  In the paper, a variant of the \ssstar Newton method is developed for the
numerical solution of generalized equations, in which the multi-valued part is
a so-called SCD (subspace containing derivative) mapping. Under a rather mild
regularity requirement, the method exhibits (locally) superlinear convergence
behavior. From the main conceptual algorithm, two implementable variants are
derived whose efficiency is tested via a generalized equation modeling a
discretized static contact problem with Coulomb friction.
