  We study solutions to measure data elliptic systems with Uhlenbeck-type
structure that involve operator of divergence form, depending continuously on
the spacial variable, and exposing doubling Orlicz growth with respect to the
second variable. Pointwise estimates for the solutions that we provide are
expressed in terms of a nonlinear potential of generalized Wolff type. Not only
we retrieve the recent sharp results proven for $p$-Laplace systems, but
additionally our study covers the natural scope of operators with similar
structure and natural class of Orlicz growth.
