  We uncover unusual topological features in the long-time relaxation of the
$q$-state kinetic Potts ferromagnet on the triangular lattice that is
instantaneously quenched to zero temperature from a zero-magnetization initial
state. For $q=3$, the final state is either: the ground state (frequency
$\approx 0.75$), a frozen three-hexagon state (frequency $\approx 0.16$), a
two-stripe state (frequency $\approx 0.09$), or a three-stripe state (frequency
$<2\times 10^{-4}$). Other final state topologies, such as states with more
than 3 hexagons, occur with probability $10^{-5}$ or smaller, for $q=3$. The
relaxation to the frozen three-hexagon state is governed by a time that scales
as $L^2\ln L$. We provide a heuristic argument for this anomalous scaling and
present additional new features of Potts coarsening on the triangular lattice
for $q=3$ and for $q>3$.
