  Martingale solutions of stochastic Navier-Stokes equations in 2D and 3D
possibly unbounded domains, driven by the L\'evy noise consisting of the
compensated time homogeneous Poisson random measure and the Wiener process are
considered. Using the classical Faedo-Galerkin approximation and the
compactness method we prove existence of a martingale solution. We prove also
the compactness and tighness criteria in a certain space contained in some
spaces of c\`adl\`ag functions, weakly c\`adl\`ag functions and some Fr\'echet
spaces. Moreover, we use a version of the Skorokhod Embedding Theorem for
nonmetric spaces.
