Fulton and Rohrlich showed that this phenomenon is charge-independent when hyperbolic paths are considered, which may be a threat to the equivalence principle. Landau and Lifshitz's iterative treatment of this phenomenon eliminates the term for the Schott energy in an equation describing this phenom
Fulton and Rohrlich showed that this phenomenon is charge-independent when hyperbolic paths are considered, which may be a threat to the equivalence principle. Landau and Lifshitz's iterative treatment of this phenomenon eliminates the term for the Schott energy in an equation describing this phenomenon. Considering this phenomenon for a dumbbell-shaped distribution, then taking the limit of the size of the dumbbell to zero, underestimates its magnitude by 50%. The magnitude of this phenomenon in the original derivation is equal to mu sub naught times q squared over six pi c, all times the time derivative of the (*) acceleration. The original derivation of this phenomenon had acausal pre-acceleration solutions, in which the particle would respond to this phenomenon before it existed. For 10 points, name this phenomenon in which a particle's momentum is altered by the radiation it emits, first derived by Abraham and Lorentz.
Fulton and Rohrlich showed that this phenomenon is charge-independent when hyperbolic paths are considered, which may be a threat to the equivalence principle.
radiation reaction [or radiation recoil or self-force; accept Abraham-Lorentz-Dirac force before mention]