Electrodynamics in particle physics

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SUMMARY

In particle physics, the Lorentz-Heaviside (L-H) system of units is preferred over the Gaussian or SI systems due to its simplification of equations, particularly by rationalizing the electromagnetic coupling constant, alpha. Transitioning from Gaussian to L-H involves dividing the electric charge squared (e^2) by 4π, maintaining the value of alpha at approximately 1/137 across all systems. While both Gaussian and L-H are used in high-energy physics (HEP), the Gaussian system is gaining popularity. Clarity in the unit system used in academic papers is crucial for accurate interpretation.

PREREQUISITES
  • Understanding of electromagnetic theory
  • Familiarity with unit systems in physics
  • Knowledge of the fine-structure constant (alpha)
  • Basic concepts of particle physics
NEXT STEPS
  • Research the differences between Gaussian and Lorentz-Heaviside unit systems
  • Study the implications of the fine-structure constant in various unit systems
  • Explore the historical context and development of unit systems in electromagnetism
  • Examine common pitfalls in interpreting physics papers regarding unit systems
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Physicists, students of particle physics, and researchers interested in the application of different unit systems in electromagnetism and their implications in theoretical frameworks.

ghery
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Hi:

I've heard that in electromagnetism, there is a system of units called Lorentz - Heaviside system, and that in particle physics, tis system is used insted of the gaussian or the SI. Why do particle physicist use this system? and by the way, How do we go from the Gaussian system to the Lorentz-Heaviside system?

Thanks a lot for your support
 
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Unfortunately particle physicists seem to use Gaussian and L-H in roughly equal numbers,
although I think (and hope) that Gaussian is winning more recent favor.
Fortunately, I know of no HEPist who uses SI, except to confuse undergraduates.
Heaviside "rationalized" that dividing e^2 by 4pi would make some equations simpler. The same confusion is introduced in SI. All you have to do to go from Gaussian to H-L is divide e^2 by 4 pi. The good news is that alpha is the same in all known systems. In Gaussian, alpha=e^2=1/137. In H-L, alpha=e^2/4pi=1/137.
Be careful in reading any paper or book because some authors don't state clearly which system they are using.
 

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