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Primal–dual active set method for control constrained optimal control of the Stokes equations

机译:控制的原始对偶主动集方法约束了Stokes方程的最优控制

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摘要

In this paper, we study the distributed and boundary optimal control of the Stokes equations in the presence of pointwise control constraints. The analysis of the problems involve existence results, as well as necessary conditions and optimality systems. A primal–dual active set strategy is studied for the numerical solution of the problems. For the distributed case, global and local convergence results for the infinite dimensional method are presented. For the boundary control case, due to the lack of regularity of the pointwise constraint multiplier, the method is applied to a discretized version of the original problem. Finally, some numerical experiments, which illustrate the performance of the method for both cases, are commented.
机译:在本文中,我们研究了在有逐点控制约束的情况下Stokes方程的分布和边界最优控制。对问题的分析涉及生存结果,必要条件和最优系统。研究了一种对偶主动集策略,用于对问题进行数值求解。对于分布式情况,给出了无穷维方法的全局和局部收敛结果。对于边界控制情况,由于缺乏点约束约束乘子的规则性,因此该方法适用于原始问题的离散化版本。最后,评论了一些数值实验,它们说明了两种情况下该方法的性能。

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