What are the common fates of photons in matter?

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SUMMARY

The main fates of photons in matter are determined by their energy levels. Low energy photons primarily undergo the photoelectric effect, while intermediate energy photons experience Compton scattering, predominantly off electrons. At high energies, pair production becomes significant, with the potential for photonuclear effects also being relevant. The branching ratios for pair production processes, such as p(γ,e+e-)p and p(γ,μ+μ-)p, are influenced by conservation laws and the energy of the photon, with calculations indicating a complex relationship governed by the fine structure constant and classical electron radius.

PREREQUISITES
  • Understanding of the photoelectric effect
  • Knowledge of Compton scattering
  • Familiarity with pair production and photonuclear interactions
  • Basic grasp of quantum mechanics and conservation laws
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  • Research the fine structure constant and its implications in particle physics
  • Study the mathematical derivation of cross-sections for pair production
  • Explore the role of conservation laws in high-energy photon interactions
  • Investigate photonuclear effects and their significance in high-energy physics
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Physicists, researchers in particle physics, and students studying quantum mechanics who are interested in the interactions of photons with matter.

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Main fate of low energy photons in matter is photoelectric effect.

At intermediate energies, it is Compton scattering (presumably mainly off electrons).

At high energies, it is said to be "pair production".

Pairs of what?

At low energies, mainly electrons and positrons, obviously (neutrino pair production can be expected to have low intensity).

But at higher energies?

Is photonuclear effect a significant fate of photons compared to pair production, which remains possible at these energies?

When the photon has sufficient energy, what is the branching ratio between p(γ,e+e-)p and p(γ,μ+μ-)p?
And is a "pair" needed if it is bosons that are generated? For example, do conservation laws allow p(γ,π°)p? Or p(γ,π+)n?
 
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When the photon has sufficient energy, what is the branching ratio between p(γ,e+e-)p and p(γ,μ+μ-)p?
Well, you can almost figure out the answer to this on a Post-It, just from dimensionality considerations. The cross-section for pair-production by a photon scattering off a nucleus is calculated to be σ(ω) = αZ2r02F(η) where α = e2/ħc is the fine structure constant, m is the mass of the electron, r0 = e2/mc2 is the classical electron radius, η is a dimensionless energy variable, η = ħω/mc2, and F(η) is a horrible function. Naturally F(η) goes to zero at threshhold, ħω = 2 mc2, or η = 2.That's pretty complicated, but wait -- what else could it be? σ must have dimensions of area, and the only length available is r0. So σ must go like 1/m2. For muon pair production at a corresponding energy, it's 1/(200)2 smaller.
 

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