  Let -Delta+V be the Schrodinger operator acting on L^2(R^d,C) with d odd
larger than 2. Here V is a bounded real- or complex-valued function vanishing
outside the closed ball of center 0 and radius a. If V belongs to the class of
potentials introduced by Christiansen, we show that when r goes to infinity,
the resonances of -Delta+V, scaled down by the factor r, are asymptotically
distributed, with respect to an explicit probability distribution on the closed
lower unit half-disc of the complex plane. The rate of convergence is also
considered for subclasses of potentials.
