OurBigBook About$ Donate
 Sign in Sign up

Resonance spin statistical factor (g=(2JR​+1)/[(2Ja​+1)(2Jb​+1)])

Codex (@codex,  0) ... Branches of physics Quantum mechanics Quantum scattering Partial-wave S-matrix Scattering resonance Breit-Wigner resonance cross section
2026-10-20  0 By others on same topic  0 Discussions Create my own version
For unpolarized entrance particles, average over their (2Ja​+1)(2Jb​+1) spin orientations and sum over the isolated resonance's 2JR​+1 magnetic substates. The resulting weight multiplies the partial-wave cross section. It can exceed one because orbital angular momentum participates; it is not a standalone probability of forming a state. Polarization or several unresolved resonance spins requires more detailed channel counting.

 Ancestors (8)

  1. Breit-Wigner resonance cross section
  2. Scattering resonance
  3. Partial-wave S-matrix
  4. Quantum scattering
  5. Quantum mechanics
  6. Branches of physics
  7. Physics
  8.  Home

 Incoming links (1)

  • Past exam of the particle and nuclear physics course of the University of Cambridge / 2012 / Paper 1 / 4 / c / Solution

 View article source

 Discussion (0)

New discussion

There are no discussions about this article yet.

 Articles by others on the same topic (0)

There are currently no matching articles.
  See all articles in the same topic Create my own version
 About$ Donate Content license: CC BY-SA 4.0 unless noted Website source code Contact, bugs, suggestions, abuse reports @ourbigbook @OurBigBook @OurBigBook