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Robust optimal control of linear discrete-time systems using primal-dual interior-point methods

机译:使用原始对偶内点法的线性离散时间系统的鲁棒最优控制

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This paper describes how to efficiently solve a robust optimal control problem using recently developed primal-dual interior-point methods. Among potential applications are model predictive control. The optimization problem considered consists of a worst case quadratic performance criterion over a finite set of linear discrete-time models subject to inequality constraints on the states and control signals. The scheme has been prototyped in Matlab. To give a rough idea of the efficiency obtained, it is possible to solve problems with more than 1000 variables and 5000 constraints in a few minutes on a workstation.
机译:本文介绍了如何使用最近开发的原始-对偶内点方法有效地解决鲁棒的最优控制问题。潜在的应用包括模型预测控制。所考虑的优化问题由有限状态的线性离散时间模型的最坏情况的二次性能准则组成,该模型受状态和控制信号的不等式约束。该方案已在Matlab中进行了原型设计。为了大致了解所获得的效率,有可能在工作站上在几分钟内解决超过1000个变量和5000个约束的问题。

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