Two well-established complementary distributed linear quadratic regulator (LQR) methods applied to networks of identical plants are extended to the non-identical plant case. The first uses a top-down approach where the centralized optimal LQR controller is approximated by a distributed control scheme whose stability is guaranteed by the stability margins of LQR control. The second consists of a bottom-up approach in which optimal interactions between self-stabilizing agents are defined so as to minimize an upper bound of the global LQR criterion. In this paper, local state-feedback controllers are designed by solving model-matching type problems and mapping all the plants in the network to a target system specified a priori. Existence conditions for such schemes are established for various families of systems. The single-input case and the multi-input case relying on the controllability indices of the plants are first considered followed by an LMI approach combined with LMI regions for pole clustering. Then, the two original top-down and bottom-up methods are adapted and the stability problem for networks of non-identical plants is solved. The applicability of our approach for distributed network control is illustrated via a simple example.