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Effect of the Data Tensorization on the Recovery of Bursts of Missing Values. An Application in Water Networks

机译:数据张化对缺失值突发恢复的影响。水网络中的应用

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The SCADA systems capture a huge quantity of data from different devices. In order to analyze the historical data collected by a specific sensor, in some cases, it is necessary to restore the lost or discarded data. When we deal with a large amount of unknown consecutive samples, this task is more complicated. The study is focused on reconstructing bursts of lost samples of a water reservoir level meter. We prove that the tensors can be a useful mathematical tool to do this function. We know that it is possible to improve the data reconstructions realized with linear methods by applying tensorization techniques. To do this, it is necessary to organize the data in the tensor, searching to take the maximum advantage of the signal periodicity on different levels. In this work, it is verified that reordering the tensor according to the position of the lost samples, that must be recovered, affects the result of the reconstruction. So that, we purpose an optimal tensor ordering for the bursts restoration.
机译:SCADA系统捕获来自不同设备的大量数据。为了分析特定传感器收集的历史数据,在某些情况下,有必要恢复丢失或丢弃的数据。当我们处理大量未知的连续样本时,这项任务更复杂。该研究专注于重建丢失的水库液位仪表样本的爆发。我们证明了张量可以是执行此功能的有用数学工具。我们知道可以通过应用张化技术来改善用线性方法实现的数据重建。为此,有必要组织在张量中的数据,搜索以不同级别的信号周期的最大利益。在这项工作中,验证了根据丢失样本的位置重新排序的张量,必须恢复,影响重建的结果。这样,我们目的是突发恢复的最佳张量序。

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