  We consider the variant of a stochastic parabolic Ginzburg-Landau equation
that allows for the formation of point defects of the solution. The noise in
the equation is multiplicative of the gradient type. We show that the family of
the Jacobians associated to the solution is tight on a suitable space of
measures. Our main result is the characterization of the limit points of this
family. They are concentrated on finite sums of delta measures with integer
weights. The singular set of the solution coincides with the points at which
the delta measures are centered.
