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and Cosmology

Extragalactic Astronomy and Cosmology: An Introduction

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5.4 Components of an AGN<br />

5.4 Components of an AGN<br />

195<br />

In contrast to stars, which have a simple geometry, we<br />

expect several source components in AGNs with different,<br />

sometimes very complex geometric configurations<br />

to produce the various components of the spectrum;<br />

this is sketched in Fig. 5.19. Accretion disks <strong>and</strong> jets<br />

in AGNs are clear indicators for a significant deviation<br />

from spherical symmetry in these sources. The relation<br />

between source components <strong>and</strong> the corresponding<br />

spectral components is not always obvious. However,<br />

combining theoretical arguments with detailed<br />

observations has led to quite satisfactory models.<br />

5.4.1 The IR, Optical, <strong>and</strong> UV Continuum<br />

In Sect. 5.3.2 we considered an accretion disk with<br />

a characteristic temperature, following from (5.14), of<br />

( ) ṁ 1/4<br />

T(r) ≈ 6.3 × 10 5 K<br />

ṁ edd<br />

( ) −1/4 ( )<br />

M• r<br />

−3/4<br />

×<br />

10 8 . (5.29)<br />

M ⊙ r S<br />

The thermal emission of an accretion disk with this<br />

radial temperature profile produces a broad spectrum<br />

with its maximum in the UV. The continuum spectrum<br />

of QSOs indeed shows an obvious increase towards<br />

UV wavelengths, up to the limit of observable wavelengths,<br />

λ 1000 Å. (This is the observed wavelength;<br />

QSOs at high redshifts can be observed at significantly<br />

shorter wavelengths in the QSO rest-frame.) At wavelengths<br />

λ ≤ 912 Å, photoelectric absorption by neutral<br />

hydrogen in the ISM of the Galaxy sets in, so that<br />

the Milky Way is opaque for this radiation. Only at<br />

considerably higher frequencies, namely in the soft<br />

X-ray b<strong>and</strong> (h P ν 0.2 keV), does the extragalactic sky<br />

become observable again.<br />

If the UV radiation of a QSO originates mainly from<br />

an accretion disk, which can be assumed because of<br />

the observed increase of the spectrum towards the UV,<br />

the question arises whether the thermal emission of the<br />

disk is also visible in the X-ray domain. In this case,<br />

the spectrum in the range hidden from observation, at<br />

13 eV h P ν 0.2 keV, could be interpolated by such<br />

an accretion disk spectrum. This seems indeed to be<br />

the case. The X-ray spectrum of QSOs often shows<br />

Fig. 5.19. Sketch of the characteristic spectral behavior of<br />

a QSO. We distinguish between radio-loud (dashed curve)<br />

<strong>and</strong> radio-quiet (solid curve) QSOs. Plotted is νS ν (in arbitrary<br />

units), so that flat sections in the spectrum correspond<br />

to equal energy per logarithmic frequency interval. The most<br />

prominent feature is the big blue bump, a broad maximum<br />

in the UV up to the soft X-ray domain of the spectrum. Besides<br />

this maximum, a less prominent secondary maximum is<br />

found in the IR. The spectrum increases towards higher energies<br />

in the X-ray domain of the spectrum – typically ∼ 10%<br />

of the total energy is emitted as X-rays<br />

a very simple spectral shape in the form of a power<br />

law, S ν ∝ ν −α , where α ∼ 0.7 is a characteristic value.<br />

However, the spectrum follows this power law only<br />

at energies down to ∼ 0.5 keV. At lower energies, the<br />

spectral flux is higher than predicted by the extrapolation<br />

of the power-law spectrum observed at higher<br />

energies. One interpretation of this finding is that the<br />

(non-thermal) source of the X-ray emission produces<br />

a simple power law, <strong>and</strong> the additional flux at lower<br />

X-ray energies is thermal emission from the accretion<br />

disk (see Fig. 5.19).<br />

Presumably, these two spectral properties – the increase<br />

of the spectrum towards the UV <strong>and</strong> the radiation<br />

excess in the soft X-ray – have the same origin, being<br />

two wings of a broad maximum in the energy distribution,<br />

which itself is located in the spectral range<br />

unobservable for us. This maximum is called the big<br />

blue bump (BBB). A description of the BBB is possible<br />

using detailed models of accretion disks (Fig. 5.20).<br />

For this modeling, however, the assumption of a local

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