  We consider the relativistic Vlasov-Maxwell system in three dimensions and
study the limiting asymptotic behavior as $t \to \infty$ of solutions launched
by small, compactly supported initial data. In particular, we prove that such
solutions scatter to a modification of the free-streaming asymptotic profile.
More specifically, we show that the spatial average of the particle
distribution function converges to a smooth, compactly-supported limit and
establish the precise, self-similar asymptotic behavior of the electric and
magnetic fields, as well as, the macroscopic densities and their derivatives in
terms of this limiting function. Upon constructing the limiting fields, a
modified $L^\infty$ scattering result for the particle distribution function
along the associated trajectories of free transport corrected by the limiting
Lorentz force is then obtained. When the limiting charge density does not
vanish, our estimates are sharp up to a logarithmic correction. However, when
this quantity is identically zero in the limit, the limiting current density
and fields may also vanish, which gives rise to decay rates that are faster
than those attributed to the dispersive mechanisms in the system.
