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The Potential Experienced by a Moving Charge

We now move on to the potential experienced by a moving charge in an electromagnetic field. Potentials are related to the force exerted on a particle. For a particle of charge q and velocity u in an electromagnetic field with electric field strength E and magnetic [Pg.24]

It is possible to derive the potential corresponding to F directly from (3.41) (see Goldstein 1950). Here we take a somewhat simpler approach and start with a suggested form of the potential and show that the application of (3.43) to this satisfies the Lorentz force equation. We choose the potential [Pg.25]

The expression for the generalized potential, (3.43), has two parts. We first evaluate the part involving the gradient  [Pg.25]

The gradient of a scalar product of two vectors a and b has the general form [Pg.25]

We also note that x, and m, are independent canonical variables, and therefore [Pg.25]


See other pages where The Potential Experienced by a Moving Charge is mentioned: [Pg.23]    [Pg.24]   


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