  We investigate how relativistic, nonabelian plasmas approach equilibrium in a
general context. Our treatment is entirely parametric and for small Yang-Mills
coupling $\alpha$. First we study isotropic systems with an initially
nonequilibrium momentum distribution. We consider both the case of initially
very high occupancy and initially very low occupancy. Then we consider systems
which are anisotropic. We consider both weak anisotropy and large anisotropy,
and allow the occupancy to be parametrically large or small. Writing the
typical momentum of an initial excitation as Q and the final temperature as T,
full equilibration occurs in a time t ~ \alpha^{-2}/T for T > Q, and t ~
\alpha^{-2} Q^{1/2} T^{-3/2} for T < Q, unless the initial system is
sufficiently anisotropic and T > \alpha^{2/3} Q, in which case equilibration
occurs somewhat faster, t ~ \alpha^{-13/7} Q^{5/7} T^{-12/7} (or \alpha^{-2}/T
if that is longer).
