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In this paper we study quasilinear elliptic systems driven by so-calleddouble phase operators and nonlinear right-hand sides depending on thegradients of the solutions. Based on the surjectivity result for pseudomonotoneoperators we prove the existence of at least one weak solution of such systems.Furthermore, under some additional conditions on the data, the uniqueness ofweak solutions is shown.

Existence and uniqueness of elliptic systems with double phase operators and convection terms