The formation of three-armed rotating spiral waves is shown to occur in a s
patially extended nonlinear optical system with broken phase invariance. Th
ese new spatial structures are found in the mean-field model of a class of
optical parametric oscillators (3 omega --> 2 omega + omega) in which the m
ultistep process 2 omega = omega + omega breaks the phase invariance of the
down-conversion process. A parametrically-forced Ginzburg-Landau equation
is derived to explain the existence of phase-armed spiral waves.