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A sparse Set Membership approach to interval estimation of nonlinear functions and application to fault detection

机译:稀疏集隶属度方法在非线性函数区间估计中的应用及在故障检测中的应用

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In the paper, the problems of approximating an unknown function from data and deriving reliable interval estimates are first considered. An algorithm is proposed to solve these problems, based on a sparsification technique and a non-parametric Set Membership optimality analysis. Assuming that the noise affecting the data is bounded and that the unknown function satisfies a mild regularity assumption, it is shown that the algorithm provides an almost-optimal approximation (in a worst-case sense), and tight interval estimates are evaluated. An innovative approach to fault detection for nonlinear systems is then proposed, based on the derived interval estimates, overcoming some relevant problems proper of the standard techniques. The proposed algorithm is applied in a simulation study to solve the challenging problem of fault detection for a new class of wind energy generators, which use kites to capture the power from high-altitude winds.
机译:在本文中,首先考虑了从数据近似未知函数并得出可靠的区间估计值的问题。提出了一种基于稀疏化技术和非参数集隶属度最优性分析的算法来解决这些问题。假设影响数据的噪声是有界的,并且未知函数满足一个温和的规律性假设,则表明该算法提供了几乎最佳的近似值(在最坏的情况下),并对紧间隔估计进行了评估。然后,基于导出的区间估计值,提出了一种用于非线性系统故障检测的创新方法,克服了标准技术固有的一些相关问题。该算法在仿真研究中得到了应用,解决了新型风能发电机的故障检测难题。风能发电机利用风筝从高空风中捕获电能。

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