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Learning the Number of Autoregressive Mixtures in Time Series Using the Gap Statistics

机译:使用间隙统计量学习时间序列中自回归混合物的数量

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Using a proper model to characterize a time series is crucial in making accurate predictions. In this work we use time-varying autoregressive process (TVAR) to describe non-stationary time series and model it as a mixture of multiple stable autoregressive (AR) processes. We introduce a new model selection technique based on Gap statistics to learn the appropriate number of AR filters needed to model a time series. We define a new distance measure between stable AR filters and draw a reference curve that is used to measure how much adding a new AR filter improves the performance of the model, and then choose the number of AR filters that has the maximum gap with the reference curve. To that end, we propose a new method in order to generate uniform random stable AR filters in root domain. Numerical results are provided demonstrating the performance of the proposed approach.
机译:使用正确的模型来表征时间序列对于做出准确的预测至关重要。在这项工作中,我们使用时变自回归过程(TVAR)来描述非平稳时间序列,并将其建模为多个稳定自回归(AR)过程的混合物。我们引入了一种基于Gap统计信息的新模型选择技术,以学习对时间序列进行建模所需的AR过滤器的适当数量。我们定义了稳定的AR滤镜之间的新距离度量,并绘制了一条参考曲线,用于测量添加新的AR滤镜能提高模型性能的程度,然后选择与参考之间有最大差距的AR滤镜的数量。曲线。为此,我们提出了一种新方法,以便在根域中生成均匀的随机稳定AR滤波器。提供了数值结果,证明了所提出方法的性能。

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