Calculate Alpha_s: Jet Multiplicity Rates

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SUMMARY

The calculation of the strong coupling constant, alpha_s, can be derived from jet multiplicity rates, specifically using (1+1) and (2+1) jet event rates. At leading order, the two-jet rate involves two quarks, while the three-jet rate includes two quarks and one gluon, introducing an additional factor of alpha_s. Understanding the Feynman diagrams for processes such as e+e- → q q and e+e- → q q g is essential for these calculations. Resources that detail these calculations are necessary for further exploration.

PREREQUISITES
  • Feynman diagram analysis
  • Quantum Chromodynamics (QCD)
  • Jet multiplicity concepts
  • Particle physics event rates
NEXT STEPS
  • Study the derivation of alpha_s from jet multiplicity rates
  • Explore Feynman diagrams for e+e- → q q and e+e- → q q g
  • Review Quantum Chromodynamics (QCD) textbooks for detailed calculations
  • Investigate software tools for simulating particle collisions and jet events
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Particle physicists, researchers in Quantum Chromodynamics, and students studying high-energy physics who are interested in calculating the strong coupling constant from jet multiplicities.

serleon
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Hi!
Any idea of how to calculate alpha_s (strong coupling constant) from jet multiplicities, that means using (1+1) and (2+1) jet events rates?
Thanks
 
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Think about the Feynman diagrams which make up the processes. At leading order the 2 jet rate is has two quarks in the final state, while the 3 jet rate has 2 quarks and a gluon. The gluon is radiated from a quark line, so there will be an extra factor of alpha_s.
 
As I have found, the amplitude for e+e- --> q _q would be (see attach)...
Maybe any other resource or book where I could find the calculations for e+e- --> q _q g
 

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