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LINEAR DECAYING WEIGHTS FOR TIME SERIES SMOOTHING: AN ANALYSIS

机译:时间序列平滑的线性衰减权重:分析

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In this paper, we investigate the use of weighted averaging aggregation operators as techniques for time series smoothing. We analyze the moving average, exponential smoothing methods, and a new class of smoothing operators based on linearly decaying weights from the perspective of ordered weights averaging to estimate a constant model. We examine two important features associated with the smoothing processes: the average age of the data and the expected variance, both defined in terms of the associated weights. We show that there exists a fundamental conflict between keeping the variance small while using the freshest data. We illustrate the flexibility of the smoothing methods with real datasets; that is, we evaluate the aggregation operators with respect to their minimal attainable variance versus average age. We also examine the efficiency of the smoothed models in time series smoothing, considering real datasets. Good smoothing generally depends upon the underlying method's ability to select appropriate weights to satisfy the criteria of both small variance and recent data.
机译:在本文中,我们研究了加权平均聚合算子作为时间序列平滑技术的使用。我们从有序权重平均的角度分析移动平均,指数平滑方法以及基于线性衰减权重的新型平滑算子,以求平均模型的常数。我们研究了与平滑过程相关的两个重要特征:数据的平均年龄和预期的方差,均以相关的权重定义。我们表明,在使用最新数据的同时保持较小的方差之间存在根本的冲突。我们用实际数据集说明了平滑方法的灵活性。也就是说,我们根据聚集算子的最小可达到方差与平均年龄进行评估。我们还考虑了实际数据集,研究了时间序列平滑中平滑模型的效率。良好的平滑度通常取决于基础方法选择合适权重以满足小方差和最新数据标准的能力。

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