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Physics, 16.10.2020 09:01 simoncastro1

Show that if the potential in the Lagrangian contains velocity-dependent terms, the canonical momentum corresponding to a coordinate of rotation Īø of the entire system is no longer the mechanical angular momentum LĪø but is given by pĪø = LĪø āˆ’ i n ? ri 3āˆ‡viU, where āˆ‡v is the gradient operator in which the derivatives are with respect to the velocity components and n is a unit vector in the direction of rotation. If the forces are electromagnetic in character, the canonical momentum is therefore pĪø = LĪø + i n ? ri 3 qi c Ai .

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Show that if the potential in the Lagrangian contains velocity-dependent terms, the canonical moment...
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