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- W2022298980 abstract "Abstract An optimal control problem for an elliptic equation is investigated with pointwise control constraints. This paper is concerned with discretization of the control by piecewise linear but discontinuous functions. The state and the adjoint state are discretized by linear finite elements. Approximations of the optimal solution of the continuous optimal control problem will be constructed by a projection of the discrete adjoint state. It is proved that these approximations have convergence order h 2. Keywords: Control constraintsElliptic equationsError estimatesLinear-quadratic optimal control problemsNumerical approximationSuperconvergenceAMS Subject Classification: 49K2049M2565N30" @default.
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- W2022298980 date "2007-04-13" @default.
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- W2022298980 title "Superconvergence Properties for Optimal Control Problems Discretized by Piecewise Linear and Discontinuous Functions" @default.
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