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首页> 外文期刊>IFAC PapersOnLine >Discrete-Time Trials for Tuning without a Model * * G.G. acknowledges support from the Swedish Research Council through the LCCC Linnaeus Center and the eLLIIT Excellence Center at Lund University.
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Discrete-Time Trials for Tuning without a Model * * G.G. acknowledges support from the Swedish Research Council through the LCCC Linnaeus Center and the eLLIIT Excellence Center at Lund University.

机译:不使用模型进行调优的离散时间试验 * * GG感谢隆德大学LCCC Linnaeus中心和eLLIIT卓越中心在瑞典研究委员会的支持。

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摘要

Given a static plant described by a differentiable input-output function, which is completely unknown, but whose Jacobian takes values in a known polytope in the matrix space, we consider the problem of tuning the output (i.e., driving the output to a desired value), by suitably choosing the input. To this aim, we assume to have at our disposal a discrete sequence of trials only, as it happens, for instance, when we iteratively run a software, with new input data at each iteration, in order to achieve the desired output value. In this paper we prove that, if the polytope is robustly non-singular (or has full row rank, in the general non-square case), then a suitable discrete-time tuning law drives the output to the desired point. The computation of the tuning law is based on a convex-optimisation problem to be solved on-line. An application example is proposed to show the effectiveness of the approach.
机译:给定一个由可微分的输入-输出函数描述的静态植物,这是完全未知的,但是其Jacobian值取矩阵空间中已知多面体的值,我们考虑调整输出的问题(即,将输出驱动到所需值) ),通过适当地选择输入。为此,我们假设只有离散的试验序列可以使用,例如,当我们迭代运行一个软件时,每次迭代都要使用新的输入数据,以达到所需的输出值。在本文中,我们证明,如果多面体鲁棒性地非奇异(或者在一般的非正方形情况下具有完整的行秩),那么合适的离散时间调谐定律会将输出驱动到所需的点。调整律的计算基于要在线解决的凸优化问题。提出了一个应用实例来说明该方法的有效性。

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