  We study the interface between two different Z(3) vacua in the deconfined
phase of SU(3) pure gauge theory in 2+1 dimensions just above the critical
temperature. In simulations of the Euclidean lattice gauge theory formulation
of the system we measure the fluctuations of the interface as the critical
temperature is approached and as a function of system size. We show that the
intrinsic width of the interface remains small even very close to the critical
temperature. Some dynamical exponents which govern the interaction of the
interface with our Monte Carlo algorithm are also estimated. We conclude that
the Z(3) interface has properties broadly similar to those in many other
comparable statistical mechanical systems.
