Abstract
Relativistic and non-relativistic particle acceleration along and
across a magnetic field, and the generation of an electric field transverse to the
magnetic field, both induced by almost perpendicularly propagating electrostatic
waves in a relativistic magnetized plasma, are investigated theoretically
on the basis of relativistic quasilinear transport equations. The
electrostatic waves accelerate particles via Landau or cyclotron damping, and
the ratio of parallel and perpendicular drift velocities
vs||/vd can be proved to be proportional to
k||/k⊥. Simultaneously, an intense cross-field electric field
E0 = B0 × vd/c
is generated via the dynamo effect owing to perpendicular particle
drift to satisfy the generalized Ohm's law, which means that this cross-field
particle drift is identical to E × B drift. The relativistic quasilinear transport
equations for relativistic cross-field particle acceleration are derived by Lorentz
transformation of the relativistic quasilinear momentum-space diffusion
equation in the moving frame of reference without the electric field and the
cross-field particle drift. They can be applied to the investigation of the
relativistic perpendicular particle acceleration that may possibly occur in space
plasmas.
Publisher
Cambridge University Press (CUP)
Cited by
7 articles.
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