Lagrangian for relativistic angular momentum

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SUMMARY

The discussion centers on the existence of a Lagrangian for relativistic angular momentum (AM). Joseph Shtok confirms that no Lagrangian exists for relativistic AM, as stated by his professor. He references the book "Classical Mechanics" by Goldstein for foundational concepts but notes it lacks specific information on this topic. Additionally, he points to a resource at applet-magic.com that discusses the Lagrangian of bodies with linear and angular motion, emphasizing the preservation of angular momentum.

PREREQUISITES
  • Understanding of Lagrangian mechanics
  • Familiarity with relativistic physics concepts
  • Knowledge of angular momentum in classical mechanics
  • Proficiency in reading advanced physics texts, particularly "Classical Mechanics" by Goldstein
NEXT STEPS
  • Research the preservation of angular momentum in relativistic systems
  • Study the action integral for relativistic mechanics in "Classical Mechanics" by Goldstein
  • Explore the resource on applet-magic.com regarding relativistic angular momentum
  • Investigate alternative formulations of mechanics that may address angular momentum
USEFUL FOR

Students and researchers in theoretical physics, particularly those studying classical mechanics and relativistic dynamics, will benefit from this discussion.

Frank93
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Hi everyone, I have a question that can't solve. Does exist a lagrangian for the relativistic angular momentum (AM)? I can't even understand the question because it has no sense for me... I mean, the lagrangian is a scalar function of the system(particle,field,...), it isn't a function FOR the conjugate variables. This question is part of a work. I told the professor that I don't understand the question and he told me that read one chapter of Classical Mechanics,Goldstein, the part about action integral for relativistic mechanics, but it doesn t contain anything about Lagrangian for relativistic MA. If you could tell my about some book that contains that, i will be grateful. Thanks!

Pd.: I knowk that the answer is NO, it doesn't exist a Lag for the relativistic AM(professor tolds it to me)
 
Last edited:
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Check out this material: http://applet-magic.com/relamomentum.htm
The 'Relativistic Case' part discusses the Lagrangian of bodies with linear and angular motion, and the preservation of the angular momentum.
Goldstein is also mentioned in end notes.Hope this helps,
Joseph Shtok
 

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