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Rapid distributed model predictive control design using singular value decomposition for linear systems

机译:基于线性系统奇异值分解的快速分布式模型预测控制设计

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摘要

The issue of model predictive control design of distribution systems using a popular singular value decomposition (SVD) technique is addressed. Namely, projection to a set of conjugate structure is dealt with in this paper. The structure of the resulting predictive model is decomposed into small sets of subsystems. The optimal inputs can be separately designed at each subsystem in parallel without any interaction problems. The optimal inputs can be directly obtained and the communication among the subsystems can be significantly reduced. In addition, the design of distribution model predictive control (DMPC) with constraints using the SVD framework is also presented. The unconstraint inputs are checked in parallel in the conjugate space. Without solving the QP problem of each subsystem, the suboptimal solution can be quickly obtained by selecting the bigger singular values and discarding the small singular values in the singular value space. The convergence condition of the proposed algorithm is also proved. Two case studies are used to illustrate the distribution control systems using the suggested approach. Comparisons between the centralized model predictive control method and the proposed DMPC method are carried out to show the advantages of the newly proposed method.
机译:解决了使用流行的奇异值分解(SVD)技术的配电系统模型预测控制设计的问题。即,本文讨论了对一组共轭结构的投影。生成的预测模型的结构被分解成小的子系统集。最佳输入可以在每个子系统上并行设计,而不会出现任何交互问题。可以直接获得最佳输入,并且可以大大减少子系统之间的通信。此外,还提出了使用SVD框架约束的分布模型预测控制(DMPC)的设计。在共轭空间中并行检查无约束输入。在不解决每个子系统的QP问题的情况下,可以通过选择较大的奇异值并丢弃奇异值空间中的较小奇异值来快速获得次优解决方案。还证明了该算法的收敛条件。使用两个案例研究来说明使用建议方法的配电控制系统。进行了集中模型预测控制方法和所提出的DMPC方法的比较,以显示新方法的优点。

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