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OPTIMAL CONTROL FOR AN ELLIPTIC SYSTEM WITH POLYGONAL STATE CONSTRAINTS

机译:具有多边形约束的椭圆系统的最优控制

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摘要

This work is devoted to stationary optimal control problems with polygonal constraints on the components of the state. Existence of Lagrange multipliers, of different regularities, is verified for the cases with and without Slater condition holding. For the numerical realization a semismooth Newton method is proposed for an appropriately chosen family of regularized problems. The asymptotic behavior of the regularized problem class is studied, and numerical feasibility of the method is shown.
机译:这项工作致力于解决对状态分量具有多边形约束的平稳最优控制问题。对于具有和不具有Slater条件保持的情况,都验证了具有不同规律性的Lagrange乘法器的存在。对于数值实现,针对适当选择的正则化问题系列提出了一种半光滑的牛顿法。研究了正则化问题类别的渐近行为,并证明了该方法的数值可行性。

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