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Dynamic Wavelet Synopses Management over Sliding Windows in Sensor Networks

机译:传感器网络中可滑动窗口上的动态小波概要管理

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摘要

Due to the dynamic nature of data streams, a sliding window is used to generate synopses that approximate the most recent data within the retrospective horizon to answer queries or discover patterns. In this paper, we propose a dynamic scheme for wavelet synopses management in sensor networks. We define a data structure sliding dual tree, abbreviated as SDT, to generate dynamic synopses that adapts to the insertions and deletions in the most recent sliding window. By exploiting the properties of Haar wavelet transform, we develop several operations to incrementally maintain SDT over consecutive time windows in a time- and space-efficient manner. These operations directly operate on the transformed time-frequency domain without the need of storing/reconstructing the original data. As shown in our thorough analysis, our SDT-based approach greatly reduces the required resources for synopses generation and maximizes the storage utilization of wavelet synopses in terms of the window length and quality measures. We also show that the approximation error of the dynamic wavelet synopses, i.e., L2-norm error, can be incrementally updated. We also derive the bound of the overestimation of the approximation error due to the incremental thresholding scheme. Furthermore, the synopses can be used to answer various kinds of numerical queries such as point and distance queries. In addition, we show that our SDT can adapt to resource allocation to further enhance the overall storage utilization over time. As demonstrated by our experimental results, our proposed framework can outperform current techniques in both real and synthetic data.
机译:由于数据流的动态性质,使用滑动窗口来生成提要,这些提要近似追溯历史范围内的最新数据,以回答查询或发现模式。在本文中,我们提出了一种用于传感器网络中小波概要管理的动态方案。我们定义一个数据结构滑动对偶树(缩写为SDT),以生成动态概要,以适应最近滑动窗口中的插入和删除。通过利用Haar小波变换的属性,我们开发了几种操作,以节省时间和空间的方式在连续的时间窗口内增量维护SDT。这些操作直接在变换后的时频域上进行,而无需存储/重建原始数据。如我们的深入分析所示,我们基于SDT的方法大大减少了提要生成摘要所需的资源,并根据窗口长度和质量度量最大化了小波提要的存储利用率。我们还表明,动态小波提要的近似误差,即L2-范数误差,可以被增量更新。由于增量阈值方案,我们还推导了近似误差的高估范围。此外,提要可以用来回答各种数字查询,例如点和距离查询。此外,我们证明了SDT可以适应资源分配,从而随着时间的推移进一步提高整体存储利用率。正如我们的实验结果所表明的那样,我们提出的框架在实际数据和综合数据方面都可以胜过当前的技术。

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