Using wavelet synopsis techniques on electric power system measurements

P. Moutis, N. Hatziargyriou
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引用次数: 3

Abstract

The elaboration of power system data is of crucial importance to the study of power system quality, control and development. Considering the widely interconnected grid and its future expansions, the integration of historical data (namely time series of various scales) to databases, implies the exponential increase of their size. Even in the case of small island systems, the logging of numerous values in sampling time of seconds can lead to similar results. Moreover, since some central assessment by Transmission System Operators (TSOs) has to be executed, the need to transmit this information over a network of given capacity also rises. To face the above issues, methods to compress time series data are examined in this paper. The wavelet synopsis techniques of Garofalakis-Kumar and the Greedy are applied for queries evaluated according to the L2 metric, while the Garofalakis-Kumar and the Selection of the Top-k Haar coefficients are used for queries evaluated according to the L∞ metric. The reconstructed time series, after the application of each synopsis technique, is compared to the original one according to specific criteria. Suggestions for further study and research are pointed out.
小波综合技术在电力系统测量中的应用
电力系统数据的细化对电力系统质量的研究、控制和发展具有至关重要的意义。考虑到广泛互联的网格及其未来的扩展,将历史数据(即各种尺度的时间序列)集成到数据库中,意味着其规模呈指数级增长。即使在小岛屿系统的情况下,在几秒钟的采样时间内记录大量的值也会导致类似的结果。此外,由于传输系统运营商(tso)必须执行一些中央评估,因此在给定容量的网络上传输这些信息的需求也增加了。针对上述问题,本文对时间序列数据的压缩方法进行了研究。基于L2度量的查询应用了Garofalakis-Kumar和贪心的小波摘要技术,而基于L∞度量的查询则使用了Garofalakis-Kumar和Top-k Haar系数的选择。每种概要技术应用后,重构的时间序列按照特定的标准与原始时间序列进行比较。提出了进一步研究的建议。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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