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We study the gradient regularity of solutions to measure data ellipticsystems with Uhlenbeck-type structure and Orlicz growth. For any bounded Borelmeasure, pointwise estimates for the gradient of solutions are provided interms of the truncated Riesz potential. This allows us to show a precisetransfer of regularity from data to solutions on various scales.

Gradient Riesz potential estimates for a general class of measure data quasilinear systems