1 / 49

AY202a Galaxies & Dynamics Lecture 14: Galaxy Centers & Active Galactic Nuclei

AY202a Galaxies & Dynamics Lecture 14: Galaxy Centers & Active Galactic Nuclei. Galaxy Centers. History AGN Discovered way back when --- Fath 1908 Broad lines in NGC1068 Seyfert 1943 Strong central SB correlates with broad lines

eliot
Télécharger la présentation

AY202a Galaxies & Dynamics Lecture 14: Galaxy Centers & Active Galactic Nuclei

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. AY202a Galaxies & DynamicsLecture 14:Galaxy Centers &Active Galactic Nuclei

  2. Galaxy Centers History AGN Discovered way back when --- Fath 1908 Broad lines in NGC1068 Seyfert 1943 Strong central SB correlates with broad lines Growing evidence over the years that there was a central engine and that the central engine must be a black hole! And, what about galaxies that are not AGN?

  3. Masers in NGC4258 microarcsec proper motions with VLBI

  4. Reverberation Mapping Blandford & McKee ’82,  Peterson et al. Assume 1. Continuum comes from a single central source 2. Light travel time is the most important timescale τ = r/c 3. There  a simple (not necessarily linear) relation between the observed continuum and the ionizing continuum.

  5. Continuum light curve relative to mean L(V,t) = ∫ (V,τ) C(t-τ) dτ Velocity delay map

  6. N5548 Lag relative to 1350A = 12 days @ Lyα, 26 days @ CIII], 50 days @ MgII

  7. Kaspi et al R vs L & M vs L From Reverberation Mapping

  8. Greene & Ho SDSS AGN M● vs σ

  9. Greene & Ho Push to low M Log (M●/M) = 7.96 + 4.02 (σ/200 km/s)

  10. Barth, Greene & Ho

  11. BH Mass Function Greene & Ho ‘07

  12. Active Galactic Nuclei 1943 Carl Seyfert Sy1 = Broad Balmer lines 104 km/s Sy2 = Intermediate width lines 103 1950’s Jansky, Ryle detected Radio Sources 1960’s Radio Galaxies ID’d Baade & Minkowski Virgo A = M87, Cygnus A, NGC5128, NGC1275 1963 Greenstein & Schmidt identified QSO’s (3C48 z=0.367, 3C273 z =0.158)

  13. General Properties Compact central source  energy density high, dominates host galaxy Non-thermal spectrum Optical/UV - general shows strong emission lines from dense and less dense regions. Polarization (1-10%), jets Radio – jets, lobes, compact sources X-rays --- Power law spectrum, often into the Mev Gamma rays --- detection of some sources like BL Lac’s into the TeV Variability

  14. Classifications Sy1/QSO = Type I Broad permitted lines 104+ km/s narrower forbidden lines 103 km/s, BLRG QSR = radio loud, QQ = radio quiet Sy2 = Type II narrower lines, all ~ 103 km/s line ratios indicative of photoionization by a non-thermal (power law) spectrum, NLRG BL Lac = Blazar continuum emission only, usually strong radio and/or x-ray source, polarized LINER = Low ionization nuclear emission line region OVV = Optically Violent Variable  QSO, Blazar

  15. NGC5940 Sy1 [OIII] H ns

  16. NGC4151 Sy1.2

  17. NGC4151 Sy1.2 [NII] [NII] [OI] [OI] [SII]

  18. NGC4388 Sy2

  19. NGC3998 LINER

  20. High S/N Optical Peterson

  21. High S/N UV

  22. LBQS Mean QSO Spectrum

  23. Common Emission Lines in AGN

  24. Spectral Classification by Line Ratio Seyferts/QSOs Baldwin, Terlevich & Phillips (based on Osterbrock) Star Forming LINER

  25. Electron Density from Line Ratios Intensity ratio changes as collisional depopulation begins to dominate radiative radiative collisional [SII] doublet 6717 &6731A collisional Peterson, Pogge based on Osterbrock

  26. Temperature from Line Ratios Relative population of states depends on temperature [OIII] 4363 and the 4959+5007 doublet Peterson, Pogge based on Osterbrock

  27. Real or Memorex? Classification can depend on how you look --- total vs polarized. (Miller et al.) looks a lot like a Sy1!

  28. Fanaroff-Riley Classification Fanaroff & Riley (1974) noted that radio source structure was correlated source luminosity FR I – weak sources, bright centers decreasing surface brightness to the edge FR II – have limb brightened regions of enhanced emission 1400 Mhz vs MB from Owen & Ledlow ‘94

  29. FR I (3C449, Perley et al ’79) FR II (3C47, Bridle et al. ’94)

  30. David W. Hogg, Michael R. Blanton, and the Sloan Digital Sky Survey Collaboration

  31. David W. Hogg, Michael R. Blanton, and the Sloan Digital Sky Survey Collaboration

  32. Cen A Chandra

  33. 3C273

  34. Optical Radio X-ray Comp

  35. Superluminal Motions 3C279 (NRAO) VLBI Keel

  36. Consider two blobs, one stationary and one moving away from it at a velocity c at an angle of  to the line-of-sight. Apparent transverse velocity is v = which has a maximum at v ~ c  = 1/(1-2)1/2 c sin() 1-  cos()

  37. Spectral Energy Distributions

  38. Basic Models 1959 Woltjer’s argument --- (1) centers of AGN very small, r < 100 pc, (2) typical line widths are v > 1000 km/s, so by GM/r ~ v2  M > 1010 (r/100pc) M So either M is really big, implying a very high mass density inside r, or r is much smaller, implying a very high energy density at the center - or both.

  39. Continuum Spectrum best described as Synchrotron-Self Compton + thermal emission from an accretion disk + dust & stars, + lines from the gas. SSC  Synchrotron spectrum with a low frequency turnover due to self absorption and a high frequency break due to Compton losses and an x-ray-HE spectrum from inverse Compton scattering from the relativistic electrons

  40. Synchrotron Spectrum Depends on the energy spectrum of the electrons, e.g. for n(E) = N E–S /4 = W(E/mc2)–S /4 where E/mc2 is usually abbreviated as γ the power, P, emitted per unit volume is dP/dV = 1.7x1021 N a(S) B(4.3x106 B/)(S-1)/2 (volume emissivity) ergs/s/cm3/Hz B = magnetic field in Gauss, a(s) ~0.1 for 1.5<S<5 power law spectrum slope is related to energy spectrum slope ~ (S-1)/2 See Ginzburg & Syrovatskii 1964, Sov AJ 9, 683 1965, AR 3, 297, 1969 AR 7, 375 Blumenthal & Gould 1970 Rev Mod Phys 42, 237

  41. Synchrotron Peak @ m  B1/5 F2/5 -4/5

  42. Synchrotron Peak SSC Model fit to Mk501 spectrum (Konopelko 2003) Self-Compton

  43. SED High and Low γ-ray states M. Boettcher

  44. Accretion Disks To first order, assume it radiates as a black body F() = where T(r) is the disk temperature at radius r 2h2 1 c2 eh/kT(r) -1

  45. Multi-component Models Malkan 1983

  46. References B. Peterson, An Introduction to Active Galactic Nuclei (Cambridge 1997) J. Krolik, Active Galactic Nuclei (Princeton 1999)

More Related