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Dust and Its Effect on Galaxy SEDs www.astro.umass.edu/~mauro/astro330/ What is Interstellar Dust? - 1 Dust is formed from the most abundant elements in a galaxy, which are also reactive: C, O, H (N is also abundant, but produces N2, whose strong bond lowers reactivity) Si, Fe, Mg are major contributors, and provide most of the dust mass together with C and O. Other elements also provide contributions (mostly minor, or trace). Gas condenses in dust; in the MW the dust/gas~0.01; About 60% of C and 20% of O is in dust; other elements are shown in the Figure to the right. Dust is roughly divided into carbonaceous material (C and H) and silicates (Si and O). A.P. Jones, 1999 What is Interstellar Dust? – 2 Dust forms in the ejecta and atmospheres of RGBs and AGBs; possibly also in SNae (debated) Dust formation still a problem (models predict that too much dust gets destroyed); this is complicated physics Most dust grains are small (a few hundred Å) and the minority is `large’ (a few tenths of micron); the distribution of grain sizes is roughly a power law: dn/da~a-3.5. Polycyclic Aromatic Hydrocarbons (C-H) Weintgertner & Draine 2001 Large porous grains Evidence for Interstellar Dust in Galaxies NGC4013 Cen A NGC891 The Effects of Dust Grains on Stellar Light They absorb and scatter light. Absorption heats the dust grains (~l-1.7 , which reflects the presence of a grain size distribution), while scattering removes the light from the line of sight (~l-4). Usually, the `pair method’ is used to determine the extinction (=absorption+scattering) Radiative Transfer of Dust - 101 ds Incident light In Bn(T) Scattered light Q Emerging (attenuated) light Radiative Transfer of Dust - 101 Dust Extinction and Emission Original Spectrum Effect of dust Energy absorbed by dust and re-emitted in the infrared Case 1 – Single Point-Like Illuminating Source (star, AGN, quasar, GRB, etc.) At UV, optical, near-IR wavelengths, the observer only detects the light that comes along the line of sight between the observer and the source (transmitted light). Neither absorbed (IR) light, nor scattered light is detected. a) The equation in the previous slide simplifies to: Intrinsic, or non attenuated, spectrum with solution: Observed, attenuated spectrum Attenuation factor Expressing the optical depth t as a function of l : where E(B-V) measures the depth (thickness) of the dust layer and is the extinction curve C. 2001 A Word About Extinction Curves 1. Systematic decrease from UV to IR; it reflects dust grain size distribution. 2. Feature at 2175 Å is mainly absorption (e.g., C. et al. 1995) possibly due to PAHs (or graphite?) 3. Significant variations among different lines of sight in the Milky Way and between galaxies (MW, LMC, SMC, M31; e.g., Cardelli, SMC LMC small grains MW PAH? Graphite? large grains m = -0.4 log10 F(l)] mobs (l) = mint (l) + Ao(l) Clayton & Mathis 1989, Bianchi et al. 1996, Fitzpatrick 1999, Misselt et al. 1999) Variations within MW usually leave the 2175 Å feature unchanged, thus possibly due to variations in grain size distribution (Cardelli et al. 1989, Draine et al. 2003). Variations among galaxies often vary the 2175 Å feature. Suggested to be destruction of carriers in active starforming regions (Gordon & Clayton 1998, Reach et al. 2000) Examples of Spectra with Different Reddening Values Example of a hot (blue) star, extinguished by increasing amounts of Milky Way dust. E(B-V)=0 E(B-V)=0.3 E(B-V)=0.6 The Effect of Dust in the Universe Dole et al. 2006; Hauser & Dwek 2001 n In Dust absorbs light at UV, optical, and nearIR wavelengths (with decreasing crosssection) and re-emits it in the mid/far infrared (>3-4 mm) Stellar light Dust-processed light About equal quantities of luminous energy in the Universe (integrated along the line of sight over all redshifts) emerge as direct stellar light and as dustprocessed light. And A Word About Common Methods to Measure Dust Reddening If the star (or stellar population) is sufficiently young and massive to produce ionizing photons, a common method is to measure the deviation of hydrogen recombination line ratios from theoretical expectations. These have well established values, that vary typically less than 10%-15% for a large range of physical (temperature, density) and chemical conditions. For instance, the two strongest lines at optical wavelengths are Ha (6563 Å) and Hb (4861 Å). Their intrinsic luminosity ratio: which can be compared with the observed ratio, to derive the optical thickness of the dust layer, E(B-V): Multiple and well-separated (in l) lines generally yield the most accurate measures. Hydrogen Atom Energy Levels Some Examples of Emission Line Pairs C. 2001 When measures for at least 3 lines are available, especially widely separated in wavelength (e.g., Ha, Pab, Brg), the geometry of the dust distribution can be constrained. This becomes important for complex source-dust distributions (see next few slides), when different lines probe different depths in the dust. Case 2 – Complex, Extended Illuminating Source (galaxy, star forming region, etc.) b) a. Reddening/attenuation of light because of : I. Extinction b. `Bluing’ of light because of: I. Scattering into line-of-sight II. Dust clumpiness III. Differential optical depth In complex systems, UV/optical dust reddening is unrelated to dust attenuation!! A highly influential work by Witt, Thronson & Capuano (1992) was one of the first to quantify the impact on the observed colors of the complex dust distribution in galaxies. Quoting: `One explanation for the widespread adoption of a mythological overlying screen of dust absorption in galaxies is a parallel with stellar astronomy, in which only grains along the line of sight to a star will extinguish the light.’ A Simple Example: Dust and Stars Homogeneously Mixed What is the observer going to see? Homogeneous mixture E(B-V) Foreground screen Let’s Interpret the Previous Results in Terms of Radiative Transfer For the foreground screen, we can use the same equation and solution as for single point sources: with: t = 0.921 E(B-V) kn and Ion = input intensity (in the absence of dust) For the homogeneous mixture of dust and stars, we need to introduce a source function in the radiative transfer equation: with: In this case, the optical depth t is an `effective’ optical depth, that needs to include the effects of scattering into the line of sight (Mathis 1983). Dust Geometry is NOT the Only Problem: AGE-DUST Degeneracy Compare the red and black models: A young, dusty stellar population can have a UV-optical-nearIR Spectral Energy Distribution similar to that of an old, dust-free stellar population. The only obvious discriminants, which may or may not be observable, are the ionized emission lines and the 4,000 Å break. Plus, of course, the mid/far IR emission! Starburst Attenuation High Attenuation ATTENUATION REDDENING A high value of IR/FUVobs indicates a large fraction of UV light reprocessed in the IR. Low Attenuation BLUE Meurer et al. 1999 RED ~ b26 Termed the IRX-b relation The plot to the left shows that for UVbright starbursts, high attenuation is accompanied by high reddening (like single sources?) Starburst Attenuation Curve Obscuration, attenuation, …. all attempt to describe the loss of UV/optical light to the IR. The same curve can account for the observed reddening as well. The above means that both the absolute values and relative values of the curve can be used to describe the dust impact in the UV-bright starbursts. C. et al. 1994, 1996, 2000; C. 1997, 2001 The absence of the 2175 Å is real, possibly an effect of the destruction of the carriers in the starburst environment. Implementation of the Starburst Attenuation Curve R’V = 4.05 Used as: fobs(l) = fint(l) 10{-0.4 k’(l) [0.44 E(B-V)]} in the models that we will use to fit the spectrum of NGC7714