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1. Radiation Quantities
X-ray photons are produced in a cloud of radius R at a uniform rate Γ photons s-1cm-3. The cloud is a distance d away from the observer. The intervening medium is optically thin (neglect absorption). A detector at Earth records x-ray photons arriving from an angle within ±Δθ (the so-called "acceptance half-angle" or "beam" of the instrument) of normal to the detector, which has an effective area ΔA.
a. Assume that the source is completely resolved. What is the observed intensity (photons s-1cm-2sr-1) toward the centre of the cloud?
b. Assume that the source is completely unresolved. What is the observed average intensity when the source lies within the beam of the detector?
2. Photoionization
Photoionization is the process in which a photon is absorbed by an atom or molecule and an electron is ejected. An energy at least equal to the ionization potential is required. Let this energy be hv0 and let σv be the cross-section for photoionization. Show that the number of photoionizations per unit volume per unit time is
4πnv_0∫∞ (σvJv/hv)dv = cn v_0∫∞ (σvJv/hv)dv,
where n is the number density of absorbing atoms, u is the energy density of the radiation field at frequency v, and Jv is the corresponding mean intensity.
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