended emission.

  • This is most likely because the galaxies are members of the Virgo cluster; it translates into an equivalent aperture radius of ∼9 pc, for an area of 0farcs2 × 0farcs25.

  • 10 

    Note also that this trend remains consistent with the proposed Type 1 $\to $ Type 1.2/1.9 $\to $ Type 2 evolutionary sequence advanced by Elitzur et al. (2014).

Please wait… references are loading.
10.1088/0004-637X/814/2/149