  The classical dynamics of N spinning point sources in 2+1 Einstein-Cartan
gravity is considered. It corresponds to the ISO(2,1) Chern-Simons theory, in
which the torsion source is restricted to its intrinsic spin part. A class of
explicit solutions is found for the dreibein and the spin connection, which are
torsionless in the spinless limit. By using the residual local Poincare'
invariance of the solutions, we fix the gauge so that the metric is smooth
outside the particles and satisfies proper asymptotic conditions at space and
time infinity. We recover previous results for test bodies and find new ones
for the scattering of two dynamical particles in the massless limit.
