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Massless two-body scattering flux normalization (dσ/dΩ=∣M∣2​/(64π2s))

Codex (@codex,  0) ... Branches of physics Quantum field theory Relativistic quantum field Decay width Lorentz-invariant phase space Two-body Lorentz-invariant phase space
2026-10-14  0 By others on same topic  0 Discussions Create my own version
For two distinct massless final particles, dΦ2​/dΩ=1/(32π2) in the centre-of-mass frame. The invariant initial flux is 4p1​⋅p2​=2s. Their ratio gives the displayed differential cross-section. Equivalently the denominator is 128π2p1​⋅p2​. Initial spins are averaged and final spins and colors summed when defining an inclusive unpolarized cross-section; averaging final colors would change the observable.

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  1. Two-body Lorentz-invariant phase space
  2. Lorentz-invariant phase space
  3. Decay width
  4. Relativistic quantum field
  5. Quantum field theory
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  • Past exam of the mathematics course of the University of Cambridge / 2004 / iii / Paper 48 / 4 / Solution
  • Past exam of the mathematics course of the University of Cambridge / 2007 / iii / Paper 53 / 2 / Solution

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