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On an algorithm for construction a piecewise constant control for a continuous Roesser system construction read constructing

机译:关于构造连续Roesser系统的分段恒定控制的算法construction read construction

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We consider a linear Roesser system which is a continuous version of discrete Roesser system. In the paper (Idczak and Majewski) it was proved that the attainable set for a continuous Roesser system corresponding to piecewise constant controls is dense in the attainable set corresponding to integrable controls. Similar result was proved for the class of Goursat-Darboux system (Idczak and Walczak, 2004). Moreover in the paper (Idczak and Majewski) the authors gave a general algorithm for finding a piecewise constant control connected with mentioned density result for a Goursat-Darboux system. The algorithm is based on the proof of the Baciotti-Sentis lemma. In this paper we show how one can use this algorithm for finding a piecewise constant control for the class of Roesser systems. We also present an example of using this algorithm for concrete problem.
机译:我们考虑线性Roesser系统,它是离散Roesser系统的连续版本。在论文(Idczak和Majewski)中,证明了与分段常数控制相对应的连续Roesser系统的可达到集合在与可积分控制相对应的可实现集合中是密集的。对于Goursat-Darboux系统类别,也证明了类似的结果(Idczak和Walczak,2004年)。此外,在论文(Idczak和Majewski)中,作者给出了一种通用算法,用于查找与Goursat-Darboux系统的提到的密度结果有关的分段常数控制。该算法基于Baciotti-Sentis引理的证明。在本文中,我们展示了如何使用该算法来为Roesser系统类别找到分段常数控制。我们还提供了使用此算法解决具体问题的示例。

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