Abstract
The approximation of the solution of the first boundary value problem for a strongly nonlinear second-order elliptic problem in divergence form by the mixed finite element method is considered. Existence and uniqueness of the approximation are proved and optimal error estimates in L 2 are established for both the scalar and vector functions approximated by the method. Error estimates are also derived in L q , 2 ≤ q ≤ +∞.
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